Items where Author is "Silvester, David"
Article
Duminil, Sebastien and Sadok, Hassane and Silvester, David (2014) Fast solvers for discretized Navier-Stokes problems using vector extrapolation. Numerical Algorithms, 66 (1). pp. 89-104. ISSN 1017-1398
Bespalov, Alex and Powell, Catherine E. and Silvester, David (2014) Energy norm a posteriori error estimation for parametric operator equations. SIAM Journal on Scientific Computing, 36 (2). A339-A363. ISSN 1095-7197
Silvester, David and Liao, Qifeng (2013) Robust Stabilized Stokes Approximation Methods for Highly Stretched Grids. IMA Journal of Numerical Analysis, 33. pp. 413-431. ISSN 0272-4979
Bespalov, Alexei and Powell, Catherine E. and Silvester, David (2012) A priori error analysis of stochastic Galerkin mixed approximations of elliptic PDEs with random data. SIAM Journal on Numerical Analysis, 50 (4). pp. 2039-2063. ISSN 1095-7170
Elman, Howard and Mihajlovic, Milan and Silvester, David (2011) Fast iterative solvers for buoyancy driven flow problems. Journal of Computational Physics, 230 (10). pp. 3900-3914. ISSN 0021-9991
Liao, Qifeng and Silvester, David (2010) A simple yet effective a posteriori estimator for classical mixed approximation of Stokes equations. Applied Numerical Mathematics. ISSN 0168-9274 (In Press)
Gresho, Philip and Griffiths, David and Silvester, David (2008) Adaptive time-stepping for incompressible flow. Part I: scalar advection-diffusion. SIAM Journal on Scientific Computing, 30 (4). pp. 2018-2054. ISSN 1064-8275
Elman, Howard and Howle, Victoria and Shadid, John and Silvester, David and Tuminaro, Ray (2007) Least squares preconditioners for stabilized discretizations of the Navier-Stokes equations. SIAM Journal on Scientific Computing, 30 (1). pp. 290-311. ISSN 1095-7197
Silvester, David and Mihajlovic, Milan D. (2004) A Black-Box Multigrid Preconditioner for the Biharmonic Equation. BIT Numerical Mathematics, 44 (1). pp. 151-163. ISSN 1572-9125
Powell, Catherine and Silvester, David (2003) Black-Box Preconditioning for Self-Adjoint Elliptic PDEs. Lecture Notes in Computational Science and Engineering (Springer), 35. pp. 268-285. ISSN 3-540-40887-8
Powell, Catherine and Silvester, David (2003) Optimal Preconditioning for Raviart-Thomas Mixed Formulation of Second-Order Elliptic Problems. SIAM Journal on Matrix Analysis and Applications, 25 (3). pp. 718-738. ISSN 0895-4798
Silvester, David and Elman, Howard and Kay, David and Wathen, Andrew (2001) Efficient preconditioning of the linearized Navier-Stokes equations for incompressible flow. Journal of Computational and Applied Mathematics, 128 (1-2). pp. 261-279. ISSN 0377-0427
MIMS Preprint
Pearson, John and Pestana, Jennifer and Silvester, David (2016) Refined saddle-point preconditioners for discretized Stokes problems. [MIMS Preprint]
Powell, Catherine E. and Silvester, David and Simoncini, Valeria (2015) An Efficient Reduced Basis Solver for Stochastic Galerkin Matrix Equations. [MIMS Preprint]
Bespalov, Alex and Silvester, David (2015) Efficient adaptive stochastic Galerkin methods for parametric operator equations. [MIMS Preprint]
Silvester, David and Pranjal (2015) An optimal iterative solver for linear systems arising from SFEM approximation of diffusion equations with random coefficients. [MIMS Preprint]
Silvester, David and Bespalov, Alexei and Powell, Catherine E. (2011) A framework for the development of implicit solvers for incompressible flow problems. [MIMS Preprint]
Griffiths, David and Silvester, David (2011) Unstable modes of the Q1-P0 element. [MIMS Preprint]
Liao, Qifeng and Silvester, David (2011) Fast Implicit Solvers using Stabilized Mixed Approximation. [MIMS Preprint]
Rees, Glyn and Silvester, David and Mihajlovic, Milan (2011) A truncated ILU smoother for multigrid preconditioning of convection dominated flow problems. [MIMS Preprint]
Elman, Howard and Mihajlovic, Milan and Silvester, David (2010) Fast iterative solvers for buoyancy driven flow problems. [MIMS Preprint]
Liao, Qifeng and Silvester, David (2009) A simple yet effective a posteriori estimator for classical mixed approximation of Stokes equations. [MIMS Preprint]