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/honee/examples/
H A Dconv_plot.py47 p = data['degree'].values[0]
50 H = amin(E) * (h / amin(h))**p
52 ax.loglog(h, H, '--', color=colors[i], label='O(h$^' + str(p) + '$)')
H A Dnavierstokes.c93 PetscErrorCode (*p)(ProblemData, DM, void *); in main() local
94 PetscCall(PetscFunctionListFind(app_ctx->problems, app_ctx->problem_name, &p)); in main()
95 PetscCheck(p, PETSC_COMM_SELF, 1, "Problem '%s' not found", app_ctx->problem_name); in main()
96 PetscCall((*p)(problem, dm, &honee)); in main()
/honee/problems/
H A Dbc_freestream.c222 const CeedScalar p = (HeatCapacityRatio(gas) - 1) * rho * gas.cv * T; in TestRiemannHLL_fwd() local
225 const CeedScalar Y0_left[5] = {p, u[0], u[1], u[2], T}; in TestRiemannHLL_fwd()
226 const CeedScalar Y0_right[5] = {1.2 * p, 1.2 * u[0], 1.2 * u[1], 1.2 * u[2], 1.2 * T}; in TestRiemannHLL_fwd()
284 const CeedScalar p = (HeatCapacityRatio(gas) - 1) * rho * gas.cv * T; in TestRiemannHLLC_fwd() local
287 const CeedScalar Y0_left[5] = {p, u[0], u[1], u[2], T}; in TestRiemannHLLC_fwd()
288 const CeedScalar Y0_right[5] = {1.2 * p, 1.2 * u[0], 1.2 * u[1], 1.2 * u[2], 1.2 * T}; in TestRiemannHLLC_fwd()
346 const CeedScalar p = (HeatCapacityRatio(gas) - 1) * rho * gas.cv * T; in TestComputeHLLSpeeds_Roe_fwd() local
349 const CeedScalar Y0_left[5] = {p, u[0], u[1], u[2], T}; in TestComputeHLLSpeeds_Roe_fwd()
350 const CeedScalar Y0_right[5] = {1.2 * p, 1.2 * u[0], 1.2 * u[1], 1.2 * u[2], 1.2 * T}; in TestComputeHLLSpeeds_Roe_fwd()
421 const CeedScalar p = (HeatCapacityRatio(gas) - 1) * rho * gas.cv * T; in TestTotalSpecificEnthalpy_fwd() local
[all …]
/honee/qfunctions/
H A Dnewtonian_state.h180 const CeedScalar p = (gamma - 1) * e_internal; in StateEntropyFromConservative() local
181 const CeedScalar entropy = log(p) - gamma * log(U.density); in StateEntropyFromConservative()
183 V.S_density = (gamma - entropy) / (gamma - 1) - e_kinetic / p; in StateEntropyFromConservative()
184 for (int i = 0; i < 3; i++) V.S_momentum[i] = U.momentum[i] / p; in StateEntropyFromConservative()
185 V.S_energy = -U.density / p; in StateEntropyFromConservative()
195 const CeedScalar p = s.Y.pressure; in StateEntropyFromConservative_fwd() local
198 CeedScalar dentropy = dp / p - gamma * dU.density / s.U.density; in StateEntropyFromConservative_fwd()
200 dV.S_density = -dentropy / (gamma - 1) - de_kinetic / p + dp * e_kinetic / Square(p); in StateEntropyFromConservative_fwd()
202 dV.S_momentum[i] = (dU.momentum[i] - s.U.momentum[i] * dp / p) / p; in StateEntropyFromConservative_fwd()
204 dV.S_energy = -(dU.density - s.U.density * dp / p) / p; in StateEntropyFromConservative_fwd()
/honee/src/
H A Dsetupts.c95 const PetscInt p = points[i]; in Surface_Forces_NS() local
99 PetscCall(DMPlexPointLocalRead(dm, p, g_array, &r)); in Surface_Forces_NS()
100 PetscCall(PetscSectionGetDof(section, p, &dof)); in Surface_Forces_NS()
/honee/doc/
H A Dexamples.md187 $$p = p_0 - \frac{2\rho_0 u_{\max}^2 x_1}{Re_H H}$$
388 p &= p_0 + \frac{\rho_0 V_0^2}{16} \left ( \cos(2 \hat x) + \cos(2 \hat y)\right) \left( \cos(2 \ha…
389 \rho &= \frac{p}{R T_0} \\
500 h_{SHOCK} = 2 \left( C_{YZB} \,|\, \bm p \,|\, \right)^{-1}
H A Dauxiliary.md120 | $\mean{p}$ | MeanPressure |
121 | $\mean{p^2}$ | MeanPressureSquared |
122 | $\mean{p u_i}$ | MeanPressureVelocity[$i$] |
H A Dtheory.md82 with $P=p+1$ the number of nodes in the element $e$.
91 …}$ a mapped space of polynomials containing at least polynomials of degree $p$ (with or without th…
705 - $1/p$