BIVARIATE RATIONAL INTERPOLANTS WITHRECTANGLE-HOLE-STRUCTURE
jie-qing tan(institute of applied mathematics; hefei university of technology; hefei 230009; china)

..............page:1-14

ITERATIVE METHODS WITH PRECONDITIONERS FORINDEFINITE SYSTEMS
wei-qing ren; jin-xi zhao(department of mathematics; naming university; nanjing 210008; china)

..............page:89-96

NONCONFORMING FINITE ELEMENT APPROXIMATIONS TOTHE UNILATERAL PROBLEM
lie-heng wang(state key laboratory of scientific and engeneering computing; icmsec; chinese academy of sciences; beijing 100080; china)

..............page:15-24

journal of computatio nal mathematics in formation for authors

..............page:113

THE FULL DISCRETE DISCONTINUOUS FINITE ELEMENTANALYSIS FOR FIRST-ORDER LINEAR HYPERBOLICEQUATION
che sun; shu-jie qin(department of mathematics; nankai university; tianjin 300071; china)

..............page:97-112

VERIFYING THE IMPLICITIZATION FORMULAE FORDEGREE n RATIONAL BEZIER CURVES
guo-jin wang(department of applied mathematics; zhejiang university; hangzhou 510027; china)t.w. sederberg(department of computer science; brigham young university; provo; ut 84602; usa)

..............page:33-40

layer stripping method for potential inversion
xue-li dou(beijing research institute for remote sensing information; beijing 100011; china)guan-quan zhang(state key laboratory of scientific and engineering computing; icmsec; chinese academy of sciences; beijing 100080; china)

..............page:25-32

THE BOUNDARY INTEGRO-DIFFERENTIAL EQUATIONS OFA BIHARMONIC BOUNDARY VALUE PROBLEM
hou-de han(department of applied mathematics; tsinghua university; beijing 100084; china)wei-jnn tang(labomtory of computational physics; institute of applied physics and computationalmathematics; beijing 100088; china)

..............page:59-72

new approach to the limiter functions
jin li ; ze-min chen ; zi-qiang zhu(beijing university of aeronautics and astronautics; beijing 100083; china)

..............page:41-58

convergence of chorin-marsden for mula for thenavier-stokes equations on convex domains
lung-an ying(research institute for mathematical sciences; kyoto university; japan; department of mathematics; peking university; beijing 100871; china)

..............page:73-88