Added the equations for hydro only for both CPU and GPU. NOTE: NOT RIGOROUSLY CHECKED FOR CORRECTNESS. I just took the equations used with entropy and removed the terms which included entropy and magnetic fields
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@@ -100,23 +100,21 @@ momentum(in Vector uu, in Scalar lnrho, in Scalar tt) {
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#else
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Vector
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momentum(in Vector uu, in Scalar lnrho) {
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Vector mom;
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const Matrix S = stress_tensor(uu);
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// Isothermal: we have constant speed of sound
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mom = -mul(gradients(uu), value(uu)) -
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cs2_sound * gradient(lnrho) +
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nu_visc *
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(laplace_vec(uu) + Scalar(1. / 3.) * gradient_of_divergence(uu) +
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Scalar(2.) * mul(S, gradient(lnrho))) + zeta * gradient_of_divergence(uu);
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#if LGRAVITY
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mom = mom - (Vector){0, 0, -10.0};
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#endif
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return mom;
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// !!!!!!!!!!!!!!!!%JP: NOTE TODO IMPORTANT!!!!!!!!!!!!!!!!!!!!!!!!
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// NOT CHECKED FOR CORRECTNESS: USE AT YOUR OWN RISK
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const Matrix S = stress_tensor(uu);
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const Scalar cs2 = cs2_sound * exp((gamma - 1) * (value(lnrho) - LNRHO0));
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// Regex replace CPU constants with get\(AC_([a-zA-Z_0-9]*)\)
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// \1
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const Vector mom = - mul(gradients(uu), value(uu))
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- cs2 * gradient(lnrho)
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+ nu_visc * (
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laplace_vec(uu)
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+ Scalar(1. / 3.) * gradient_of_divergence(uu)
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+ Scalar(2.) * mul(S, gradient(lnrho))
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)
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+ zeta * gradient_of_divergence(uu);
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return mom;
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}
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#endif
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@@ -587,38 +587,19 @@ momentum(const ModelVectorData& uu, const ModelScalarData& lnrho
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ModelScalar(2.) * mul(S, gradient(lnrho))) +
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get(AC_zeta) * gradient_of_divergence(uu);
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return mom;
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#endif
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#else
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// !!!!!!!!!!!!!!!!%JP: NOTE TODO IMPORTANT!!!!!!!!!!!!!!!!!!!!!!!!
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// NOT CHECKED FOR CORRECTNESS: USE AT YOUR OWN RISK
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const ModelMatrix S = stress_tensor(uu);
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const ModelScalar cs2 = get(AC_cs2_sound) * expl((get(AC_gamma) - 1) * (value(lnrho) - LNRHO0));
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#if 0
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const ModelMatrix S = stress_tensor(uu);
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//#if LENTROPY
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//const ModelScalar lnrho0 = 1; // TODO correct lnrho0
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const ModelScalar cs02 = get(AC_cs2_sound); // TODO better naming
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const ModelScalar cs2 = cs02;// * expl(get(AC_gamma) * value(ss) / get(AC_cp_sound) + (get(AC_gamma)-ModelScalar(1.l)) * (value(lnrho) - lnrho0));
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mom = -mul(gradients(uu), value(uu)) -
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cs2 * ((ModelScalar(1.) / get(AC_cp_sound)) * gradient(ss) + gradient(lnrho)) +
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get(AC_nu_visc) *
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(laplace_vec(uu) + ModelScalar(1.l / 3.l) * gradient_of_divergence(uu) +
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ModelScalar(2.l) * mul(S, gradient(lnrho))) + get(AC_zeta) * gradient_of_divergence(uu);
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const ModelVector grad_div = gradient_of_divergence(aa);
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const ModelVector lap = laplace_vec(aa);
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const ModelVector j = (ModelScalar(1.l) / get(AC_mu0)) * (grad_div - lap);
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const ModelVector B = curl(aa);
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mom = mom + (ModelScalar(1.l) / expl(value(lnrho))) * cross(j, B);
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//#else // Basic hydro
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const ModelScalar cs02 = get(AC_cs2_sound);
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mom = -mul(gradients(uu), value(uu)) -
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cs02 * gradient(lnrho) +
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get(AC_nu_visc) *
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(laplace_vec(uu) + ModelScalar(1. / 3.) * gradient_of_divergence(uu) +
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ModelScalar(2.) * mul(S, gradient(lnrho))) + get(AC_zeta) * gradient_of_divergence(uu);
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//#endif
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const ModelVector mom = -mul(gradients(uu), value(uu)) - cs2 * gradient(lnrho) +
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get(AC_nu_visc) * (laplace_vec(uu) +
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ModelScalar(1. / 3.) * gradient_of_divergence(uu) +
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ModelScalar(2.) * mul(S, gradient(lnrho))) +
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get(AC_zeta) * gradient_of_divergence(uu);
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return mom;
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#endif
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return (ModelVector){NAN, NAN, NAN}; // TODO HYDRO ONLY MODEL SOLUTION
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}
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static inline ModelVector
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