the stability of the -methods for delaydifferential equations
jing-jun zhao; ming-zhu liu(department of mathematics; harbin institute of technology; harbin 150001; china)shen-shan qiu(department of computer science and engineering; harbin institute of technology; harbin 150001; china)

..............page:441-448

A WAVELET METHOD FOR THE FREDHOLM INTEGRO-DIFFERENTIAL EQUATIONS WITH CONVOLUTION KERNEL
xiao-qing jin; vai-kuong sin(faculty of science and technology; university of macau; macau)jin-yun yuan(department of mathematics; universidade federal do parana; curitiba; brazil)

..............page:435-440

a estimate of the rate of entropy dissipation of high resolution muscl type godunov schemes
hua-zhong tang(state key laboratory of scientific and engineering computing; icmsec; chinese academy of sciences; beijing 100080; china)ning zhao(department of aerodynamics; nanjing university of aeronautics and astronautics; nanjing 210016; china)

..............page:369-378

the stability and convergence of computinglong-time behaviour
hai-jun wu; rong-hua li(institute of mathematics; jilin university; changchun 130023; china)

..............page:397-418

journal of computational mathematics

..............page:449

correction methods for steady incompressible flows
jian li(state key laboratory of scientific and engineering computing; icmsec; chinese academy of sciences; beijing 100080; china)

..............page:419-424

AN ITERATION METHOD FOR INCOMPRESSIBLE VISCOUS/INVISCID COUPLED PROBLEM VIA A SPECTRALAPPROXIMATION
chuan-jn xu(department of mathematics; xiamen university; xiamen 361005; china)

..............page:379-396

a goldstein's type projection method for a classof variant variational inequalities
bing-sheng he(department of mathematics; nanjing university; nanjing 210008; china)

..............page:425-434

semi-discrete and fully discrete partialprojection finite element methods for thevibrating timoshenko beam
min-fu feng; xiao-ping; xie hua-xing xiong(department of mathematics; sichuan university; chengdu 610064; china.)

..............page:353-368

GENERAL DIFFERENCE SCHEMES WITH INTRINSIC PARALLELISM FOR SEMILINEAR PARABOLIC SYSTEMS OFDIVERGENCE TYPE
yu-lin zhou; guang-wei yuan(laboratory of computational physics; center of nonlinear studies; institute of applied physics and computational mathematics; p.o. box 8009; beijing 100088; china)

..............page:337-352