[580] | 1 | !-------------------------------------------------------------------------- |
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| 2 | !---------------------------- caldyn_slow_NH ---------------------------------- |
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| 3 | IF (ll_begin==1) THEN |
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| 4 | !DIR$ SIMD |
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| 5 | DO ij=ij_begin_ext, ij_end_ext |
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| 6 | w_il(ij,1) = 2.*W(ij,1)/rhodz(ij,1) |
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| 7 | END DO |
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| 8 | END IF |
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| 9 | DO l = ll_beginp1, ll_end |
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| 10 | !DIR$ SIMD |
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| 11 | DO ij=ij_begin_ext, ij_end_ext |
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| 12 | w_il(ij,l) = 2.*W(ij,l)/(rhodz(ij,l-1)+rhodz(ij,l)) |
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| 13 | END DO |
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| 14 | END DO |
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| 15 | IF(ll_endp1==llm+1) THEN |
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| 16 | !DIR$ SIMD |
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| 17 | DO ij=ij_begin_ext, ij_end_ext |
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| 18 | w_il(ij,llm+1) = 2.*W(ij,llm+1)/rhodz(ij,llm) |
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| 19 | END DO |
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| 20 | END IF |
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| 21 | IF (ll_begin==1) THEN |
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| 22 | !DIR$ SIMD |
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| 23 | DO ij=ij_begin_ext, ij_end_ext |
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| 24 | ! compute DePhi, v_el, G_el, F_el |
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| 25 | ! v_el, W2_el and therefore G_el incorporate metric factor le_de |
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| 26 | ! while DePhil, W_el and F_el do not |
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| 27 | W_el = .5*( W(ij+t_right,1)+W(ij,1) ) |
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| 28 | DePhil(ij+u_right,1) = ne_right*(Phi(ij+t_right,1)-Phi(ij,1)) |
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| 29 | F_el(ij+u_right,1) = DePhil(ij+u_right,1)*W_el |
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| 30 | W2_el = .5*le_de(ij+u_right) * ( W(ij,1)*w_il(ij,1) + W(ij+t_right,1)*w_il(ij+t_right,1) ) |
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| 31 | v_el(ij+u_right,1) = .5*le_de(ij+u_right)*(u(ij+u_right,1)+u(ij+u_right,1)) ! checked |
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| 32 | G_el(ij+u_right,1) = v_el(ij+u_right,1)*W_el - DePhil(ij+u_right,1)*W2_el |
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| 33 | ! compute DePhi, v_el, G_el, F_el |
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| 34 | ! v_el, W2_el and therefore G_el incorporate metric factor le_de |
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| 35 | ! while DePhil, W_el and F_el do not |
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| 36 | W_el = .5*( W(ij+t_lup,1)+W(ij,1) ) |
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| 37 | DePhil(ij+u_lup,1) = ne_lup*(Phi(ij+t_lup,1)-Phi(ij,1)) |
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| 38 | F_el(ij+u_lup,1) = DePhil(ij+u_lup,1)*W_el |
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| 39 | W2_el = .5*le_de(ij+u_lup) * ( W(ij,1)*w_il(ij,1) + W(ij+t_lup,1)*w_il(ij+t_lup,1) ) |
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| 40 | v_el(ij+u_lup,1) = .5*le_de(ij+u_lup)*(u(ij+u_lup,1)+u(ij+u_lup,1)) ! checked |
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| 41 | G_el(ij+u_lup,1) = v_el(ij+u_lup,1)*W_el - DePhil(ij+u_lup,1)*W2_el |
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| 42 | ! compute DePhi, v_el, G_el, F_el |
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| 43 | ! v_el, W2_el and therefore G_el incorporate metric factor le_de |
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| 44 | ! while DePhil, W_el and F_el do not |
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| 45 | W_el = .5*( W(ij+t_ldown,1)+W(ij,1) ) |
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| 46 | DePhil(ij+u_ldown,1) = ne_ldown*(Phi(ij+t_ldown,1)-Phi(ij,1)) |
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| 47 | F_el(ij+u_ldown,1) = DePhil(ij+u_ldown,1)*W_el |
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| 48 | W2_el = .5*le_de(ij+u_ldown) * ( W(ij,1)*w_il(ij,1) + W(ij+t_ldown,1)*w_il(ij+t_ldown,1) ) |
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| 49 | v_el(ij+u_ldown,1) = .5*le_de(ij+u_ldown)*(u(ij+u_ldown,1)+u(ij+u_ldown,1)) ! checked |
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| 50 | G_el(ij+u_ldown,1) = v_el(ij+u_ldown,1)*W_el - DePhil(ij+u_ldown,1)*W2_el |
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| 51 | END DO |
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| 52 | END IF |
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| 53 | DO l = ll_beginp1, ll_end |
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| 54 | !DIR$ SIMD |
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| 55 | DO ij=ij_begin_ext, ij_end_ext |
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| 56 | ! compute DePhi, v_el, G_el, F_el |
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| 57 | ! v_el, W2_el and therefore G_el incorporate metric factor le_de |
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| 58 | ! while DePhil, W_el and F_el do not |
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| 59 | W_el = .5*( W(ij+t_right,l)+W(ij,l) ) |
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| 60 | DePhil(ij+u_right,l) = ne_right*(Phi(ij+t_right,l)-Phi(ij,l)) |
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| 61 | F_el(ij+u_right,l) = DePhil(ij+u_right,l)*W_el |
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| 62 | W2_el = .5*le_de(ij+u_right) * ( W(ij,l)*w_il(ij,l) + W(ij+t_right,l)*w_il(ij+t_right,l) ) |
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| 63 | v_el(ij+u_right,l) = .5*le_de(ij+u_right)*(u(ij+u_right,l)+u(ij+u_right,l-1)) ! checked |
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| 64 | G_el(ij+u_right,l) = v_el(ij+u_right,l)*W_el - DePhil(ij+u_right,l)*W2_el |
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| 65 | ! compute DePhi, v_el, G_el, F_el |
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| 66 | ! v_el, W2_el and therefore G_el incorporate metric factor le_de |
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| 67 | ! while DePhil, W_el and F_el do not |
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| 68 | W_el = .5*( W(ij+t_lup,l)+W(ij,l) ) |
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| 69 | DePhil(ij+u_lup,l) = ne_lup*(Phi(ij+t_lup,l)-Phi(ij,l)) |
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| 70 | F_el(ij+u_lup,l) = DePhil(ij+u_lup,l)*W_el |
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| 71 | W2_el = .5*le_de(ij+u_lup) * ( W(ij,l)*w_il(ij,l) + W(ij+t_lup,l)*w_il(ij+t_lup,l) ) |
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| 72 | v_el(ij+u_lup,l) = .5*le_de(ij+u_lup)*(u(ij+u_lup,l)+u(ij+u_lup,l-1)) ! checked |
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| 73 | G_el(ij+u_lup,l) = v_el(ij+u_lup,l)*W_el - DePhil(ij+u_lup,l)*W2_el |
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| 74 | ! compute DePhi, v_el, G_el, F_el |
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| 75 | ! v_el, W2_el and therefore G_el incorporate metric factor le_de |
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| 76 | ! while DePhil, W_el and F_el do not |
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| 77 | W_el = .5*( W(ij+t_ldown,l)+W(ij,l) ) |
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| 78 | DePhil(ij+u_ldown,l) = ne_ldown*(Phi(ij+t_ldown,l)-Phi(ij,l)) |
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| 79 | F_el(ij+u_ldown,l) = DePhil(ij+u_ldown,l)*W_el |
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| 80 | W2_el = .5*le_de(ij+u_ldown) * ( W(ij,l)*w_il(ij,l) + W(ij+t_ldown,l)*w_il(ij+t_ldown,l) ) |
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| 81 | v_el(ij+u_ldown,l) = .5*le_de(ij+u_ldown)*(u(ij+u_ldown,l)+u(ij+u_ldown,l-1)) ! checked |
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| 82 | G_el(ij+u_ldown,l) = v_el(ij+u_ldown,l)*W_el - DePhil(ij+u_ldown,l)*W2_el |
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| 83 | END DO |
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| 84 | END DO |
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| 85 | IF(ll_endp1==llm+1) THEN |
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| 86 | !DIR$ SIMD |
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| 87 | DO ij=ij_begin_ext, ij_end_ext |
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| 88 | ! compute DePhi, v_el, G_el, F_el |
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| 89 | ! v_el, W2_el and therefore G_el incorporate metric factor le_de |
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| 90 | ! while DePhil, W_el and F_el do not |
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| 91 | W_el = .5*( W(ij+t_right,llm+1)+W(ij,llm+1) ) |
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| 92 | DePhil(ij+u_right,llm+1) = ne_right*(Phi(ij+t_right,llm+1)-Phi(ij,llm+1)) |
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| 93 | F_el(ij+u_right,llm+1) = DePhil(ij+u_right,llm+1)*W_el |
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| 94 | W2_el = .5*le_de(ij+u_right) * ( W(ij,llm+1)*w_il(ij,llm+1) + W(ij+t_right,llm+1)*w_il(ij+t_right,llm+1) ) |
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| 95 | v_el(ij+u_right,llm+1) = .5*le_de(ij+u_right)*(u(ij+u_right,llm)+u(ij+u_right,llm)) ! checked |
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| 96 | G_el(ij+u_right,llm+1) = v_el(ij+u_right,llm+1)*W_el - DePhil(ij+u_right,llm+1)*W2_el |
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| 97 | ! compute DePhi, v_el, G_el, F_el |
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| 98 | ! v_el, W2_el and therefore G_el incorporate metric factor le_de |
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| 99 | ! while DePhil, W_el and F_el do not |
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| 100 | W_el = .5*( W(ij+t_lup,llm+1)+W(ij,llm+1) ) |
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| 101 | DePhil(ij+u_lup,llm+1) = ne_lup*(Phi(ij+t_lup,llm+1)-Phi(ij,llm+1)) |
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| 102 | F_el(ij+u_lup,llm+1) = DePhil(ij+u_lup,llm+1)*W_el |
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| 103 | W2_el = .5*le_de(ij+u_lup) * ( W(ij,llm+1)*w_il(ij,llm+1) + W(ij+t_lup,llm+1)*w_il(ij+t_lup,llm+1) ) |
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| 104 | v_el(ij+u_lup,llm+1) = .5*le_de(ij+u_lup)*(u(ij+u_lup,llm)+u(ij+u_lup,llm)) ! checked |
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| 105 | G_el(ij+u_lup,llm+1) = v_el(ij+u_lup,llm+1)*W_el - DePhil(ij+u_lup,llm+1)*W2_el |
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| 106 | ! compute DePhi, v_el, G_el, F_el |
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| 107 | ! v_el, W2_el and therefore G_el incorporate metric factor le_de |
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| 108 | ! while DePhil, W_el and F_el do not |
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| 109 | W_el = .5*( W(ij+t_ldown,llm+1)+W(ij,llm+1) ) |
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| 110 | DePhil(ij+u_ldown,llm+1) = ne_ldown*(Phi(ij+t_ldown,llm+1)-Phi(ij,llm+1)) |
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| 111 | F_el(ij+u_ldown,llm+1) = DePhil(ij+u_ldown,llm+1)*W_el |
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| 112 | W2_el = .5*le_de(ij+u_ldown) * ( W(ij,llm+1)*w_il(ij,llm+1) + W(ij+t_ldown,llm+1)*w_il(ij+t_ldown,llm+1) ) |
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| 113 | v_el(ij+u_ldown,llm+1) = .5*le_de(ij+u_ldown)*(u(ij+u_ldown,llm)+u(ij+u_ldown,llm)) ! checked |
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| 114 | G_el(ij+u_ldown,llm+1) = v_el(ij+u_ldown,llm+1)*W_el - DePhil(ij+u_ldown,llm+1)*W2_el |
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| 115 | END DO |
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| 116 | END IF |
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| 117 | DO l = ll_begin, ll_endp1 |
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| 118 | !DIR$ SIMD |
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| 119 | DO ij=ij_begin_ext, ij_end_ext |
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| 120 | ! compute GradPhi2, dPhi, dW |
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| 121 | gPhi2=0. |
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| 122 | dP=0. |
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| 123 | divG=0 |
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| 124 | gPhi2 = gPhi2 + le_de(ij+u_rup)*DePhil(ij+u_rup,l)**2 |
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| 125 | dP = dP + le_de(ij+u_rup)*DePhil(ij+u_rup,l)*v_el(ij+u_rup,l) |
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| 126 | divG = divG + ne_rup*G_el(ij+u_rup,l) ! -div(G_el), G_el already has le_de |
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| 127 | gPhi2 = gPhi2 + le_de(ij+u_lup)*DePhil(ij+u_lup,l)**2 |
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| 128 | dP = dP + le_de(ij+u_lup)*DePhil(ij+u_lup,l)*v_el(ij+u_lup,l) |
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| 129 | divG = divG + ne_lup*G_el(ij+u_lup,l) ! -div(G_el), G_el already has le_de |
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| 130 | gPhi2 = gPhi2 + le_de(ij+u_left)*DePhil(ij+u_left,l)**2 |
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| 131 | dP = dP + le_de(ij+u_left)*DePhil(ij+u_left,l)*v_el(ij+u_left,l) |
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| 132 | divG = divG + ne_left*G_el(ij+u_left,l) ! -div(G_el), G_el already has le_de |
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| 133 | gPhi2 = gPhi2 + le_de(ij+u_ldown)*DePhil(ij+u_ldown,l)**2 |
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| 134 | dP = dP + le_de(ij+u_ldown)*DePhil(ij+u_ldown,l)*v_el(ij+u_ldown,l) |
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| 135 | divG = divG + ne_ldown*G_el(ij+u_ldown,l) ! -div(G_el), G_el already has le_de |
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| 136 | gPhi2 = gPhi2 + le_de(ij+u_rdown)*DePhil(ij+u_rdown,l)**2 |
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| 137 | dP = dP + le_de(ij+u_rdown)*DePhil(ij+u_rdown,l)*v_el(ij+u_rdown,l) |
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| 138 | divG = divG + ne_rdown*G_el(ij+u_rdown,l) ! -div(G_el), G_el already has le_de |
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| 139 | gPhi2 = gPhi2 + le_de(ij+u_right)*DePhil(ij+u_right,l)**2 |
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| 140 | dP = dP + le_de(ij+u_right)*DePhil(ij+u_right,l)*v_el(ij+u_right,l) |
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| 141 | divG = divG + ne_right*G_el(ij+u_right,l) ! -div(G_el), G_el already has le_de |
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| 142 | gradPhi2(ij,l) = 1./(2.*Ai(ij)) * gPhi2 |
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| 143 | dPhi(ij,l) = gradPhi2(ij,l)*w_il(ij,l) - 1./(2.*Ai(ij))*dP |
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| 144 | dW(ij,l) = (-1./Ai(ij))*divG |
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| 145 | END DO |
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| 146 | END DO |
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| 147 | ! We need a barrier here because we compute gradPhi2, F_el and w_il above and do a vertical average below |
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| 148 | !$OMP BARRIER |
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| 149 | DO l = ll_begin, ll_end |
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| 150 | !DIR$ SIMD |
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| 151 | DO ij=ij_begin_ext, ij_end_ext |
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| 152 | ! Compute berni at scalar points |
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| 153 | u2=0. |
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| 154 | u2 = u2 + le_de(ij+u_rup)*u(ij+u_rup,l)**2 |
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| 155 | u2 = u2 + le_de(ij+u_lup)*u(ij+u_lup,l)**2 |
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| 156 | u2 = u2 + le_de(ij+u_left)*u(ij+u_left,l)**2 |
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| 157 | u2 = u2 + le_de(ij+u_ldown)*u(ij+u_ldown,l)**2 |
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| 158 | u2 = u2 + le_de(ij+u_rdown)*u(ij+u_rdown,l)**2 |
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| 159 | u2 = u2 + le_de(ij+u_right)*u(ij+u_right,l)**2 |
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| 160 | berni(ij,l) = 1./(4.*Ai(ij)) * u2 - .25*( gradPhi2(ij,l)*w_il(ij,l)**2 + gradPhi2(ij,l+1)*w_il(ij,l+1)**2 ) |
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| 161 | END DO |
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| 162 | END DO |
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| 163 | DO l = ll_begin, ll_end |
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| 164 | !DIR$ SIMD |
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| 165 | DO ij=ij_begin_ext, ij_end_ext |
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| 166 | ! Compute mass flux and grad(berni) |
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| 167 | uu = .5*(rhodz(ij,l)+rhodz(ij+t_right,l))*u(ij+u_right,l) - .5*( F_el(ij+u_right,l)+F_el(ij+u_right,l+1) ) |
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| 168 | hflux(ij+u_right,l) = le_de(ij+u_right)*uu |
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| 169 | du(ij+u_right,l) = ne_right*(berni(ij,l)-berni(ij+t_right,l)) |
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| 170 | ! Compute mass flux and grad(berni) |
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| 171 | uu = .5*(rhodz(ij,l)+rhodz(ij+t_lup,l))*u(ij+u_lup,l) - .5*( F_el(ij+u_lup,l)+F_el(ij+u_lup,l+1) ) |
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| 172 | hflux(ij+u_lup,l) = le_de(ij+u_lup)*uu |
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| 173 | du(ij+u_lup,l) = ne_lup*(berni(ij,l)-berni(ij+t_lup,l)) |
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| 174 | ! Compute mass flux and grad(berni) |
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| 175 | uu = .5*(rhodz(ij,l)+rhodz(ij+t_ldown,l))*u(ij+u_ldown,l) - .5*( F_el(ij+u_ldown,l)+F_el(ij+u_ldown,l+1) ) |
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| 176 | hflux(ij+u_ldown,l) = le_de(ij+u_ldown)*uu |
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| 177 | du(ij+u_ldown,l) = ne_ldown*(berni(ij,l)-berni(ij+t_ldown,l)) |
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| 178 | END DO |
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| 179 | END DO |
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| 180 | !---------------------------- caldyn_slow_NH ---------------------------------- |
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| 181 | !-------------------------------------------------------------------------- |
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