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/libCEED/examples/fluids/qfunctions/
H A Dgrid_anisotropy_tensor.h18 …opyTensor(const CeedScalar km_g_ij[6], CeedScalar A_ij[3][3], CeedScalar *delta, const CeedInt n_s… in AnisotropyTensor() argument
30 *delta = sqrt(Dot3(evals, evals)); in AnisotropyTensor()
31 ScaleN((CeedScalar *)A_ij, 1 / *delta, 9); in AnisotropyTensor()
34 *delta *= 2; in AnisotropyTensor()
50 CeedScalar km_g_ij[6] = {0.}, A_ij[3][3] = {{0.}}, km_A_ij[6], delta; in AnisotropyTensorProjection() local
52 AnisotropyTensor(km_g_ij, A_ij, &delta, 15); in AnisotropyTensorProjection()
56 v[6][i] = wdetJ * delta; in AnisotropyTensorProjection()
73 CeedScalar km_g_ij[6] = {0.}, A_ij[3][3] = {{0.}}, km_A_ij[6], delta; in AnisotropyTensorCollocate() local
75 AnisotropyTensor(km_g_ij, A_ij, &delta, 15); in AnisotropyTensorCollocate()
79 v[6][i] = delta; in AnisotropyTensorCollocate()
H A Ddifferential_filter.h98 const CeedScalar delta = A_ij_delta[6][i]; in DifferentialFilter_LHS_N() local
99 ScaleN(km_A_ij, delta, 6); // Dimensionalize the normalized anisotropy tensor in DifferentialFilter_LHS_N()
/libCEED/examples/fluids/
H A Dindex.md567 … $R$, is 1), and $\bm{u}=(u_1,u_2,0)$ while the perturbation $\delta \bm{u}$, and $\delta T$ are d…
570 \begin{aligned} (\delta u_1, \, \delta u_2) &= \frac{\epsilon}{2 \pi} \, e^{0.5(1-r^2)} \, (-\bar{y…
574 There is no perturbation in the entropy $S=P/\rho^\gamma$ ($\delta S=0)$.