About: Spectral, collocation and related methods

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Attributs	Valeurs
type	Concept
skos:inScheme	MSC 2010
broader concept	Partial differential equations, boundary value problems
skos:prefLabel	Spectral, collocation and related methods Metodi spettrali, metodi di collocazione e metodi collegati 谱方法, 配置和相关方法
skos:exactMatch	http://msc2010.org/resources/MSC/1991/65N35 http://msc2010.org/resources/MSC/2000/65N35
skos:notation	65N35
is Subject of	HP-finite element approximations on non-matching grids for partial differential equations with non-negative characteristic form A Legendre Spectral Collocation Method for the Biharmonic Dirichlet Problem Discrete least squares polynomial approximation with random evaluations − application to parametric and stochastic elliptic PDEs A numerical study on Neumann-Neumann methods for hp approximations on geometrically refined boundary layer meshes II. Three-dimensional problems Spectral element discretization of the vorticity, velocity and pressure formulation of the Stokes problem Uniformly stable mixed hp-finite elements on multilevel adaptive grids with hanging nodes Implementation of optimal Galerkin and Collocation approximations of PDEs with Random Coefficients Mortar spectral method in axisymmetric domains Automatic simplification of Darcy’s equations with pressure dependent permeability Scaling limits in computational Bayesian inversion On the inf-sup condition for higher order mixed FEM on meshes with hanging nodes Numerical analysis of the planewave discretization of some orbital-free and Kohn-Sham models A minimum-residual mixed reduced basis method: Exact residual certification and simultaneous finite-element reduced-basis refinement A reduced basis element method for the steady Stokes problem Mortar spectral element discretization of the Laplace and Darcy equations with discontinuous coefficients Finite-difference preconditioners for superconsistent pseudospectral approximations Sparse adaptive Taylor approximation algorithms for parametric and stochastic elliptic PDEs Viscous Shock Capturing in a Time-Explicit Discontinuous Galerkin Method 3D monolithic finite element approach for aero-thermics processes in industrial furnaces Discretization by rational and quasi-rational functions of multi-dimensional elliptic problems in the whole space High-order Galerkin method for Helmholtz and Laplace problems on multiple open arcs Analysis of a backward Euler-type scheme for Maxwell’s equations in a Havriliak-Negami dispersive medium An integral equation formulation of the N-body dielectric spheres problem. Part I: numerical analysis An integral equation formulation of the N-body dielectric spheres problem. Part II: complexity analysis Sparse-grid polynomial interpolation approximation and integration for parametric and stochastic elliptic PDEs with lognormal inputs Existence of traveling wave solutions for the Diffusion Poisson Coupled Model: a computer-assisted proof Fast solver for quasi-periodic 2D-Helmholtz scattering in layered media Nontensorial generalised hermite spectral methods for PDEs with fractional Laplacian and Schrödinger operators Optimal convergence rates in L2 for a first order system least squares finite element method Error analysis of Fourier-Legendre and Fourier-Hermite spectral-Galerkin methods for the Vlasov-Poisson system Third-order exponential integrator for linear Klein-Gordon equations with time and space-dependent mass Mathematical analysis of a spectral hyperviscosity LES model for the simulation of turbulent flows A new formulation of the Stokes problem in a cylinder, and its spectral discretization Mixed Finite Element approximation of an MHD problem involving conducting and insulating regions: the 2D case A uniformly accurate (UA) multiscale time integrator pseudospectral method for the nonlinear Dirac equation in the nonrelativistic limit regime Spectral methods for Langevin dynamics and associated error estimates A saturation property for the spectral-Galerkin approximation of a Dirichlet problem in a square Superconvergence points of integer and fractional derivatives of special Hermite interpolations and its applications in solving FDEs
is narrower concept of	Partial differential equations, boundary value problems

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