Lines Matching refs:in

4 …l discretization libraries (MFEM, PETSc, Nek5000 etc.) see the subdirectories in {file}`examples/`.
10 This example is located in the subdirectory {file}`examples/ceed`.
12 Arbitrary mesh and solution orders in 1D, 2D, and 3D are supported from the same code.
21 Using the same notation as in {ref}`theoretical-framework`, we write here the vector $u(x)\equiv 1$…
27 with $v(x) \in \mathcal{V}_p = \{ v \in H^{1}(\Omega_e) \,|\, v \in P_p(\bm{I}), e=1,\ldots,N_e \}$…
33 This example is located in the subdirectory {file}`examples/ceed`.
35 Similar to {ref}`Ex1-Volume`, arbitrary mesh and solution orders in 1D, 2D, and 3D are supported fr…
48 \nabla \cdot \nabla u = 0, \textrm{ for  } \bm{x} \in \Omega ,
67 This example is located in the subdirectory {file}`examples/ceed`.
69 Arbitrary mesh and solution orders in 1D, 2D, and 3D are supported from the same code.
78 Using the same notation as in {ref}`theoretical-framework`, we write here the vector $u(x)\equiv 1$…
84 with $v(x) \in \mathcal{V}_p = \{ v \in H^{1}(\Omega_e) \,|\, v \in P_p(\bm{I}), e=1,\ldots,N_e \}$…
86 The addition of the Poisson term is not needed to compute the volume of the region, as shown in exa…
87 …ability to add multiple evaluation modes for the same input or output vector in a libCEED operator.