1 | c************************************************************************** |
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2 | c |
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3 | subroutine nltecool(ngrid,nlayer,nq,pplay,pt,pq,dtnlte) |
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4 | c |
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5 | c This code was designed as a delivery for the "Martian Environment Models" |
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6 | c project ( ESA contract 11369/95/nl/jg CCN2 ) |
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7 | c Computes non-LTE heating rates from CO2 emission at 15 um |
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8 | c in the Martian upper atmosphere. |
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9 | c Uses a simplified model consisting of two excited levels with two |
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10 | c emission bands, one of them stronger than the other, which correspond |
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11 | c to the behaviours of the 626 fundamental band and the isotopic fund.bands. |
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12 | c It uses a cool-to-space approximation with tabulated escape functions. |
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13 | c These escape functions have been precomputed for the strong and weak bands, |
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14 | c and are given as a function of pressure in separate files. |
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15 | c The output values are the heating rates (actually, cooling, since they |
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16 | c are always negative) for the two bands, i.e., the total cooling is the |
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17 | c sum of them. |
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18 | c Miguel A. Lopez Valverde |
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19 | c Instituto de Astrofisica de Andalucia (CSIC), Granada, Spain |
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20 | c |
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21 | c Version 1b. See description above. 22-March-2000. |
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22 | c Adapted as a subroutine for use in GCM -- PLR/SRL 6/2000 |
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23 | c Version 1c. Inclusion of VMR in the tabulation of escape functions. |
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24 | c Table contains now only 1 input file -- Miguel 11/Jul/2000 |
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25 | c Version 1d data contained in original input file "nlte_escape.dat" |
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26 | c now stored in include file "nltedata.h" Y.Wanherdrick 09/2000 |
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27 | |
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28 | c jul 2011 fgg Modified to allow variable O |
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29 | c |
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30 | c*************************************************************************** |
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31 | |
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32 | use tracer_mod, only: igcm_co2, igcm_co, igcm_o, igcm_n2, mmol |
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33 | use conc_mod, only: mmean |
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34 | implicit none |
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35 | |
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36 | #include "nltedata.h" ! (Equivalent to the reading of the "nlte_escape.dat" file) |
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37 | #include "chimiedata.h" |
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38 | #include "callkeys.h" |
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39 | |
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40 | c Input and output variables |
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41 | c |
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42 | integer ngrid ! no. of horiz. gridpoints |
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43 | integer nlayer ! no. of atmospheric layers |
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44 | integer nq ! no. of tracers |
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45 | real pplay(ngrid,nlayer) ! input pressure grid |
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46 | real pt(ngrid,nlayer) ! input temperatures |
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47 | real pq(ngrid,nlayer,nq) ! input mmrs |
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48 | real dtnlte(ngrid,nlayer) ! output temp. tendencies |
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49 | |
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50 | c |
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51 | c Standard atmosphere variables |
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52 | c |
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53 | real nt ! number density [cm-3] |
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54 | real co2(nlayer) ! " of CO2 |
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55 | real o3p(nlayer) ! " of atomic oxygen |
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56 | real n2co(nlayer) ! " of N2 + CO |
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57 | real pyy(nlayer) ! auxiliary pressure grid |
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58 | |
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59 | c |
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60 | c Vectors and indexes for the tabulation of escape functions and VMR |
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61 | c |
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62 | c np ! # data points in tabulation |
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63 | c pnb(np) ! Pressure in tabulation |
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64 | c ef1(np) ! Esc.funct.#1, tabulated |
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65 | c ef2(np) ! Esc.funct.#2, tabulated |
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66 | c co2vmr(np) ! CO2 VMR tabulated |
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67 | c o3pvmr(np) ! CO2 VMR tabulated |
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68 | c n2covmr(np) ! N2+CO VMR tabulated |
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69 | real escf1(nlayer) ! Esc.funct.#1, interpolated |
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70 | real escf2(nlayer) ! Esc.funct.#2, interpolated |
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71 | |
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72 | |
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73 | c |
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74 | c Local Constants |
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75 | c |
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76 | real nu1, nu2 ! freq. of energy levels |
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77 | real imr1, imr2 ! isotopic abundances |
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78 | real hplanck, gamma, vlight ! physical constants |
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79 | real ee |
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80 | real rfvt ! collisional rate |
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81 | real rfvto3p ! " |
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82 | real rfvv ! " |
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83 | |
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84 | c |
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85 | c Local variables for the main loop |
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86 | c |
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87 | real n1, n2, co2t ! ground populations |
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88 | real l1, p1, p12 ! prod & losses |
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89 | real l2, p2, p21 |
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90 | real tt ! dummy variable |
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91 | real c1, c2 ! molecular constants |
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92 | real ae1, ae2 ! einstein spontaneous emission |
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93 | real a1, a2, a12, a21 |
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94 | real pl1, pl2 |
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95 | real el1, el2 |
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96 | real hr1, hr2 ! heating rate due to each band |
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97 | real hr(nlayer) ! total heating rate |
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98 | |
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99 | c |
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100 | c Indexes |
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101 | c |
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102 | integer i |
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103 | integer j,ii |
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104 | |
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105 | c |
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106 | c Rate coefficients |
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107 | c |
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108 | real k19xca, k19xcb |
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109 | real k19cap1, k19cap2 |
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110 | real k19cbp1, k19cbp2 |
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111 | real d19c, d19cp1, d19cp2 |
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112 | real k20xc, k20cp1, k20cp2 |
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113 | real k21xc, k21cp2 |
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114 | |
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115 | logical firstcall |
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116 | data firstcall/.true./ |
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117 | save firstcall,ef1,ef2,co2vmr,n2covmr,o3pvmr,pnb |
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118 | |
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119 | c |
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120 | c Data |
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121 | c |
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122 | data nu1, nu2, hplanck, gamma, vlight, ee/ |
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123 | 1 667.38, 662.3734, 6.6261e-27, 1.191e-5, 3.e10, 1.438769/ |
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124 | |
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125 | c************************************************************************* |
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126 | c PROGRAM STARTS |
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127 | c************************************************************************* |
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128 | |
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129 | imr1 = 0.987 |
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130 | imr2 = 0.00408 + 0.0112 |
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131 | rfvt = 0.1 |
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132 | rfvto3p = 1.0 |
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133 | rfvv = 0.1 |
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134 | |
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135 | if(firstcall) then |
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136 | |
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137 | do i=1,np |
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138 | pnb(i)=1.0e-4*exp(pnb(i)) ! p into Pa |
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139 | end do |
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140 | |
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141 | firstcall = .false. |
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142 | |
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143 | endif |
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144 | |
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145 | c |
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146 | c MAIN LOOP, for each gridpoint and altitude: |
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147 | c |
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148 | do j=1,ngrid ! loop over grid points |
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149 | c |
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150 | c set up local pressure grid |
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151 | c |
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152 | do ii=1,nlayer |
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153 | pyy(ii)=pplay(j,ii) |
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154 | enddo |
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155 | ! |
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156 | ! Interpolate escape functions and VMR to the desired grid |
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157 | ! |
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158 | call interp1(escf2,pyy,nlayer,ef2,pnb,np) |
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159 | call interp1(escf1,pyy,nlayer,ef1,pnb,np) |
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160 | if(nltemodel.eq.0) then |
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161 | call interp3(co2,o3p,n2co,pyy,nlayer, |
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162 | & co2vmr,o3pvmr,n2covmr,pnb,np) |
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163 | endif |
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164 | |
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165 | do i=1,nlayer ! loop over layers |
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166 | C |
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167 | C test if p lies outside range (p > 3.5 Pa) |
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168 | C changed to 1 Pa since transition will always be higher than this |
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169 | C |
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170 | if(pyy(i) .gt. 1.0 .or. pyy(i) .lt. 4.0e-6) then |
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171 | hr(i)=0.0 |
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172 | dtnlte(j,i)=0.0 |
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173 | else |
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174 | c |
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175 | c if(pt(j,i).lt.1.0)print*,pt(j,i) |
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176 | nt = pyy(i)/(1.381e-17*pt(j,i)) ! nt in cm-3 |
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177 | !Dynamic composition |
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178 | if(nltemodel.eq.1) then |
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179 | co2(i)=pq(j,i,igcm_co2)*mmean(j,i)/mmol(igcm_co2) |
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180 | o3p(i)=pq(j,i,igcm_o)*mmean(j,i)/mmol(igcm_o) |
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181 | n2co(i)=pq(j,i,igcm_co)*mmean(j,i)/mmol(igcm_co) + |
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182 | $ pq(j,i,igcm_n2)*mmean(j,i)/mmol(igcm_n2) |
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183 | endif |
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184 | |
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185 | !Mixing ratio to density |
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186 | co2(i)=co2(i)*nt ! CO2 density in cm-3 |
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187 | o3p(i)=o3p(i)*nt ! O3p density in cm-3 |
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188 | n2co(i)=n2co(i)*nt ! N2+CO in cm-3 |
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189 | c molecular populations |
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190 | n1 = co2(i) * imr1 |
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191 | n2 = co2(i) * imr2 |
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192 | co2t = n1 + n2 |
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193 | |
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194 | c intermediate collisional rates |
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195 | tt = pt(j,i)*pt(j,i) |
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196 | |
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197 | if (pt(j,i).le.175.0) then |
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198 | k19xca = 3.3e-15 |
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199 | k19xcb = 7.6e-16 |
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200 | else |
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201 | k19xca = 4.2e-12 * exp( -2988.0/pt(j,i) + 303930.0/tt) |
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202 | k19xcb = 2.1e-12 * exp( -2659.0/pt(j,i) + 223052.0/tt) |
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203 | endif |
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204 | k19xca = k19xca * rfvt |
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205 | k19xcb = k19xcb * rfvt |
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206 | k19cap1 = k19xca * 2.0 * exp( -ee*nu1/pt(j,i) ) |
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207 | k19cap2 = k19xca * 2.0 * exp( -ee*nu2/pt(j,i) ) |
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208 | k19cbp1 = k19xcb * 2.0 * exp( -ee*nu1/pt(j,i) ) |
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209 | k19cbp2 = k19xcb * 2.0 * exp( -ee*nu2/pt(j,i) ) |
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210 | d19c = k19xca*co2t + k19xcb*n2co(i) |
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211 | d19cp1 = k19cap1*co2t + k19cbp1*n2co(i) |
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212 | d19cp2 = k19cap2*co2t + k19cbp2*n2co(i) |
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213 | ! |
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214 | k20xc = 3.e-12 * rfvto3p |
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215 | k20cp1 = k20xc * 2.0 * exp( -ee/pt(j,i) * nu1 ) |
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216 | k20cp2 = k20xc * 2.0 * exp( -ee/pt(j,i) * nu2 ) |
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217 | ! |
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218 | k21xc = 2.49e-11 * 0.5 * rfvv |
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219 | k21cp2 = k21xc * exp( - ee/pt(j,i) * (nu2-nu1) ) |
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220 | ! |
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221 | l1 = d19c + k20xc*o3p(i) + k21cp2*n2 |
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222 | p1 = ( d19cp1 + k20cp1*o3p(i) ) * n1 |
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223 | p12 = k21xc*n1 |
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224 | ! |
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225 | l2 = d19c + k20xc*o3p(i) + k21xc*n1 |
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226 | p2 = ( d19cp2 + k20cp2*o3p(i) ) * n2 |
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227 | p21 = k21cp2*n2 |
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228 | |
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229 | c radiative rates |
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230 | ae1 = 1.3546 * 1.66 / 4.0 * escf1(i) |
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231 | ae2 = ( 1.3452 + 1.1878 ) * 1.66 / 4.0 * escf2(i) |
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232 | l1 = l1 + ae1 |
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233 | l2 = l2 + ae2 |
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234 | |
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235 | c solving the system |
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236 | c1 = gamma*nu1**3. * 0.5 |
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237 | c2 = gamma*nu2**3. * 0.5 |
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238 | a1 = c1 * p1 / (n1*l1) |
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239 | a2 = c2 * p2 / (n2*l2) |
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240 | a12 = (nu1/nu2)**3. * n2/n1 * p12/l1 |
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241 | a21 = (nu2/nu1)**3. * n1/n2 * p21/l2 |
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242 | el2 = (a2 + a21 * a1 ) / ( 1.0 - a21 * a12 ) |
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243 | el1 = a1 + a12 * el2 |
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244 | pl1 = el1 * n1 / c1 |
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245 | pl2 = el2 * n2 / c2 |
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246 | |
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247 | c heating rate |
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248 | hr1 = - hplanck*vlight * nu1 * ae1 * pl1 |
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249 | hr2 = - hplanck*vlight * nu2 * ae2 * pl2 |
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250 | hr(i) = hr1 + hr2 |
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251 | dtnlte(j,i)=0.1*hr(i)*pt(j,i)/(4.4*pyy(i)) ! dtnlte in K s-1 |
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252 | c write(7,25)pxx(i),hr1,hr2,hr(i),qt |
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253 | c 25 format(' ',1p5e12.4) |
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254 | |
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255 | endif |
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256 | |
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257 | enddo ! end loop over layers |
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258 | enddo ! end loop over grid points |
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259 | c close(7) |
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260 | c |
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261 | return |
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262 | end |
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263 | |
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264 | c*********************************************************************** |
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265 | |
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266 | subroutine interp1(escout,p,nlayer,escin,pin,nl) |
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267 | C |
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268 | C subroutine to perform linear interpolation in pressure from 1D profile |
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269 | C escin(nl) sampled on pressure grid pin(nl) to profile |
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270 | C escout(nlayer) on pressure grid p(nlayer). |
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271 | C |
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272 | real escout(nlayer),p(nlayer) |
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273 | real escin(nl),pin(nl),wm,wp |
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274 | integer nl,nlayer,n1,n,nm,np |
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275 | do n1=1,nlayer |
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276 | if(p(n1) .gt. 3.5 .or. p(n1) .lt. 4.0e-6) then |
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277 | escout(n1) = 0.0 |
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278 | else |
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279 | do n = 1,nl-1 |
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280 | if (p(n1).le.pin(n).and.p(n1).ge.pin(n+1)) then |
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281 | nm=n |
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282 | np=n+1 |
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283 | wm=abs(pin(np)-p(n1))/(pin(nm)-pin(np)) |
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284 | wp=1.0 - wm |
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285 | endif |
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286 | enddo |
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287 | escout(n1) = escin(nm)*wm + escin(np)*wp |
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288 | endif |
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289 | enddo |
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290 | return |
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291 | end |
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292 | |
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293 | c*********************************************************************** |
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294 | |
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295 | subroutine interp3(esco1,esco2,esco3,p,nlayer, |
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296 | 1 esci1,esci2,esci3,pin,nl) |
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297 | C |
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298 | C subroutine to perform 3 simultaneous linear interpolations in pressure from |
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299 | C 1D profiles esci1-3(nl) sampled on pressure grid pin(nl) to 1D profiles |
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300 | C esco1-3(nlayer) on pressure grid p(ngrid,nlayer). |
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301 | C |
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302 | real esco1(nlayer),esco2(nlayer),esco3(nlayer),p(nlayer) |
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303 | real esci1(nl), esci2(nl), esci3(nl), pin(nl),wm,wp |
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304 | integer nl,nlayer,n1,n,nm,np |
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305 | do n1=1,nlayer |
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306 | if (p(n1).gt. 3.5 .or. p(n1) .lt. 4.0e-6) then |
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307 | esco1(n1)=0.0 |
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308 | esco2(n1)=0.0 |
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309 | esco3(n1)=0.0 |
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310 | else |
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311 | do n = 1,nl-1 |
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312 | if (p(n1).le.pin(n).and.p(n1).ge.pin(n+1)) then |
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313 | nm=n |
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314 | np=n+1 |
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315 | wm=abs(pin(np)-p(n1))/(pin(nm)-pin(np)) |
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316 | wp=1.0 - wm |
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317 | endif |
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318 | enddo |
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319 | esco1(n1) = esci1(nm)*wm + esci1(np)*wp |
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320 | esco2(n1) = esci2(nm)*wm + esci2(np)*wp |
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321 | esco3(n1) = esci3(nm)*wm + esci3(np)*wp |
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322 | endif |
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323 | enddo |
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324 | return |
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325 | end |
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