globally convergent inexact generalized newton methods with decreasing norm of the gradient
ding-guo pu (department of mathematics; tongji university; shanghai 200331; china)

..............page:289-300

an interior trust region algorithm for nonlinear minimization with linear constraints
jian-guo liu (department of mathematics; university of north texas; denton; tx 76203; usa)

..............page:225-244

the solvability conditions for inverse eigenvalue problem of anti-bisymmetric matrices
dong-xiu xie (beijing institute of machinery industry; beijing 100085; china)xi-yan hu (department of applied mathematics; hunan university; changsha 410082; china)lei zhang (hunan computing center; changsha 410012; china)

..............page:245-256

convergence results of runge-kutta methods for multiply-stiff singular perturbation problems
ai-guo xiao (department of mathematics; xiangtan university; xiangtan 411105; china)

..............page:325-336

the mortar element method for rotated q1 element
jin-ru chen (school of mathematics and computer sciences; nanjing normal university; nanjing 210097; china)xue-jun xu(lsec; icmsec; academy of mathematics and system sciences; chinese academy of sciences; beijing 100080; china)

..............page:313-324

symplectic computation of hamiltonian systems (i)
yi-fa tang(lsec; icmsec; academy of mathematics and system sciences; chinese academy of sciences; beijing 100080; china)

..............page:267-276

superapproximation properties of the interpolation operator of projection type and applications
tie zhang (department of mathematics; northeastern university; shenyang 110006; china)yan-ping lin r.j. tait (department of mathematical sciences; university of alberta; canada; t6g 2g1)

..............page:277-288

SEQUENTIAL SYSTEMS OF LINEAR EQUATIONS ALGORITHM FOR NONLINEAR OPTIMIZATION PROBLEMS - INEQUALITY CONSTRAINED PROBLEMS
zi-you gao (school of traffic and transportation; northern jiaotong university; beijing 100044; china)tian-de guo(institute for loo-keng hua applied mathematics and information sciences; graduate school of chinese academy of sciences; beijing 100039; chin

..............page:301-312

A NUMERICAL EMBEDDING METHOD FOR SOLVING THE NONLINEAR COMPLEMENTARITY PROBLEM(I)——THEORY
jian-jun zhang de-ren wang (department of mathematics; shanghai university; shanghai 200436; china )

..............page:257-266