On (g,f)-Uniform Graphs
gui-zhen liu~1; yan liu~2 1 department of mathematics; shandong university; jinan 250100; china 2 department of mathematics; southern normal university; guangzhou 510631; china

..............page:67-76

solitary wave solutions and kink wave solutions for a generalized pc equation
wen-ling zhang department of mathematics and physics; national natural science foundation of china; beijing 100085; china

..............page:125-134

the entire coloring of series-parallel graphs
jian-liang wu~1; yu-liang wu~2 1 school of mathematics; shandong university; jinan 250031; china 2 department of computer science and engineering; the chinese university of hong kong; shatin; hong kong

..............page:61-66

existence of solutions of a two-point boundary value problem
shu-hong wu department of mathematics; huazhong university of science and technology; wuhan 430074; china

..............page:77-80

homogenization for degenerate quasilinear parabolic equations of second order
xing-you zhang~(1; 2); yong huang~(1; 3) 1 college of mathematics and physics; chongqing university; 400044; china 2 institute of fundamental sciences; massey university; palmerston north; new zealand 3 department of applied mathematics; tsinghua university; beijing; 100084; china

..............page:93-100

power utility maximization in an exponential levy model without a risk-free asset
qing zhou academy of mathematics and systems science; chinese academy of sciences; beijing 100080; china

..............page:145-152

a nonlinear singularly perturbed problem for reaction diffusion equations with boundary perturbation
jia-qi mo~1; wan-tao lin~2 1 department of mathematics; huzhou teachers college; huzhou 313000; china. 2 institute of atmospheric physics; chinese academy of sciences; beijing 100029; china

..............page:101-104

on eigenvalue intervals for discrete second order boundary value problems
zeng-ji du~1; chun-yan xue~(1; 2); wei-gao ge~1 1 department of mathematics; beijing institute of technology; beijing 100081; china 2 department of mathematics; shenyang normal university; shenyang 110034; china

..............page:105-114

strong converse inequality for left gamma quasi-interpolants
qiu-lan qi; shun-sheng guo college of mathematics and information science; hebei normal university; shijiazhuang 050016; china

..............page:115-124

bifurcations and chaos in a discrete predator-prey system with holling type-iv functional response
ji-cai huang department of applied mathematics; college of science; china agriculture university; academy of mathematics and systems science; chinese academy of sciences; beijing 100080; china

..............page:157-176

the finite time ruin probability with the same heavy-tailed insurance and financial risks
yi-qing chen; xiang-sheng xie school of economics and management; guangdong university of technology; guangzhou 510090; china

..............page:153-156

identification of non-varying coefficients in varying-coefficient models
chang-lin mei; chun-xia zhang school of science; xi an jiaotong university; xi an 710049; china

..............page:135-144

periodic solutions for a class of forced lienard-type equations
bing-wen liu~1; li-hong huang~2 1 department of mathematics; hunan university of arts and science; changde; hunan 415000; china 2 college of mathematics and econometrics; hunan university; changsha 410082; china

..............page:81-92

periodicity in a nonlinear predator-prey system with state dependent delays
feng-de chen; jin-lin shi school of mathematics and computer; fuzhou university; fuzhou 350002; china

..............page:49-60

a single species model with impulsive diffusion
jing hui~1; lan-sun chen~2 1 department of mathematics; east china normal university; shanghai 200062; china & department of information & computation sciences; guangxi university of technology; liuzhou 545006; china 2 department of applied mathematics; dalian university of technology. dalian; 116024; china

..............page:43-48

asymptotic behavior of solutions to the generalized bbm-burgers equation
mi-na jiang~1; yan-ling xu~2 1 laboratory of nonlinear analysis; department of mathematics; central china normal university; wuhan 430079; china 2 department of information and computer science; college of science; huazhong agriculture university; wuhan 430079; china

..............page:31-42

slowly oscillating periodic solutions for a delayed physiological model
xiu-ling li~1; jun-jie wei~2; 1 department of basic science and art; changchun taxation college; changchun 130022; china 2 department of mathematics; harbin; institute of technology harbin 150001; china

..............page:19-30

a two-level method for nonsymmetric eigenvalue problems
karel kolman mathematical institute; academy of sciences of the czech republic; itn 25; 11567 praha 1; czech republic

..............page:1-12

snap-back repellers and chaos in time-delayed chua's circuit
yu chang department of mathematics and computer science; school of science; beijing university of chemical technology; beijing 100029; china

..............page:13-18