So-Hsiang Chou
Affiliations: | Bowling Green State University, Bowling Green, OH, United States |
Area:
MathematicsGoogle:
"So-Hsiang Chou"Parents
Sign in to add mentorThomas August Porsching | grad student | 1985 | University of Pittsburgh (Physics Tree) | |
(A Network Model for Incompressible Two-Phase Flow and Its Numerical Simulation) |
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Publications
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Chou S, Huang T, Huang W, et al. (2011) Efficient Arnoldi-type algorithms for rational eigenvalue problems arising in fluid-solid systems Journal of Computational Physics. 230: 2189-2206 |
Chou S, Kwak DY, Wee KT. (2010) Optimal convergence analysis of an immersed interface finite element method Advances in Computational Mathematics. 33: 149-168 |
Chou S, Ye X. (2007) Superconvergence of finite volume methods for the second order elliptic problem Computer Methods in Applied Mechanics and Engineering. 196: 3706-3712 |
Chen Z, Chou S, Kwak DY. (2006) Characteristic‐mixed covolume methods for advection‐dominated diffusion problems Numerical Linear Algebra With Applications. 13: 677-697 |
Chou S, Kwak DY, Kim KY. (2003) Mixed finite volume methods on nonstaggered quadrilateral grids for elliptic problems Mathematics of Computation. 72: 525-539 |
Chou S, Kwak DY, Li Q. (2003) Lp error estimates and superconvergence for covolume or finite volume element methods Numerical Methods For Partial Differential Equations. 19: 463-486 |
Chou S, Kwak DY, Kim KY. (2002) Flux Recovery from Primal Hybrid Finite Element Methods Siam Journal On Numerical Analysis. 40: 403-415 |
Chou S, Kwak DY, Kim KY. (2001) A General Framework for Constructing and Analyzing Mixed Finite Volume Methods on Quadrilateral Grids: The Overlapping Covolume Case Siam Journal On Numerical Analysis. 39: 1170-1196 |
Chou S, Kwak DY. (2000) Mixed Covolume Methods on Rectangular Grids For Elliptic Problems Siam Journal On Numerical Analysis. 37: 758-771 |
Chou S, Li Q. (2000) Error estimates in L 2 , H 1 and L ∞ in covolume methods for elliptic and parabolic p roblems: a unified approach Mathematics of Computation. 69: 103-120 |