1 | Subroutine WAKE (p,ph,ppi,dtime,sigd_con |
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2 | : ,te0,qe0,omgb,ibas |
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3 | : ,dtdwn,dqdwn,amdwn,amup,dta,dqa |
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4 | : ,wdtPBL,wdqPBL,udtPBL,udqPBL |
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5 | o ,deltatw,deltaqw,dth,hw,sigmaw,wape,fip,gfl |
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6 | o ,dtls,dqls |
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7 | o ,ktopw,omgbdth,dp_omgb,wdens |
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8 | o ,tu,qu |
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9 | o ,dtKE,dqKE |
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10 | o ,dtPBL,dqPBL |
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11 | o ,omg,dp_deltomg,spread |
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12 | o ,Cstar,d_deltat_gw |
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13 | o ,d_deltatw2,d_deltaqw2) |
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14 | |
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15 | *************************************************************** |
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16 | * * |
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17 | * WAKE * |
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18 | * retour a un Pupper fixe * |
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19 | * * |
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20 | * written by : GRANDPEIX Jean-Yves 09/03/2000 * |
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21 | * modified by : ROEHRIG Romain 01/29/2007 * |
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22 | *************************************************************** |
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23 | c |
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24 | USE dimphy |
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25 | IMPLICIT none |
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26 | c============================================================================ |
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27 | C |
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28 | C |
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29 | C But : Decrire le comportement des poches froides apparaissant dans les |
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30 | C grands systemes convectifs, et fournir l'energie disponible pour |
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31 | C le declenchement de nouvelles colonnes convectives. |
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32 | C |
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33 | C Variables d'etat : deltatw : ecart de temperature wake-undisturbed area |
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34 | C deltaqw : ecart d'humidite wake-undisturbed area |
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35 | C sigmaw : fraction d'aire occupee par la poche. |
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36 | C |
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37 | C Variable de sortie : |
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38 | c |
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39 | c wape : WAke Potential Energy |
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40 | c fip : Front Incident Power (W/m2) - ALP |
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41 | c gfl : Gust Front Length per unit area (m-1) |
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42 | C dtls : large scale temperature tendency due to wake |
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43 | C dqls : large scale humidity tendency due to wake |
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44 | C hw : hauteur de la poche |
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45 | C dp_omgb : vertical gradient of large scale omega |
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46 | C omgbdth: flux of Delta_Theta transported by LS omega |
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47 | C dtKE : differential heating (wake - unpertubed) |
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48 | C dqKE : differential moistening (wake - unpertubed) |
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49 | C omg : Delta_omg =vertical velocity diff. wake-undist. (Pa/s) |
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50 | C dp_deltomg : vertical gradient of omg (s-1) |
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51 | C spread : spreading term in dt_wake and dq_wake |
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52 | C deltatw : updated temperature difference (T_w-T_u). |
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53 | C deltaqw : updated humidity difference (q_w-q_u). |
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54 | C sigmaw : updated wake fractional area. |
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55 | C d_deltat_gw : delta T tendency due to GW |
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56 | c |
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57 | C Variables d'entree : |
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58 | c |
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59 | c aire : aire de la maille |
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60 | c te0 : temperature dans l'environnement (K) |
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61 | C qe0 : humidite dans l'environnement (kg/kg) |
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62 | C omgb : vitesse verticale moyenne sur la maille (Pa/s) |
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63 | C ibas : cloud base level number |
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64 | C dtdwn: source de chaleur due aux descentes (K/s) |
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65 | C dqdwn: source d'humidite due aux descentes (kg/kg/s) |
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66 | C dta : source de chaleur due courants satures et detrain (K/s) |
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67 | C dqa : source d'humidite due aux courants satures et detra (kg/kg/s) |
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68 | C amdwn: flux de masse total des descentes, par unite de |
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69 | C surface de la maille (kg/m2/s) |
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70 | C amup : flux de masse total des ascendances, par unite de |
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71 | C surface de la maille (kg/m2/s) |
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72 | C p : pressions aux milieux des couches (Pa) |
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73 | C ph : pressions aux interfaces (Pa) |
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74 | C ppi : (p/p_0)**kapa (adim) |
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75 | C dtime: increment temporel (s) |
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76 | c |
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77 | C Variables internes : |
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78 | c |
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79 | c rhow : masse volumique de la poche froide |
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80 | C rho : environment density at P levels |
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81 | C rhoh : environment density at Ph levels |
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82 | C te : environment temperature | may change within |
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83 | C qe : environment humidity | sub-time-stepping |
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84 | C the : environment potential temperature |
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85 | C thu : potential temperature in undisturbed area |
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86 | C tu : temperature in undisturbed area |
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87 | C qu : humidity in undisturbed area |
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88 | C dp_omgb: vertical gradient og LS omega |
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89 | C omgbw : wake average vertical omega |
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90 | C dp_omgbw: vertical gradient of omgbw |
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91 | C omgbdq : flux of Delta_q transported by LS omega |
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92 | C dth : potential temperature diff. wake-undist. |
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93 | C th1 : first pot. temp. for vertical advection (=thu) |
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94 | C th2 : second pot. temp. for vertical advection (=thw) |
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95 | C q1 : first humidity for vertical advection |
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96 | C q2 : second humidity for vertical advection |
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97 | C d_deltatw : terme de redistribution pour deltatw |
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98 | C d_deltaqw : terme de redistribution pour deltaqw |
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99 | C deltatw0 : deltatw initial |
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100 | C deltaqw0 : deltaqw initial |
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101 | C hw0 : hw initial |
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102 | C sigmaw0: sigmaw initial |
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103 | C amflux : horizontal mass flux through wake boundary |
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104 | C wdens : number of wakes per unit area (3D) or per |
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105 | C unit length (2D) |
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106 | C Tgw : 1 sur la période de onde de gravité |
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107 | c Cgw : vitesse de propagation de onde de gravité |
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108 | c LL : distance entre 2 poches |
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109 | |
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110 | c------------------------------------------------------------------------- |
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111 | c Déclaration de variables |
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112 | c------------------------------------------------------------------------- |
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113 | |
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114 | #include "dimensions.h" |
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115 | cccc#include "dimphy.h" |
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116 | #include "YOMCST.h" |
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117 | #include "cvthermo.h" |
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118 | |
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119 | c Arguments en entree |
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120 | c-------------------- |
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121 | |
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122 | REAL p(klev),ph(klev+1),ppi(klev) |
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123 | REAL dtime |
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124 | REAL te0(klev),qe0(klev) |
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125 | REAL omgb(klev+1) |
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126 | INTEGER ibas |
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127 | REAL dtdwn(klev), dqdwn(klev) |
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128 | REAL wdtPBL(klev),wdqPBL(klev) |
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129 | REAL udtPBL(klev),udqPBL(klev) |
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130 | REAL amdwn(klev), amup(klev) |
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131 | REAL dta(klev), dqa(klev) |
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132 | REAL sigd_con |
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133 | |
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134 | c Sorties |
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135 | c-------- |
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136 | |
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137 | REAL deltatw(klev), deltaqw(klev), dth(klev) |
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138 | REAL tu(klev), qu(klev) |
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139 | REAL dtls(klev), dqls(klev) |
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140 | REAL dtKE(klev), dqKE(klev) |
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141 | REAL dtPBL(klev), dqPBL(klev) |
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142 | REAL spread(klev) |
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143 | REAL d_deltatgw(klev) |
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144 | REAL d_deltatw2(klev), d_deltaqw2(klev) |
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145 | REAL omgbdth(klev+1), omg(klev+1) |
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146 | REAL dp_omgb(klev), dp_deltomg(klev) |
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147 | REAL d_deltat_gw(klev) |
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148 | REAL hw, sigmaw, wape, fip, gfl, Cstar |
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149 | INTEGER ktopw |
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150 | |
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151 | c Variables internes |
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152 | c------------------- |
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153 | |
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154 | c Variables à fixer |
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155 | REAL ALON |
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156 | REAL coefgw |
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157 | REAL wdens0, wdens |
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158 | REAL stark |
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159 | REAL alpk |
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160 | REAL delta_t_min |
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161 | REAL Pupper |
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162 | INTEGER nsub |
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163 | REAL dtimesub |
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164 | REAL sigmad, hwmin |
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165 | |
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166 | c Variables de sauvegarde |
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167 | REAL deltatw0(klev) |
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168 | REAL deltaqw0(klev) |
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169 | REAL te(klev), qe(klev) |
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170 | REAL sigmaw0, sigmaw1 |
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171 | |
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172 | c Variables pour les GW |
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173 | REAL LL |
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174 | REAL N2(klev) |
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175 | REAL Cgw(klev) |
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176 | REAL Tgw(klev) |
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177 | |
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178 | c Variables liées au calcul de hw |
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179 | REAL ptop_provis, ptop, ptop_new |
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180 | REAL sum_dth |
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181 | REAL dthmin |
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182 | REAL z, dz, hw0 |
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183 | INTEGER ktop, kupper |
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184 | |
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185 | c Autres variables internes |
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186 | INTEGER isubstep, k |
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187 | |
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188 | REAL sum_thu, sum_tu, sum_qu,sum_thvu |
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189 | REAL sum_dq, sum_rho |
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190 | REAL sum_dtdwn, sum_dqdwn |
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191 | REAL av_thu, av_tu, av_qu, av_thvu |
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192 | REAL av_dth, av_dq, av_rho |
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193 | REAL av_dtdwn, av_dqdwn |
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194 | |
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195 | REAL rho(klev), rhoh(klev+1), rhow(klev) |
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196 | REAL rhow_moyen(klev) |
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197 | REAL zh(klev), zhh(klev+1) |
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198 | REAL epaisseur1(klev), epaisseur2(klev) |
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199 | |
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200 | REAL pbase |
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201 | |
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202 | REAL the(klev), thu(klev) |
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203 | |
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204 | REAL d_deltatw(klev), d_deltaqw(klev) |
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205 | |
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206 | REAL omgbw(klev+1), omgtop |
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207 | REAL dp_omgbw(klev) |
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208 | REAL ztop, dztop |
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209 | REAL alpha_up(klev) |
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210 | |
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211 | REAL RRe1, RRe2, RRd1, RRd2 |
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212 | REAL Th1(klev), Th2(klev), q1(klev), q2(klev) |
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213 | REAL D_Th1(klev), D_Th2(klev), D_dth(klev) |
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214 | REAL D_q1(klev), D_q2(klev), D_dq(klev) |
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215 | REAL omgbdq(klev) |
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216 | |
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217 | REAL ff, gg |
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218 | REAL wape2, Cstar2, heff |
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219 | |
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220 | REAL Crep(klev) |
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221 | REAL Crep_upper, Crep_sol |
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222 | |
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223 | C------------------------------------------------------------------------- |
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224 | c Initialisations |
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225 | c------------------------------------------------------------------------- |
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226 | |
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227 | c print*, 'wake initialisations' |
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228 | |
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229 | c Essais d'initialisation avec sigmaw = 0.02 et hw = 10. |
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230 | c------------------------------------------------------------------------- |
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231 | |
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232 | DATA sigmad, hwmin /.02,10./ |
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233 | |
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234 | C Longueur de maille (en m) |
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235 | c------------------------------------------------------------------------- |
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236 | |
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237 | c ALON = 3.e5 |
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238 | ALON = 1.e6 |
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239 | |
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240 | |
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241 | C Configuration de coefgw,stark,wdens (22/02/06 by YU Jingmei) |
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242 | c |
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243 | c coefgw : Coefficient pour les ondes de gravité |
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244 | c stark : Coefficient k dans Cstar=k*sqrt(2*WAPE) |
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245 | c wdens : Densité de poche froide par maille |
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246 | c------------------------------------------------------------------------- |
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247 | |
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248 | coefgw=10 |
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249 | c coefgw=1 |
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250 | c wdens0 = 1.0/(alon**2) |
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251 | wdens = 1.0/(alon**2) |
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252 | stark = 0.50 |
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253 | cCRtest |
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254 | alpk=0.1 |
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255 | c alpk = 1.0 |
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256 | c alpk = 0.5 |
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257 | c alpk = 0.05 |
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258 | Crep_upper=0.9 |
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259 | Crep_sol=1.0 |
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260 | |
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261 | |
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262 | C Minimum value for |T_wake - T_undist|. Used for wake top definition |
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263 | c------------------------------------------------------------------------- |
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264 | |
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265 | delta_t_min = 0.2 |
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266 | |
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267 | |
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268 | C Cloud base |
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269 | c------------------------------------------------------------------------- |
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270 | |
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271 | Pbase = P(ibas) |
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272 | |
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273 | |
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274 | C 1. - Save initial values and initialize tendencies |
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275 | C -------------------------------------------------- |
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276 | |
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277 | DO k=1,klev |
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278 | deltatw0(k) = deltatw(k) |
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279 | deltaqw0(k)= deltaqw(k) |
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280 | te(k) = te0(k) |
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281 | qe(k) = qe0(k) |
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282 | dtls(k) = 0. |
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283 | dqls(k) = 0. |
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284 | d_deltat_gw(k)=0. |
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285 | d_deltatw2(k)=0. |
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286 | d_deltaqw2(k)=0. |
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287 | ENDDO |
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288 | c sigmaw1=sigmaw |
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289 | c IF (sigd_con.GT.sigmaw1) THEN |
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290 | c print*, 'sigmaw,sigd_con', sigmaw, sigd_con |
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291 | c ENDIF |
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292 | sigmaw = max(sigmaw,sigd_con) |
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293 | sigmaw = max(sigmaw,sigmad) |
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294 | sigmaw = min(sigmaw,0.99) |
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295 | sigmaw0 = sigmaw |
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296 | c wdens=wdens0/(10.*sigmaw) |
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297 | c IF (sigd_con.GT.sigmaw1) THEN |
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298 | c print*, 'sigmaw1,sigd1', sigmaw, sigd_con |
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299 | c ENDIF |
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300 | |
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301 | C 2. - Prognostic part |
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302 | C ========================================================= |
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303 | |
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304 | c print *, 'prognostic wake computation' |
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305 | |
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306 | |
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307 | C 2.1 - Undisturbed area and Wake integrals |
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308 | C --------------------------------------------------------- |
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309 | |
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310 | z = 0. |
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311 | ktop=0 |
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312 | kupper = 0 |
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313 | sum_thu = 0. |
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314 | sum_tu = 0. |
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315 | sum_qu = 0. |
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316 | sum_thvu = 0. |
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317 | sum_dth = 0. |
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318 | sum_dq = 0. |
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319 | sum_rho = 0. |
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320 | sum_dtdwn = 0. |
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321 | sum_dqdwn = 0. |
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322 | |
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323 | av_thu = 0. |
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324 | av_tu =0. |
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325 | av_qu =0. |
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326 | av_thvu = 0. |
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327 | av_dth = 0. |
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328 | av_dq = 0. |
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329 | av_rho =0. |
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330 | av_dtdwn =0. |
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331 | av_dqdwn = 0. |
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332 | |
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333 | C Potential temperatures and humidity |
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334 | c---------------------------------------------------------- |
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335 | |
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336 | DO k =1,klev |
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337 | rho(k) = p(k)/(rd*te(k)) |
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338 | IF(k .eq. 1) THEN |
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339 | rhoh(k) = ph(k)/(rd*te(k)) |
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340 | zhh(k)=0 |
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341 | ELSE |
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342 | rhoh(k) = ph(k)*2./(rd*(te(k)+te(k-1))) |
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343 | zhh(k)=(ph(k)-ph(k-1))/(-rhoh(k)*RG)+zhh(k-1) |
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344 | ENDIF |
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345 | the(k) = te(k)/ppi(k) |
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346 | thu(k) = (te(k) - deltatw(k)*sigmaw)/ppi(k) |
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347 | tu(k) = te(k) - deltatw(k)*sigmaw |
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348 | qu(k) = qe(k) - deltaqw(k)*sigmaw |
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349 | rhow(k) = p(k)/(rd*(te(k)+deltatw(k))) |
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350 | dth(k) = deltatw(k)/ppi(k) |
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351 | LL = (1-sqrt(sigmaw))/sqrt(wdens) |
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352 | ENDDO |
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353 | |
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354 | DO k = 1, klev-1 |
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355 | IF(k.eq.1) THEN |
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356 | N2(k)=0 |
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357 | ELSE |
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358 | N2(k)=max(0.,-RG**2/the(k)*rho(k)*(the(k+1)-the(k-1)) |
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359 | $ /(p(k+1)-p(k-1))) |
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360 | ENDIF |
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361 | ZH(k)=(zhh(k)+zhh(k+1))/2 |
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362 | |
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363 | Cgw(k)=sqrt(N2(k))*ZH(k) |
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364 | Tgw(k)=coefgw*Cgw(k)/LL |
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365 | ENDDO |
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366 | |
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367 | N2(klev)=0 |
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368 | ZH(klev)=0 |
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369 | Cgw(klev)=0 |
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370 | Tgw(klev)=0 |
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371 | |
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372 | c Calcul de la masse volumique moyenne de la colonne |
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373 | c----------------------------------------------------------------- |
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374 | |
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375 | DO k=1,klev |
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376 | epaisseur1(k)=0. |
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377 | epaisseur2(k)=0. |
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378 | ENDDO |
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379 | |
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380 | epaisseur1(1)= -(Ph(2)-Ph(1))/(rho(1)*rg)+1. |
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381 | epaisseur2(1)= -(Ph(2)-Ph(1))/(rho(1)*rg)+1. |
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382 | rhow_moyen(1) = rhow(1) |
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383 | |
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384 | DO k = 2, klev |
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385 | epaisseur1(k)= -(Ph(k+1)-Ph(k))/(rho(k)*rg) +1. |
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386 | epaisseur2(k)=epaisseur2(k-1)+epaisseur1(k) |
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387 | rhow_moyen(k) = (rhow_moyen(k-1)*epaisseur2(k-1)+ |
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388 | $ rhow(k)*epaisseur1(k))/epaisseur2(k) |
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389 | ENDDO |
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390 | |
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391 | |
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392 | C Choose an integration bound well above wake top |
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393 | c----------------------------------------------------------------- |
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394 | |
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395 | c Pupper = 50000. ! melting level |
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396 | Pupper = 60000. |
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397 | c Pupper = 70000. |
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398 | |
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399 | |
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400 | C Determine Wake top pressure (Ptop) from buoyancy integral |
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401 | C----------------------------------------------------------------- |
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402 | |
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403 | c-1/ Pressure of the level where dth becomes less than delta_t_min. |
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404 | |
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405 | Ptop_provis=ph(1) |
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406 | DO k= 2,klev |
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407 | IF (dth(k) .GT. -delta_t_min .and. |
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408 | $ dth(k-1).LT. -delta_t_min) THEN |
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409 | Ptop_provis = ((dth(k)+delta_t_min)*p(k-1) |
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410 | $ - (dth(k-1)+delta_t_min)*p(k)) /(dth(k) - dth(k-1)) |
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411 | GO TO 25 |
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412 | ENDIF |
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413 | ENDDO |
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414 | 25 CONTINUE |
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415 | |
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416 | c-2/ dth integral |
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417 | |
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418 | sum_dth = 0. |
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419 | dthmin = -delta_t_min |
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420 | z = 0. |
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421 | |
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422 | DO k = 1,klev |
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423 | dz = -(max(ph(k+1),Ptop_provis)-Ph(k))/(rho(k)*rg) |
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424 | IF (dz .le. 0) GO TO 40 |
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425 | z = z+dz |
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426 | sum_dth = sum_dth + dth(k)*dz |
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427 | dthmin = min(dthmin,dth(k)) |
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428 | ENDDO |
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429 | 40 CONTINUE |
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430 | |
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431 | c-3/ height of triangle with area= sum_dth and base = dthmin |
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432 | |
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433 | hw0 = 2.*sum_dth/min(dthmin,-0.5) |
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434 | hw0 = max(hwmin,hw0) |
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435 | |
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436 | c-4/ now, get Ptop |
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437 | |
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438 | z = 0. |
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439 | ptop = ph(1) |
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440 | |
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441 | DO k = 1,klev |
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442 | dz = min(-(ph(k+1)-Ph(k))/(rho(k)*rg),hw0-z) |
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443 | IF (dz .le. 0) GO TO 45 |
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444 | z = z+dz |
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445 | Ptop = Ph(k)-rho(k)*rg*dz |
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446 | ENDDO |
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447 | 45 CONTINUE |
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448 | |
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449 | |
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450 | C-5/ Determination de ktop et kupper |
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451 | |
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452 | DO k=klev,1,-1 |
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453 | IF (ph(k+1) .lt. ptop) ktop=k |
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454 | IF (ph(k+1) .lt. pupper) kupper=k |
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455 | ENDDO |
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456 | |
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457 | c-6/ Correct ktop and ptop |
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458 | |
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459 | Ptop_new=ptop |
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460 | DO k= ktop,2,-1 |
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461 | IF (dth(k) .GT. -delta_t_min .and. |
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462 | $ dth(k-1).LT. -delta_t_min) THEN |
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463 | Ptop_new = ((dth(k)+delta_t_min)*p(k-1) |
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464 | $ - (dth(k-1)+delta_t_min)*p(k)) /(dth(k) - dth(k-1)) |
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465 | GO TO 225 |
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466 | ENDIF |
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467 | ENDDO |
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468 | 225 CONTINUE |
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469 | |
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470 | ptop = ptop_new |
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471 | |
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472 | DO k=klev,1,-1 |
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473 | IF (ph(k+1) .lt. ptop) ktop=k |
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474 | ENDDO |
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475 | |
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476 | c Set deltatw & deltaqw to 0 above kupper |
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477 | c----------------------------------------------------------- |
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478 | |
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479 | DO k = kupper,klev |
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480 | deltatw(k) = 0. |
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481 | deltaqw(k) = 0. |
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482 | ENDDO |
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483 | |
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484 | |
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485 | C Vertical gradient of LS omega |
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486 | C------------------------------------------------------------ |
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487 | |
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488 | DO k = 1,kupper |
---|
489 | dp_omgb(k) = (omgb(k+1) - omgb(k))/(ph(k+1)-ph(k)) |
---|
490 | ENDDO |
---|
491 | |
---|
492 | |
---|
493 | C Integrals (and wake top level number) |
---|
494 | C ----------------------------------------------------------- |
---|
495 | |
---|
496 | C Initialize sum_thvu to 1st level virt. pot. temp. |
---|
497 | |
---|
498 | z = 1. |
---|
499 | dz = 1. |
---|
500 | sum_thvu = thu(1)*(1.+eps*qu(1))*dz |
---|
501 | sum_dth = 0. |
---|
502 | |
---|
503 | DO k = 1,klev |
---|
504 | dz = -(max(ph(k+1),Ptop)-Ph(k))/(rho(k)*rg) |
---|
505 | IF (dz .LE. 0) GO TO 50 |
---|
506 | z = z+dz |
---|
507 | sum_thu = sum_thu + thu(k)*dz |
---|
508 | sum_tu = sum_tu + tu(k)*dz |
---|
509 | sum_qu = sum_qu + qu(k)*dz |
---|
510 | sum_thvu = sum_thvu + thu(k)*(1.+eps*qu(k))*dz |
---|
511 | sum_dth = sum_dth + dth(k)*dz |
---|
512 | sum_dq = sum_dq + deltaqw(k)*dz |
---|
513 | sum_rho = sum_rho + rhow(k)*dz |
---|
514 | sum_dtdwn = sum_dtdwn + dtdwn(k)*dz |
---|
515 | sum_dqdwn = sum_dqdwn + dqdwn(k)*dz |
---|
516 | ENDDO |
---|
517 | 50 CONTINUE |
---|
518 | |
---|
519 | hw0 = z |
---|
520 | |
---|
521 | C 2.1 - WAPE and mean forcing computation |
---|
522 | C------------------------------------------------------------- |
---|
523 | |
---|
524 | C Means |
---|
525 | |
---|
526 | av_thu = sum_thu/hw0 |
---|
527 | av_tu = sum_tu/hw0 |
---|
528 | av_qu = sum_qu/hw0 |
---|
529 | av_thvu = sum_thvu/hw0 |
---|
530 | c av_thve = sum_thve/hw0 |
---|
531 | av_dth = sum_dth/hw0 |
---|
532 | av_dq = sum_dq/hw0 |
---|
533 | av_rho = sum_rho/hw0 |
---|
534 | av_dtdwn = sum_dtdwn/hw0 |
---|
535 | av_dqdwn = sum_dqdwn/hw0 |
---|
536 | |
---|
537 | wape = - rg*hw0*(av_dth |
---|
538 | $ + eps*(av_thu*av_dq+av_dth*av_qu+av_dth*av_dq ))/av_thvu |
---|
539 | |
---|
540 | C 2.2 Prognostic variable update |
---|
541 | C ------------------------------------------------------------ |
---|
542 | |
---|
543 | C Filter out bad wakes |
---|
544 | |
---|
545 | IF ( wape .LT. 0.) THEN |
---|
546 | print*,'wape<0' |
---|
547 | wape = 0. |
---|
548 | hw = hwmin |
---|
549 | sigmaw = max(sigmad,sigd_con) |
---|
550 | fip = 0. |
---|
551 | DO k = 1,klev |
---|
552 | deltatw(k) = 0. |
---|
553 | deltaqw(k) = 0. |
---|
554 | dth(k) = 0. |
---|
555 | ENDDO |
---|
556 | ELSE |
---|
557 | print*,'wape>0' |
---|
558 | Cstar = stark*sqrt(2.*wape) |
---|
559 | ENDIF |
---|
560 | |
---|
561 | C------------------------------------------------------------------ |
---|
562 | C Sub-time-stepping |
---|
563 | C------------------------------------------------------------------ |
---|
564 | |
---|
565 | c nsub=36 |
---|
566 | nsub=10 |
---|
567 | dtimesub=dtime/nsub |
---|
568 | |
---|
569 | c------------------------------------------------------------ |
---|
570 | DO isubstep = 1,nsub |
---|
571 | c------------------------------------------------------------ |
---|
572 | |
---|
573 | c print*,'---------------','substep=',isubstep,'-------------' |
---|
574 | |
---|
575 | c Evolution of sigmaw |
---|
576 | |
---|
577 | |
---|
578 | gfl = 2.*sqrt(3.14*wdens*sigmaw) |
---|
579 | |
---|
580 | sigmaw =sigmaw + gfl*Cstar*dtimesub |
---|
581 | sigmaw =min(sigmaw,0.99) !!!!!!!! |
---|
582 | c wdens = wdens0/(10.*sigmaw) |
---|
583 | c sigmaw =max(sigmaw,sigd_con) |
---|
584 | c sigmaw =max(sigmaw,sigmad) |
---|
585 | |
---|
586 | c calcul de la difference de vitesse verticale poche - zone non perturbee |
---|
587 | |
---|
588 | z= 0. |
---|
589 | dp_deltomg(1:klev)=0. |
---|
590 | omg(1:klev+1)=0. |
---|
591 | |
---|
592 | omg(1) = 0. |
---|
593 | dp_deltomg(1) = -(gfl*Cstar)/(sigmaw * (1-sigmaw)) |
---|
594 | |
---|
595 | DO k=2,ktop |
---|
596 | dz = -(Ph(k)-Ph(k-1))/(rho(k-1)*rg) |
---|
597 | z = z+dz |
---|
598 | dp_deltomg(k)= dp_deltomg(1) |
---|
599 | omg(k)= dp_deltomg(1)*z |
---|
600 | ENDDO |
---|
601 | |
---|
602 | dztop=-(Ptop-Ph(ktop))/(rho(ktop)*rg) |
---|
603 | ztop = z+dztop |
---|
604 | omgtop=dp_deltomg(1)*ztop |
---|
605 | |
---|
606 | |
---|
607 | c Conversion de la vitesse verticale de m/s a Pa/s |
---|
608 | |
---|
609 | omgtop = -rho(ktop)*rg*omgtop |
---|
610 | dp_deltomg(1) = omgtop/(ptop-ph(1)) |
---|
611 | |
---|
612 | DO k = 1,ktop |
---|
613 | omg(k) = - rho(k)*rg*omg(k) |
---|
614 | dp_deltomg(k) = dp_deltomg(1) |
---|
615 | ENDDO |
---|
616 | |
---|
617 | c raccordement lineaire de omg de ptop a pupper |
---|
618 | |
---|
619 | IF (kupper .GT. ktop) THEN |
---|
620 | omg(kupper+1) = - Rg*amdwn(kupper+1)/sigmaw |
---|
621 | $ + Rg*amup(kupper+1)/(1.-sigmaw) |
---|
622 | dp_deltomg(kupper) = (omgtop-omg(kupper+1))/(Ptop-Pupper) |
---|
623 | DO k=ktop+1,kupper |
---|
624 | dp_deltomg(k) = dp_deltomg(kupper) |
---|
625 | omg(k) = omgtop+(ph(k)-Ptop)*dp_deltomg(kupper) |
---|
626 | ENDDO |
---|
627 | ENDIF |
---|
628 | |
---|
629 | c Compute wake average vertical velocity omgbw |
---|
630 | |
---|
631 | DO k = 1,klev+1 |
---|
632 | omgbw(k) = omgb(k)+(1.-sigmaw)*omg(k) |
---|
633 | ENDDO |
---|
634 | |
---|
635 | c and its vertical gradient dp_omgbw |
---|
636 | |
---|
637 | DO k = 1,klev |
---|
638 | dp_omgbw(k) = (omgbw(k+1)-omgbw(k))/(ph(k+1)-ph(k)) |
---|
639 | ENDDO |
---|
640 | |
---|
641 | |
---|
642 | c Upstream coefficients for omgb velocity |
---|
643 | c-- (alpha_up(k) is the coefficient of the value at level k) |
---|
644 | c-- (1-alpha_up(k) is the coefficient of the value at level k-1) |
---|
645 | |
---|
646 | DO k = 1,klev |
---|
647 | alpha_up(k) = 0. |
---|
648 | IF (omgb(k) .GT. 0.) alpha_up(k) = 1. |
---|
649 | ENDDO |
---|
650 | |
---|
651 | c Matrix expressing [The,deltatw] from [Th1,Th2] |
---|
652 | |
---|
653 | RRe1 = 1.-sigmaw |
---|
654 | RRe2 = sigmaw |
---|
655 | RRd1 = -1. |
---|
656 | RRd2 = 1. |
---|
657 | |
---|
658 | c Get [Th1,Th2], dth and [q1,q2] |
---|
659 | |
---|
660 | DO k = 1,kupper+1 |
---|
661 | dth(k) = deltatw(k)/ppi(k) |
---|
662 | Th1(k) = the(k) - sigmaw *dth(k) ! undisturbed area |
---|
663 | Th2(k) = the(k) + (1.-sigmaw)*dth(k) ! wake |
---|
664 | q1(k) = qe(k) - sigmaw *deltaqw(k) ! undisturbed area |
---|
665 | q2(k) = qe(k) + (1.-sigmaw)*deltaqw(k) ! wake |
---|
666 | ENDDO |
---|
667 | |
---|
668 | D_Th1(1) = 0. |
---|
669 | D_Th2(1) = 0. |
---|
670 | D_dth(1) = 0. |
---|
671 | D_q1(1) = 0. |
---|
672 | D_q2(1) = 0. |
---|
673 | D_dq(1) = 0. |
---|
674 | |
---|
675 | DO k = 2,kupper+1 ! loop on interfaces |
---|
676 | D_Th1(k) = Th1(k-1)-Th1(k) |
---|
677 | D_Th2(k) = Th2(k-1)-Th2(k) |
---|
678 | D_dth(k) = dth(k-1)-dth(k) |
---|
679 | D_q1(k) = q1(k-1)-q1(k) |
---|
680 | D_q2(k) = q2(k-1)-q2(k) |
---|
681 | D_dq(k) = deltaqw(k-1)-deltaqw(k) |
---|
682 | ENDDO |
---|
683 | |
---|
684 | omgbdth(1) = 0. |
---|
685 | omgbdq(1) = 0. |
---|
686 | |
---|
687 | DO k = 2,kupper+1 ! loop on interfaces |
---|
688 | omgbdth(k) = omgb(k)*( dth(k-1) - dth(k)) |
---|
689 | omgbdq(k) = omgb(k)*(deltaqw(k-1) - deltaqw(k)) |
---|
690 | ENDDO |
---|
691 | |
---|
692 | |
---|
693 | c----------------------------------------------------------------- |
---|
694 | DO k=1,kupper-1 |
---|
695 | c----------------------------------------------------------------- |
---|
696 | c |
---|
697 | c Compute redistribution (advective) term |
---|
698 | c |
---|
699 | d_deltatw(k) = |
---|
700 | $ dtimesub/(Ph(k)-Ph(k+1))*( |
---|
701 | $ RRd1*omg(k )*sigmaw *D_Th1(k) |
---|
702 | $ -RRd2*omg(k+1)*(1.-sigmaw)*D_Th2(k+1) |
---|
703 | $ -(1.-alpha_up(k))*omgbdth(k) - alpha_up(k+1)*omgbdth(k+1) |
---|
704 | $ )*ppi(k) |
---|
705 | c print*,'d_deltatw=',d_deltatw(k) |
---|
706 | c |
---|
707 | d_deltaqw(k) = |
---|
708 | $ dtimesub/(Ph(k)-Ph(k+1))*( |
---|
709 | $ RRd1*omg(k )*sigmaw *D_q1(k) |
---|
710 | $ -RRd2*omg(k+1)*(1.-sigmaw)*D_q2(k+1) |
---|
711 | $ -(1.-alpha_up(k))*omgbdq(k) - alpha_up(k+1)*omgbdq(k+1) |
---|
712 | $ ) |
---|
713 | c print*,'d_deltaqw=',d_deltaqw(k) |
---|
714 | c |
---|
715 | c and increment large scale tendencies |
---|
716 | c |
---|
717 | dtls(k) = dtls(k) + |
---|
718 | $ dtimesub*( |
---|
719 | $ ( RRe1*omg(k )*sigmaw *D_Th1(k) |
---|
720 | $ -RRe2*omg(k+1)*(1.-sigmaw)*D_Th2(k+1) ) |
---|
721 | $ /(Ph(k)-Ph(k+1)) |
---|
722 | $ -sigmaw*(1.-sigmaw)*dth(k)*dp_deltomg(k) |
---|
723 | $ )*ppi(k) |
---|
724 | c print*,'dtls=',dtls(k) |
---|
725 | c |
---|
726 | dqls(k) = dqls(k) + |
---|
727 | $ dtimesub*( |
---|
728 | $ ( RRe1*omg(k )*sigmaw *D_q1(k) |
---|
729 | $ -RRe2*omg(k+1)*(1.-sigmaw)*D_q2(k+1) ) |
---|
730 | $ /(Ph(k)-Ph(k+1)) |
---|
731 | $ -sigmaw*(1.-sigmaw)*deltaqw(k)*dp_deltomg(k) |
---|
732 | $ ) |
---|
733 | c print*,'dqls=',dqls(k) |
---|
734 | |
---|
735 | c------------------------------------------------------------------- |
---|
736 | ENDDO |
---|
737 | c------------------------------------------------------------------ |
---|
738 | |
---|
739 | C Increment state variables |
---|
740 | |
---|
741 | DO k = 1,kupper-1 |
---|
742 | |
---|
743 | c Coefficient de répartition |
---|
744 | |
---|
745 | Crep(k)=Crep_sol*(ph(kupper)-ph(k))/(ph(kupper)-ph(1)) |
---|
746 | Crep(k)=Crep(k)+Crep_upper*(ph(1)-ph(k))/(p(1)-ph(kupper)) |
---|
747 | |
---|
748 | |
---|
749 | c Reintroduce compensating subsidence term. |
---|
750 | |
---|
751 | c dtKE(k)=(dtdwn(k)*Crep(k))/sigmaw |
---|
752 | c dtKE(k)=dtKE(k)-(dtdwn(k)*(1-Crep(k))+dta(k)) |
---|
753 | c . /(1-sigmaw) |
---|
754 | c dqKE(k)=(dqdwn(k)*Crep(k))/sigmaw |
---|
755 | c dqKE(k)=dqKE(k)-(dqdwn(k)*(1-Crep(k))+dqa(k)) |
---|
756 | c . /(1-sigmaw) |
---|
757 | c |
---|
758 | c dtKE(k)=(dtdwn(k)*Crep(k)+(1-Crep(k))*dta(k))/sigmaw |
---|
759 | c dtKE(k)=dtKE(k)-(dtdwn(k)*(1-Crep(k))+dta(k)*Crep(k)) |
---|
760 | c . /(1-sigmaw) |
---|
761 | c dqKE(k)=(dqdwn(k)*Crep(k)+(1-Crep(k))*dqa(k))/sigmaw |
---|
762 | c dqKE(k)=dqKE(k)-(dqdwn(k)*(1-Crep(k))+dqa(k)*Crep(k)) |
---|
763 | c . /(1-sigmaw) |
---|
764 | |
---|
765 | dtKE(k)=(dtdwn(k)/sigmaw - dta(k)/(1.-sigmaw)) |
---|
766 | dqKE(k)=(dqdwn(k)/sigmaw - dqa(k)/(1.-sigmaw)) |
---|
767 | c print*,'dtKE=',dtKE(k) |
---|
768 | c print*,'dqKE=',dqKE(k) |
---|
769 | c |
---|
770 | dtPBL(k)=(wdtPBL(k)/sigmaw - udtPBL(k)/(1.-sigmaw)) |
---|
771 | dqPBL(k)=(wdqPBL(k)/sigmaw - udqPBL(k)/(1.-sigmaw)) |
---|
772 | c |
---|
773 | spread(k) = (1.-sigmaw)*dp_deltomg(k)+gfl*Cstar/sigmaw |
---|
774 | c print*,'spread=',spread(k) |
---|
775 | |
---|
776 | |
---|
777 | c ajout d'un effet onde de gravité -Tgw(k)*deltatw(k) 03/02/06 YU Jingmei |
---|
778 | |
---|
779 | d_deltat_gw(k)=d_deltat_gw(k)-Tgw(k)*deltatw(k)* dtimesub |
---|
780 | c print*,'d_delta_gw=',d_deltat_gw(k) |
---|
781 | ff=d_deltatw(k)/dtimesub |
---|
782 | |
---|
783 | c Sans GW |
---|
784 | c |
---|
785 | c deltatw(k)=deltatw(k)+dtimesub*(ff+dtKE(k)-spread(k)*deltatw(k)) |
---|
786 | c |
---|
787 | c GW formule 1 |
---|
788 | c |
---|
789 | c deltatw(k) = deltatw(k)+dtimesub* |
---|
790 | c $ (ff+dtKE(k) - spread(k)*deltatw(k)-Tgw(k)*deltatw(k)) |
---|
791 | c |
---|
792 | c GW formule 2 |
---|
793 | |
---|
794 | IF (dtimesub*Tgw(k).lt.1.e-10) THEN |
---|
795 | deltatw(k) = deltatw(k)+dtimesub* |
---|
796 | $ (ff+dtKE(k)+dtPBL(k) |
---|
797 | $ - spread(k)*deltatw(k)-Tgw(k)*deltatw(k)) |
---|
798 | ELSE |
---|
799 | deltatw(k) = deltatw(k)+1/Tgw(k)*(1-exp(-dtimesub*Tgw(k)))* |
---|
800 | $ (ff+dtKE(k)+dtPBL(k) |
---|
801 | $ - spread(k)*deltatw(k)-Tgw(k)*deltatw(k)) |
---|
802 | ENDIF |
---|
803 | |
---|
804 | dth(k) = deltatw(k)/ppi(k) |
---|
805 | |
---|
806 | gg=d_deltaqw(k)/dtimesub |
---|
807 | |
---|
808 | deltaqw(k) = deltaqw(k) + |
---|
809 | $ dtimesub*(gg+ dqKE(k)+dqPBL(k) - spread(k)*deltaqw(k)) |
---|
810 | |
---|
811 | d_deltatw2(k)=d_deltatw2(k)+d_deltatw(k) |
---|
812 | d_deltaqw2(k)=d_deltaqw2(k)+d_deltaqw(k) |
---|
813 | ENDDO |
---|
814 | |
---|
815 | C And update large scale variables |
---|
816 | |
---|
817 | DO k = 1,kupper |
---|
818 | te(k) = te0(k) + dtls(k) |
---|
819 | qe(k) = qe0(k) + dqls(k) |
---|
820 | the(k) = te(k)/ppi(k) |
---|
821 | ENDDO |
---|
822 | |
---|
823 | c Determine Ptop from buoyancy integral |
---|
824 | c---------------------------------------------------------------------- |
---|
825 | |
---|
826 | c-1/ Pressure of the level where dth changes sign. |
---|
827 | |
---|
828 | Ptop_provis=ph(1) |
---|
829 | |
---|
830 | DO k= 2,klev |
---|
831 | IF (dth(k) .GT. -delta_t_min .and. |
---|
832 | $ dth(k-1).LT. -delta_t_min) THEN |
---|
833 | Ptop_provis = ((dth(k)+delta_t_min)*p(k-1) |
---|
834 | $ - (dth(k-1)+delta_t_min)*p(k)) /(dth(k) - dth(k-1)) |
---|
835 | GO TO 65 |
---|
836 | ENDIF |
---|
837 | ENDDO |
---|
838 | 65 CONTINUE |
---|
839 | |
---|
840 | c-2/ dth integral |
---|
841 | |
---|
842 | sum_dth = 0. |
---|
843 | dthmin = -delta_t_min |
---|
844 | z = 0. |
---|
845 | |
---|
846 | DO k = 1,klev |
---|
847 | dz = -(max(ph(k+1),Ptop_provis)-Ph(k))/(rho(k)*rg) |
---|
848 | IF (dz .le. 0) GO TO 70 |
---|
849 | z = z+dz |
---|
850 | sum_dth = sum_dth + dth(k)*dz |
---|
851 | dthmin = min(dthmin,dth(k)) |
---|
852 | ENDDO |
---|
853 | 70 CONTINUE |
---|
854 | |
---|
855 | c-3/ height of triangle with area= sum_dth and base = dthmin |
---|
856 | |
---|
857 | hw = 2.*sum_dth/min(dthmin,-0.5) |
---|
858 | hw = max(hwmin,hw) |
---|
859 | |
---|
860 | c-4/ now, get Ptop |
---|
861 | |
---|
862 | ktop = 0 |
---|
863 | z=0. |
---|
864 | |
---|
865 | DO k = 1,klev |
---|
866 | dz = min(-(ph(k+1)-Ph(k))/(rho(k)*rg),hw-z) |
---|
867 | IF (dz .le. 0) GO TO 75 |
---|
868 | z = z+dz |
---|
869 | Ptop = Ph(k)-rho(k)*rg*dz |
---|
870 | ktop = k |
---|
871 | ENDDO |
---|
872 | 75 CONTINUE |
---|
873 | |
---|
874 | c-5/Correct ktop and ptop |
---|
875 | |
---|
876 | Ptop_new=ptop |
---|
877 | |
---|
878 | DO k= ktop,2,-1 |
---|
879 | IF (dth(k) .GT. -delta_t_min .and. |
---|
880 | $ dth(k-1).LT. -delta_t_min) THEN |
---|
881 | Ptop_new = ((dth(k)+delta_t_min)*p(k-1) |
---|
882 | $ - (dth(k-1)+delta_t_min)*p(k)) /(dth(k) - dth(k-1)) |
---|
883 | GO TO 275 |
---|
884 | ENDIF |
---|
885 | ENDDO |
---|
886 | 275 CONTINUE |
---|
887 | |
---|
888 | ptop = ptop_new |
---|
889 | |
---|
890 | DO k=klev,1,-1 |
---|
891 | IF (ph(k+1) .LT. ptop) ktop=k |
---|
892 | ENDDO |
---|
893 | |
---|
894 | c-6/ Set deltatw & deltaqw to 0 above kupper |
---|
895 | |
---|
896 | DO k = kupper,klev |
---|
897 | deltatw(k) = 0. |
---|
898 | deltaqw(k) = 0. |
---|
899 | ENDDO |
---|
900 | |
---|
901 | c------------------------------------------------------------------ |
---|
902 | ENDDO ! end sub-timestep loop |
---|
903 | C ----------------------------------------------------------------- |
---|
904 | |
---|
905 | c Get back to tendencies per second |
---|
906 | |
---|
907 | DO k = 1,kupper-1 |
---|
908 | dtls(k) = dtls(k)/dtime |
---|
909 | dqls(k) = dqls(k)/dtime |
---|
910 | d_deltatw2(k)=d_deltatw2(k)/dtime |
---|
911 | d_deltaqw2(k)=d_deltaqw2(k)/dtime |
---|
912 | d_deltat_gw(k) = d_deltat_gw(k)/dtime |
---|
913 | ENDDO |
---|
914 | |
---|
915 | C 2.1 - Undisturbed area and Wake integrals |
---|
916 | C --------------------------------------------------------- |
---|
917 | |
---|
918 | z = 0. |
---|
919 | sum_thu = 0. |
---|
920 | sum_tu = 0. |
---|
921 | sum_qu = 0. |
---|
922 | sum_thvu = 0. |
---|
923 | sum_dth = 0. |
---|
924 | sum_dq = 0. |
---|
925 | sum_rho = 0. |
---|
926 | sum_dtdwn = 0. |
---|
927 | sum_dqdwn = 0. |
---|
928 | |
---|
929 | av_thu = 0. |
---|
930 | av_tu =0. |
---|
931 | av_qu =0. |
---|
932 | av_thvu = 0. |
---|
933 | av_dth = 0. |
---|
934 | av_dq = 0. |
---|
935 | av_rho =0. |
---|
936 | av_dtdwn =0. |
---|
937 | av_dqdwn = 0. |
---|
938 | |
---|
939 | C Potential temperatures and humidity |
---|
940 | c---------------------------------------------------------- |
---|
941 | |
---|
942 | DO k =1,klev |
---|
943 | rho(k) = p(k)/(rd*te(k)) |
---|
944 | IF(k .eq. 1) THEN |
---|
945 | rhoh(k) = ph(k)/(rd*te(k)) |
---|
946 | zhh(k)=0 |
---|
947 | ELSE |
---|
948 | rhoh(k) = ph(k)*2./(rd*(te(k)+te(k-1))) |
---|
949 | zhh(k)=(ph(k)-ph(k-1))/(-rhoh(k)*RG)+zhh(k-1) |
---|
950 | ENDIF |
---|
951 | the(k) = te(k)/ppi(k) |
---|
952 | thu(k) = (te(k) - deltatw(k)*sigmaw)/ppi(k) |
---|
953 | tu(k) = te(k) - deltatw(k)*sigmaw |
---|
954 | qu(k) = qe(k) - deltaqw(k)*sigmaw |
---|
955 | rhow(k) = p(k)/(rd*(te(k)+deltatw(k))) |
---|
956 | dth(k) = deltatw(k)/ppi(k) |
---|
957 | |
---|
958 | ENDDO |
---|
959 | |
---|
960 | C Integrals (and wake top level number) |
---|
961 | C ----------------------------------------------------------- |
---|
962 | |
---|
963 | C Initialize sum_thvu to 1st level virt. pot. temp. |
---|
964 | |
---|
965 | z = 1. |
---|
966 | dz = 1. |
---|
967 | sum_thvu = thu(1)*(1.+eps*qu(1))*dz |
---|
968 | sum_dth = 0. |
---|
969 | |
---|
970 | DO k = 1,klev |
---|
971 | dz = -(max(ph(k+1),Ptop)-Ph(k))/(rho(k)*rg) |
---|
972 | |
---|
973 | IF (dz .LE. 0) GO TO 51 |
---|
974 | z = z+dz |
---|
975 | sum_thu = sum_thu + thu(k)*dz |
---|
976 | sum_tu = sum_tu + tu(k)*dz |
---|
977 | sum_qu = sum_qu + qu(k)*dz |
---|
978 | sum_thvu = sum_thvu + thu(k)*(1.+eps*qu(k))*dz |
---|
979 | sum_dth = sum_dth + dth(k)*dz |
---|
980 | sum_dq = sum_dq + deltaqw(k)*dz |
---|
981 | sum_rho = sum_rho + rhow(k)*dz |
---|
982 | sum_dtdwn = sum_dtdwn + dtdwn(k)*dz |
---|
983 | sum_dqdwn = sum_dqdwn + dqdwn(k)*dz |
---|
984 | ENDDO |
---|
985 | 51 CONTINUE |
---|
986 | |
---|
987 | hw0 = z |
---|
988 | |
---|
989 | C 2.1 - WAPE and mean forcing computation |
---|
990 | C------------------------------------------------------------- |
---|
991 | |
---|
992 | C Means |
---|
993 | |
---|
994 | av_thu = sum_thu/hw0 |
---|
995 | av_tu = sum_tu/hw0 |
---|
996 | av_qu = sum_qu/hw0 |
---|
997 | av_thvu = sum_thvu/hw0 |
---|
998 | av_dth = sum_dth/hw0 |
---|
999 | av_dq = sum_dq/hw0 |
---|
1000 | av_rho = sum_rho/hw0 |
---|
1001 | av_dtdwn = sum_dtdwn/hw0 |
---|
1002 | av_dqdwn = sum_dqdwn/hw0 |
---|
1003 | |
---|
1004 | wape2 = - rg*hw0*(av_dth |
---|
1005 | $ + eps*(av_thu*av_dq+av_dth*av_qu+av_dth*av_dq ))/av_thvu |
---|
1006 | |
---|
1007 | |
---|
1008 | C 2.2 Prognostic variable update |
---|
1009 | C ------------------------------------------------------------ |
---|
1010 | |
---|
1011 | C Filter out bad wakes |
---|
1012 | |
---|
1013 | IF ( wape2 .LT. 0.) THEN |
---|
1014 | print*,'wape2<0' |
---|
1015 | wape2 = 0. |
---|
1016 | hw = hwmin |
---|
1017 | sigmaw = max(sigmad,sigd_con) |
---|
1018 | fip = 0. |
---|
1019 | DO k = 1,klev |
---|
1020 | deltatw(k) = 0. |
---|
1021 | deltaqw(k) = 0. |
---|
1022 | dth(k) = 0. |
---|
1023 | ENDDO |
---|
1024 | ELSE |
---|
1025 | print*,'wape2>0' |
---|
1026 | Cstar2 = stark*sqrt(2.*wape2) |
---|
1027 | |
---|
1028 | ENDIF |
---|
1029 | |
---|
1030 | ktopw = ktop |
---|
1031 | |
---|
1032 | IF (ktopw .gt. 0) then |
---|
1033 | |
---|
1034 | Cjyg1 Utilisation d'un h_efficace constant ( ~ feeding layer) |
---|
1035 | ccc heff = 600. |
---|
1036 | C Utilisation de la hauteur hw |
---|
1037 | cc heff = 0.7*hw |
---|
1038 | heff = hw |
---|
1039 | |
---|
1040 | FIP = 0.5*rho(ktopw)*Cstar2**3*heff*2*sqrt(sigmaw*wdens*3.14) |
---|
1041 | FIP = alpk * FIP |
---|
1042 | Cjyg2 |
---|
1043 | ELSE |
---|
1044 | FIP = 0. |
---|
1045 | ENDIF |
---|
1046 | |
---|
1047 | |
---|
1048 | C Limitation de sigmaw |
---|
1049 | c |
---|
1050 | C sécurité : si le wake occuppe plus de 90 % de la surface de la maille, |
---|
1051 | C alors il disparait en se mélangeant à la partie undisturbed |
---|
1052 | |
---|
1053 | IF ((sigmaw.GT.0.9).or. |
---|
1054 | . ((wape.ge.wape2).and.(wape2.le.1.0))) THEN |
---|
1055 | c IF (sigmaw.GT.0.9) THEN |
---|
1056 | DO k = 1,klev |
---|
1057 | dtls(k) = 0. |
---|
1058 | dqls(k) = 0. |
---|
1059 | deltatw(k) = 0. |
---|
1060 | deltaqw(k) = 0. |
---|
1061 | ENDDO |
---|
1062 | wape = 0. |
---|
1063 | hw = hwmin |
---|
1064 | sigmaw = sigmad |
---|
1065 | fip = 0. |
---|
1066 | ENDIF |
---|
1067 | |
---|
1068 | RETURN |
---|
1069 | END |
---|
1070 | |
---|
1071 | |
---|
1072 | |
---|