An $O(h^4 )$ Cubic Spline Collocation Method for Quasilinear Parabolic Equations
From MaRDI portal
Publication:4142648
DOI10.1137/0714042zbMath0366.65054OpenAlexW1997980712MaRDI QIDQ4142648
Publication date: 1977
Published in: SIAM Journal on Numerical Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1137/0714042
Spectral, collocation and related methods for boundary value problems involving PDEs (65N35) Error bounds for boundary value problems involving PDEs (65N15)
Related Items
High order numerical algorithms based on biquadratic spline collocation for two-dimensional parabolic partial differential equations, Modified nodal cubic spline collocation for elliptic equations, Orthogonal cubic spline collocation method for the nonlinear parabolic equation arising in non-Newtonian fluid flow, A fast and stable algorithm for linear parabolic partial differential equations, High order convergent modified nodal bi‐cubic spline collocation method for elliptic partial differential equation, Matrix decomposition algorithms for elliptic boundary value problems: A survey, Fourth-order cubic B-spline collocation method for hyperbolic telegraph equation, A Qualocation Method for Parabolic Partial Integro-Differential Equations in One Space Variable, A numerical method of high accuracy for linear parabolic partial differential equations, Reduced spline method based on a proper orthogonal decomposition technique for fractional sub-diffusion equations, A unified framework of high order structure-preserving B-splines Galerkin methods for coupled nonlinear Schrödinger systems, Quadratic spline collocation for one-dimensional linear parabolic partial differential equations, Orthogonal spline collocation methods for partial differential equations, A survey on parametric spline function approximation, High order difference methods for system of id nonlinear parabolic partial differential equations, $L_\infty $-convergence of finite element Galerkin approximations for parabolic problems, A collocation finite element method for integration of the boundary layer equations, Optimal quadratic and cubic spline collocation on nonuniform partitions
