The P and H-P versions of the finite element method, basic principles and properties

Application of a Spectral Element Method to Two-Dimensional Forward-Facing Step Flow

Journal of Scientific Computing

The hp-MITC finite element method for the Reissner-Mindlin plate problem

Journal of Computational and Applied Mathematics

A non-conforming finite element method for sub-meshing

Applied Mathematics and Computation

An Efficient and Exponentially Accurate Parallel h-p Spectral Element Method for Elliptic Problems on Polygonal Domains - The Dirichlet Case

HiPC '02 Proceedings of the 9th International Conference on High Performance Computing

References

Sourcebook of parallel computing

Multiresolution visualization of higher order adaptive finite element simulations

Computing

On the importance and uses of feedback information in FEA

Applied Numerical Mathematics - Adaptive methods for partial differential equations and large-scale computation

Adaptive mesh generation for curved domains

Applied Numerical Mathematics - Adaptive methods for partial differential equations and large-scale computation

Approximation of acoustic waves by explicit Newmark's schemes and spectral element methods

Journal of Computational and Applied Mathematics - Special issue: International workshop on the technological aspects of mathematics

A class of difference schemes with flexible local approximation

Journal of Computational Physics

Region-by-region modeling of laminated composite plates

Computers and Structures

Analysis of a semidiscrete discontinuous Galerkin scheme for compressible miscible displacement problem

Journal of Computational and Applied Mathematics

Numerical approximation of acoustic waves by spectral element methods

Applied Numerical Mathematics

Superconvergence of the h-p version of the finite element method in one dimension

Journal of Computational and Applied Mathematics

On the importance and uses of feedback information in FEA

Applied Numerical Mathematics - Adaptive methods for partial differential equations and large-scale computation

Adaptive mesh generation for curved domains

Applied Numerical Mathematics - Adaptive methods for partial differential equations and large-scale computation

Toward hp-adaptive solution of 3D electromagnetic scattering from cavities

Computers & Mathematics with Applications

A Legendre spectral element model for sloshing and acoustic analysis in nearly incompressible fluids

Journal of Computational Physics

Approximation of acoustic waves by explicit Newmark's schemes and spectral element methods

Journal of Computational and Applied Mathematics - Special issue: International workshop on the technological aspects of mathematics

From h to p efficiently: Implementing finite and spectral/hp element methods to achieve optimal performance for low- and high-order discretisations

Journal of Computational Physics

Comparison of multimesh hp-FEM to interpolation and projection methods for spatial coupling of thermal and neutron diffusion calculations

Journal of Computational Physics

Error Analysis for hp-FEM Semi-Lagrangian Second Order BDF Method for Convection-Dominated Diffusion Problems

Journal of Scientific Computing

Plane Wave Discontinuous Galerkin Methods for the 2D Helmholtz Equation: Analysis of the $p$-Version

SIAM Journal on Numerical Analysis

On Moduli of Rings and Quadrilaterals: Algorithms and Experiments

SIAM Journal on Scientific Computing

Efficient simulation of cardiac electrical propagation using high order finite elements

Journal of Computational Physics

Reissner-Mindlin Legendre spectral finite elements with mixed reduced quadrature

Finite Elements in Analysis and Design

Efficient large scale electromagnetic simulations using dynamically adapted meshes with the discontinuous Galerkin method

Journal of Computational and Applied Mathematics

Full length article: Direct and inverse approximation theorems for the p-version of the finite element method in the framework of weighted Besov spaces, part III: Inverse approximation theorems

Journal of Approximation Theory