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Journal of Computational Mathematics
0254-9409
2000 Issue 5
METHOD OF NONCONFORMING MIXED FINITE ELEMENT FOR SECOND ORDER ELLIPTIC PROBLEMS METHOD OF NONCONFORMING MIXED FINITE ELEMENT FOR SECOND ORDER ELLIPTIC PROBLEMS
zhen-dong luo (department of mathematics; capital normal university; beijing 100057; china)
..............page:449-456
SOLVING INTEGRAL EQUATIONS WITH LOGARITHMIC KERNEL BY USING PERIODIC QUASI-WAVELET SOLVING INTEGRAL EQUATIONS WITH LOGARITHMIC KERNEL BY USING PERIODIC QUASI-WAVELET
han-lin chen; si-long peng (institute of mathematics; chinese academy of sciences; beijing 100080; china)
..............page:487-512
NUMERICAL SOLUTION OF THE UNSTEADY INCOMPRESSIBLE NAVIER-STOKES EQUATIONS ON THE CURVILINEAR HALF-STAGGERED MESH NUMERICAL SOLUTION OF THE UNSTEADY INCOMPRESSIBLE NAVIER-STOKES EQUATIONS ON THE CURVILINEAR HALF-STAGGERED MESH
lan-chieh huang (institute of computational mathematics and scientific/engineering computing; chinese academy of sciences; beijing 100080; china)
..............page:521-540
CASCADIC MULTIGRID FOR PARABOLIC PROBLEMS CASCADIC MULTIGRID FOR PARABOLIC PROBLEMS
zhong-ci shi; xue-jun xu (state key laboratory of scientific and engineering computing; institute of computational mathematics; chinese academy of sciences; beijing 100080; china)
..............page:551-560
SUPERCONVERGENCE ANALYSIS FOR CUBIC TRIANGULAR ELEMENT OF THE FINITE ELEMENT SUPERCONVERGENCE ANALYSIS FOR CUBIC TRIANGULAR ELEMENT OF THE FINITE ELEMENT
qi-ding zhu (department of mathematics; hunan normal university; changsha 410081; china )
..............page:541-550
WAVELET RATIONAL FILTERS AND REGULARTY ANALYSIS WAVELET RATIONAL FILTERS AND REGULARTY ANALYSIS
zheng kuang; ming-gen cui (department of mathematics; hairbin institute of technology; harbin 150001; china)
..............page:481-486
ON THE EXPLICIT COMPACT SCHEMES II: EXTENSION OF THE STCE/CE METHOD ON NONSTAGGERED GRIDS ON THE EXPLICIT COMPACT SCHEMES II: EXTENSION OF THE STCE/CE METHOD ON NONSTAGGERED GRIDS
hua-zhong tang ; hua-mu wu (state key laboratory of scientific and engineering computing; institute of computational mathematics; chinese academy of sciences; beijing 100080; china)
..............page:467-480
ON THE CONVERGENCE OF KING-WERNER ITERATION METHOD IN BANACH SPACE ON THE CONVERGENCE OF KING-WERNER ITERATION METHOD IN BANACH SPACE
zheng-da huang (department of mathematics; xixi campus; zhejiang university; hangzhou 310028; china)
..............page:457-466