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Journal of Computational Mathematics
0254-9409
2008 Issue 6
a variational expectation-maximization method for the inverse black body radiation problem
jiantao cheng tie zhou school of mathematical sciences; peking university; beijing 100871; china
..............page:876-890
convergence analysis on iterative methods for semidefinite systems
jinbiao wu lmam and school of mathematical sciences; peking university; beijing 100871; china young-ju lee department of mathematics; rutgers; the state university of new jersey; busch campus; piscataway; nj 08854-8019; usa jinchao xu lmam and school of mathematical sciences; peking university; beijing 100871; china department of mathematics; the pennsylvania state university; university park; pa16802; usa ludmil zikatanov department of mathematics; the pennsylvania state university; university park; pa16802; usa
..............page:797-815
on spectral methods for volterra integral equations and the convergence analysis
tao tang department of mathematics; hong kong baptist university; kowloon tong; hong kong; china xiang xu jin cheng school of mathematics; fudan university; shanghai 200433; china
..............page:825-837
variable step-size implicit-explicit linear multistep methods for time-dependent partial differential equations
dong wang department of civil and environmental engineering; university of illinois at urbana-champaign; b231 newmark civil engineering laboratory; urbana; il 61801; usa steven j.ruuth department of mathematics; simon fraser university; burnaby; bc; canada v5a 1s6
..............page:838-855
a mixed finite element method on a staggered mesh for navier-stokes equations
houde han ming yan department of mathematics; university of science and technology of china; hefei 230026; china
..............page:816-824
author index to volume 26
..............page:891-892
multigrid method for a modified curvature driven diffusion model for image inpainting
carlos brito-loeza ke chen department of mathematical sciences; university of liverpool; peach street; liverpool l69 7zl; united kingdom
..............page:856-875
a posteriori error estimates for finite element approximations of the cahn-hilliard equation and the hele-shaw flow
xiaobing feng department of mathematics; the university of tennessee; knoxville; tn 37996; usa haijun wu department of mathematics; nanjing university; nanjing 210093; china
..............page:767-796