P. Moore

发表

Finite Difference Methods and Spatial A Posteriori Error Estimates for Solving Parabolic Equations in Three Space Dimensions on Grids with Irregular Nodes

P. Moore, 1999 .

High-order adaptive methods for parabolic systems

Joseph E. Flaherty, Slimane Adjerid, Peter K. Moore, 1992 .

EFFECTS OF BASIS SELECTION AND H-REFINEMENT ON ERROR ESTIMATOR RELIABILITY AND SOLUTION EFFICIENCY FOR HIGH-ORDER METHODS IN THREE SPACE DIMENSIONS

P. Moore, 2006 .

An incomplete assembly with thresholding algorithm for systems of reaction-diffusion equations in three space dimensions IAT for reaction-diffusion systems

P. Moore, 2003 .

Localized patterns in homogeneous networks of diffusively coupled reactors

Peter K. Moore, Werner Horsthemke, W. Horsthemke, 2005 .

Network topology and Turing instabilities in small arrays of diffusively coupled reactors

Peter K. Moore, Werner Horsthemke, W. Horsthemke, 2004 .

BIT Numerical Mathematics: Editorial

Raymond H. Chan, A. C. Damhaug, Dimitri Breda, 2005 .

Integrated space-time adaptive hp -refinement methods for parabolic systems

Joseph E. Flaherty, Peter K. Moore, J. Flaherty, 1995 .

High-order adaptive finite element-singly implicit Runge-Kutta methods for parabolic differential equations

Joseph E. Flaherty, Peter K. Moore, J. Flaherty, 1993 .

Interpolation error-based a posteriori error estimation for hp -refinement using first and second derivative jumps

Peter K. Moore, P. Moore, 2004 .

Finite element solutions to boundary value problems

P. Moore, P. Moore, 1976 .

The impact of parameter selection on the performance of an automatic adaptive code for solving reaction–diffusion equations in three dimensions

Peter K. Moore, P. Moore, 2007, Numerical Algorithms.

Solving regularly and singularly perturbed reaction-diffusion equations in three space dimensions

Peter K. Moore, P. Moore, 2007, J. Comput. Phys..

Implicit interpolation error-based error estimation for reaction-diffusion equations in two space dimensions

P. Moore, 2003 .

Applications of Lobatto polynomials to an adaptive finite element method: A posteriori error estimates for HP-Adaptivity and Grid-to-Grid Interpolation

Peter K. Moore, P. Moore, 2003, Numerische Mathematik.

Interpolation error-based a posteriori error estimation for two-point boundary value problems and parabolic equations in one space dimension

Peter K. Moore, P. Moore, 2001, Numerische Mathematik.

A comparison of preconditioners in the solution of parabolic systems in three space dimensions using DASPK and a high order finite element method

Peter K. Moore, P. Moore, Robert H. Dillion, 1996 .

A stepsize control strategy for stiff systems of ordinary differential equations

Linda R. Petzold, Peter K. Moore, L. Petzold, 1994 .

A posteriori error estimation for hp-adaptivity for fourth-order equations

Peter K. Moore, Marina Rangelova, P. Moore, 2009, Math. Comput..

An Adaptive Finite Element Method for Parabolic Differential Systems: Some Algorithmic Considerations in Solving in Three Space Dimensions

Peter K. Moore, P. Moore, 1999, SIAM J. Sci. Comput..

Comparison of adaptive methods for one-dimensional parabolic systems

Peter K. Moore, P. Moore, 1995 .

Adaptive local overlapping grid methods for parabolic systems in two space dimensions

Joseph E. Flaherty, Peter K. Moore, J. Flaherty, 1992 .

Interpolation error-based a posteriori error estimation for two-point boundary value problems and parabolic equations in one space dimension

P. Moore, 2001, Numerische Mathematik.

r Chapter 12 Symbolic and Parallel Adaptive Methods for Partial Differential Equations

B. Donald, J. Flaherty, J. Mundy, 2013 .

Comparison of hp-adaptive error estimates for second order hyperbolic systems

Peter K. Moore, M. Z. Haque, P. Moore, 2010, J. Num. Math..

A posteriori error estimation with finite element semi- and fully discrete methods for nonlinear parabolic equations in one space dimension

Peter K. Moore, P. Moore, 1994 .

An implicit interpolation error-based error estimation strategy for hp-adaptivity in one space dimension

Peter K. Moore, P. Moore, 2004, J. Num. Math..