文件名称:Bilinear
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利用双线性非标准化的方法，解决有限元的求解精度问题-Bilinear non-standardized methods to solve the problem of the accuracy of the finite element solver
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下载文件列表
双线性非标准杂交\aaa.m
................\a_fun.m
................\b_fun.m
................\cof_of_tri.m
................\dog_2D.m
................\FE_error_2D_Lagrange_hybrid.m
................\FE_error_2D_Lagrange_rect.m
................\FE_error_2D_Lagrange_rect_local_koukou.m
................\FE_error_2D_Lagrange_tri.m
................\FE_error_2D_Lagrange_tri_local.m
................\FE_hybird_mesh_viewer_2D.m
................\FE_matrix_2D_Lagrange_hybrid.m
................\FE_matrix_2D_Lagrange_rect_koukou.m
................\FE_matrix_2D_Lagrange_rect_local_koukou.m
................\FE_matrix_2D_Lagrange_tri.m
................\FE_matrix_2D_Lagrange_tri_local.m
................\FE_matrix_vector_2D_Lagrange_hybrid.m
................\FE_mesh_viewer_2D.m
................\FE_tu_fe_to_u_fe_2D_Lagrange.m
................\FE_u_gd_2D_Lagrange.m
................\FE_u_gd_2D_Lagrange1.m
................\FE_u_gd_2D_Lagrange2.m
................\FE_vec_2D_Lagrange_hybrid.m
................\FE_vec_2D_Lagrange_rect_koukou.m
................\FE_vec_2D_Lagrange_rect_local_koukou.m
................\FE_vec_2D_Lagrange_tri.m
................\FE_vec_2D_Lagrange_tri_local.m
................\f_fun.m
................\get_point_of_different_mesh.m
................\global_dof_2D_fe_Lagrange_rect.m
................\global_dof_2D_fe_Lagrange_rect1.m
................\global_dof_2D_fe_Lagrange_tri.m
................\global_dof_p_2D_fe_Lagrange.m
................\global_dof_p_2D_fe_Lagrange1.m
................\global_dof_p_2D_fe_Lagrange2.m
................\g_d_fun.m
................\hybrid_mesh_generator_2D.m
................\mesh_generator_2D_rec.m
................\mesh_generator_2D_tri.m
................\midpoint_mesh_generator_2D.m
................\midpoint_mesh_generator_2D_rect.m
................\midpoint_mesh_generator_2D_tri.m
................\NP1_retangular_local_basis_koukou.m
................\NP1_retangular_reference_basis.m
................\NP1_shape_fun_2D_Lagrange_tri.m
................\NP1_shape_fun_2D_Lagrange_tri_ref.m
................\plot_tri_basefunction.m
................\point_to_be_extract.m
................\quadrature_2D_nodes_and_weights_rect_local_koukou.m
................\quadrature_2D_nodes_tri.m
................\quadrature_2D_weights_tri.m
................\retangular_local_basis.m
................\retangular_local_basis_koukou.m
................\retangular_reference_basis.m
................\shape_fun_2D_Lagrange_tri.m
................\shape_fun_2D_Lagrange_tri_ref.m
................\Simplify_solver.m
................\Solver_Poisson_hybrid_By_koukou.m
................\Solver_Poisson_rect_By_koukou.m
................\Solver_Poisson_tri_By_koukou.m
................\true_u.m
................\true_u_dx.m
................\true_u_dy.m
................\Untitled.m
................\Untitled2.m
双线性非标准杂交