SIAM Journal on Numerical Analysis ~ Volume 47, Issue 2, 2008-2009 pp. 805-1600
Higher-Order Finite Element Methods and Pointwise Error Estimates for Elliptic Problems on Surfaces
Alan Demlow
pp. 805-827
Convergence Analysis of Projection Methods for the Numerical Solution of Large Lyapunov Equations
V. Simoncini and V. Druskin
pp. 828-843
Can the Nonlocal Characterization of Sobolev Spaces by Bourgain et al. Be Useful for Solving Variational Problems?
Gilles Aubert and Pierre Kornprobst
pp. 844-860
A Goal-Oriented Adaptive Finite Element Method with Convergence Rates
Mario S. Mommer and Rob Stevenson
pp. 861-886
Practical Variance Reduction via Regression for Simulating Diffusions
G. N. Milstein and M. V. Tretyakov
pp. 887-910
A Domain Decomposition Method for Computing Bivariate Spline Fits of Scattered Data
Ming-Jun Lai and Larry L. Schumaker
pp. 911-928
Coupled Generalized Nonlinear Stokes Flow with Flow through a Porous Medium
V. J. Ervin, E. W. Jenkins, and S. Sun
pp. 929-952
On Optimal Convergence Rate of the Rational Krylov Subspace Reduction for Electromagnetic Problems in Unbounded Domains
Leonid Knizhnerman, Vladimir Druskin, and Mikhail Zaslavsky
pp. 953-971
Hardy Space Infinite Elements for Scattering and Resonance Problems
Thorsten Hohage and Lothar Nannen
pp. 972-996
Accelerated Line-search and Trust-region Methods
P.-A. Absil and K. A. Gallivan
pp. 997-1018
On Preconditioned Iterative Methods for Certain Time-Dependent Partial Differential Equations
Zhong-Zhi Bai, Yu-Mei Huang, and Michael K. Ng
pp. 1019-1037
Convergence Analysis of a Discontinuous Galerkin Method with Plane Waves and Lagrange Multipliers for the Solution of Helmholtz Problems
Mohamed Amara, Rabia Djellouli, and Charbel Farhat
pp. 1038-1066
A Convergent Adaptive Method for Elliptic Eigenvalue Problems
S. Giani and I. G. Graham
pp. 1067-1091
The Derivation of Hybridizable Discontinuous Galerkin Methods for Stokes Flow
Bernardo Cockburn and Jayadeep Gopalakrishnan
pp. 1092-1125
Numerical Analysis of a Finite Element/Volume Penalty Method
Bertrand Maury
pp. 1126-1148
Modified Combined Field Integral Equations for Electromagnetic Scattering
O. Steinbach and M. Windisch
pp. 1149-1167
A Fast Method for Linear Waves Based on Geometrical Optics
Christiaan C. Stolk
pp. 1168-1194
Stable and Compatible Polynomial Extensions in Three Dimensions and Applications to the $p$ and $h$-$p$ Finite Element Method
Benqi Guo and Jianming Zhang
pp. 1195-1225
Mixed Finite Element Methods for the Fully Nonlinear Monge–Ampère Equation Based on the Vanishing Moment Method
Xiaobing Feng and Michael Neilan
pp. 1226-1250
Nonsmooth Newton Methods for Set-Valued Saddle Point Problems
Carsten Gräser and Ralf Kornhuber
pp. 1251-1273
The Local $L^2$ Projected $C^0$ Finite Element Method for Maxwell Problem
Huo-Yuan Duan, Feng Jia, Ping Lin, and Roger C. E. Tan
pp. 1274-1303
On the Existence of Explicit $hp$-Finite Element Methods Using Gauss–Lobatto Integration on the Triangle
B. T. Helenbrook
pp. 1304-1318
Unified Hybridization of Discontinuous Galerkin, Mixed, and Continuous Galerkin Methods for Second Order Elliptic Problems
Bernardo Cockburn, Jayadeep Gopalakrishnan, and Raytcho Lazarov
pp. 1319-1365
Numerical Dispersive Schemes for the Nonlinear Schrödinger Equation
Liviu I. Ignat and Enrique Zuazua
pp. 1366-1390
Discontinuous Galerkin Methods for Advection-Diffusion-Reaction Problems
Blanca Ayuso and L. Donatella Marini
pp. 1391-1420
On Mesh Geometry and Stiffness Matrix Conditioning for General Finite Element Spaces
Qiang Du, Desheng Wang, and Liyong Zhu
pp. 1421-1444
Dynamical Systems and Non-Hermitian Iterative Eigensolvers
Mark Embree and Richard B. Lehoucq
pp. 1445-1473
A New Fictitious Domain Approach Inspired by the Extended Finite Element Method
Jaroslav Haslinger and Yves Renard
pp. 1474-1499
A Saddle Point Approach to the Computation of Harmonic Maps
Qiya Hu, Xue-Cheng Tai, and Ragnar Winther
pp. 1500-1523
First-Order System Least-Squares Methods for an Optimal Control Problem by the Stokes Flow
Soorok Ryu, Hyung-Chun Lee, and Sang Dong Kim
pp. 1524-1545
Estimating Multidimensional Density Functions Using the Malliavin–Thalmaier Formula
A. Kohatsu-Higa and Kazuhiro Yasuda
pp. 1546-1575
A Three-Level BDDC Algorithm for Mortar Discretizations
Hyea Hyun Kim and Xuemin Tu
pp. 1576-1600
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