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第十二卷, 第二十一期
期刊内容:Journal of Scientific Computing, Volume 65, Number 2, November 2015

Chi-Wang Shu


http://www.springeronline.com/journal/10915

How Many Numerical Eigenvalues Can We Trust?
Zhimin Zhang, pp.455-466.

Revisit of the Indirect Boundary Element Method:
Necessary and Sufficient Formulation
Jeng-Tzong Chen, Yu-Lung Chang, Shing-Kai Kao and Jie Jian, pp.467-485.

Stable Difference Methods for Block-Oriented Adaptive Grids 
Anna Nissen, Katharina Kormann, Magnus Grandin and Kristoffer Virta, pp.486-511.

Local and Parallel Finite Element Algorithm Based on the Partition of Unity 
for Incompressible Flows 
Haibiao Zheng, Jiaping Yu and Feng Shi, pp.512-532.

Image Reconstruction from Fourier Data Using Sparsity of Edges 
Gabriel Wasserman, Rick Archibald and Anne Gelb, pp.533-552.

A Fast Solver for Boundary Integral Equations of the Modified Helmholtz Equation 
Rui Wang and Xiangling Chen, pp.553-575.

A Practical Factorization of a Schur Complement for PDE-Constrained 
Distributed Optimal Control 
Youngsoo Choi, Charbel Farhat, Walter Murray and Michael Saunders, pp.576-597.

Max-Norm Stability of Low Order Taylor–Hood Elements in Three Dimensions 
Johnny Guzman and Manuel A. Sanchez, pp.598-621.

Energy Conserving Local Discontinuous Galerkin Methods for the Nonlinear 
Schr?dinger Equation with Wave Operator 
Li Guo and Yan Xu, pp.622-647.

Generalized Hermite Spectral Method Matching Different Algebraic Decay 
at infinities 
Ben-yu Guo and Chao Zhang, pp.648-671.

A posteriori analysis of iterative algorithms for a nonlinear problem 
Christine Bernardi, Jad Dakroub, Gihane Mansour and Toni Sayah, pp.672-697.

The Inverse Power Method for the p(x)-Laplacian Problem 
M. Caliari and S. Zuccher, pp.698-714.

An h–p Version of the Continuous Petrov–Galerkin Finite Element Method 
for Nonlinear Volterra Integro-Differential Equations 
Lijun Yi, pp.715-734.

Accurate Asymptotic Preserving Boundary Conditions for Kinetic Equations 
on Cartesian Grids 
Florian Bernard, Angelo Iollo and Gabriella Puppo, pp.735-766.

A Golub–Kahan-Type Reduction Method for Matrix 
Pairs Michiel E. Hochstenbach, Lothar Reichel and Xuebo Yu, pp.767-789.

High Order Boundary Conditions for High Order Finite Difference Schemes 
on Curvilinear Coordinates Solving Compressible Flows 
Zhen-sheng Sun, Yu-xin Ren, Bai-lin Zha and Shi-ying Zhang, pp.790-820.

A Family of Energy Stable, Skew-Symmetric Finite Difference Schemes on 
Collocated Grids 
Julius Reiss, pp.821-838.

High-Order Algorithms for Laplace–Beltrami Operators and Geometric 
Invariants over Curved Surfaces 
Sheng-Gwo Chen, Mei-Hsiu Chi and Jyh-Yang Wu, pp.839-865.