strong stability preserving property of the deferred correction time discretization
yuan liu~(1)) department of mathematics; university of science and technology of china; hefei 230026; china chi-wang shu division of applied mathematics; brown university; providence; ri 02912; usa mengping zhang department of mathematics; university of science and technology of china; hefei 230026; china department of mathematics; university of notre dame; notre dame; in 46556-4618; usa.

..............page:633-656

conjugate-symplecticity of linear multistep methods
ernst hairer section de math matiques; univ.de gen ve; ch-1211 gen ve 4; switzerland

..............page:657-659

convergence of a mixed finite element for the stokes problem on anisotropic meshes
qingshan li department of mathematics; zhengzhou university; zhengzhou 450001; china huixia sun college of science; henan university of technology; zhengzhou 450001; china shaochun chen department of mathematics; zhengzhou university; zhengzhou 450001; china

..............page:740-755

the optimal convergence order of the discontinuous finite element methods for first order hyperbolic systems
tie zhang datao shi zhen li department of mathematics and school of information science and engineering; northeastern university; shenyang 110004; china

..............page:689-701

uniformly a posteriori error estimate for the finite element method to a model parameter dependent problem
yiran zhang jun hu lmam and school of mathematical sciences; peking university; beijing 100871; china

..............page:716-727

superconvergence analysis of finite element methods for optimal control problems of the stationary b(?)nard type
yanzhen chang school of mathematics and system science; shandong university; jinan 250100; china danping yang department of mathematics; east china normal university; shanghai 200062; china

..............page:660-676

finite element and discontinuous galerkin method for stochastic helmholtz equation in two-and three-dimensions
yanzhao cao department of mathematics; florida a&m university; tallahassee; fl32307; usa ran zhang kai zhang department of mathematics; jilin university; changchun 130023; china

..............page:702-715

error estimates for the time discretization for nonlinear maxwell's equations
mari n slodi ka j n bu zuo a jr.department of mathematical analysis; ghent university; galglaan 2; 9000 gent; belgium

..............page:677-688

the second-order optimality conditions for variable programming
yanping wang department of economics; taiyuan normal university; taiyuan 030012; china chuanlong wang department of mathematics; taiyuan normal university; taiyuan 030012; china

..............page:756-766

a tailored finite point method for the helmholtz equation with high wave numbers in heterogeneous medium
houde han zhongyi huang department of mathematical sciences; tsinghua university; beijing 100084; china

..............page:728-739