asymptotic properties of parabolic systems for null-recurrent switching diffusions
r.z.khasminskii c.zhu g.yin department of mathematics; wayne state university; detroit; mi 48202; usa.

..............page:177-194

performance analysis for mobile ad hoc network in random graph models with spatial reuse
han-xing wang department of mathematics and statistics; shanghai lixin university of commerce; shanghai 201620; chinaxi hu qin zhang school of sciences; shanghai university; shanghai 200444; china

..............page:235-244

existence of single and multiple solutions for first order periodic boundary value problems
xiao-ning lin school of business; northeast normal university; changchun 130024; chinahong wang department of maths; qiqihar university; qiqihar 161006; chinada-qing jiang department of mathematics; northeast normal university; changchun 130024; china

..............page:289-302

empirical likelihood ratio confidence interval for positively associated series
jun-jian zhang college of applied sciences; beijing university of technology; beijing 100022; china college of mathematics; guangxi normal university; guilin 541004; china

..............page:245-254

theory and application of characteristic finite element domain decomposition procedures for coupled system of dynamics of fluids in porous media
yi-rang yuan institute of mathematics; shandong university; jinan 250100; china

..............page:255-268

instability of solitary waves in nonlinear composite media
ye zhao department of mathematics; capital normal university; beijing 100037; china

..............page:311-318

least-squares solution with the minimum-norm for the matrix equation a~txb+b~tx~ta = d and its applications
an-ping liao~(1; 2); yuan lei~1; xi-yan hu~1~1college of mathematics and econometrics; hunan university; changsha 410082; china~2department of mathematics and information sciences; changsha university; changsha 410003; china

..............page:269-280

analysis of a prototypical multiscale method coupling atomistic and continuum mechanics:the convex case
xavier blanc~1; claude le bris~2; fr d ric legoll~(2; 3*)~1laboratoire j.l.lions; universit pierre et marie curie; boite courrier 187; f-75252 paris; france~2cermics; ecole nationale des ponts et chauss es; 6 et 8 avenue blaise pascal; cit descartes; f-77455marne-la-vall e and micmac; inria rocqueneourt; f-78153 le chesnay; prance~3edf r & d; 1 avenue du g n ral de gaulle; f-92140 clamart; france

..............page:209-216

henig efficiency in vector optimization with nearly cone-subconvexlike set-valued functions
qiu-sheng qiu~(1; 2)~1department of mathematics; zhejiang normal university; jinhua 321004; china~2department of mathematics; shanghai university; shanghai 200436; china

..............page:319-328

frozen landweber iteration for nonlinear ill-posed problems
j.xu academy of mathematics and systems science; chinese academy of sciences; beijing 100080; chinab.han l.li department of mathematics; harbin institute of technology; harbin 150001; china

..............page:329-336

optimal design of two road networks based on their properties
ming-zhe li yan zhang faculty of economics; fukuoka university; 8-19-1 nanakuma; jonan-ku; fukuoka 814-0180; japan

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

existence and uniqueness of solutions for two classes of functional equations arising in dynamic programming
ze-qing liu department of mathematics; liaoning normal university; p.o.box 200; dalian; 116029 china shin min kang department of mathematics; and the research institute of natural science; gyeongsang national university

..............page:195-208

global parametric sufficient optimality conditions for semi-infinite discrete minmax fractional programming problems involving generalized ( , )-invex functions
g.j.zalmai qing-hong zhang department of mathematics and computer science; northern michigan university; marquette; michigan 49855

..............page:217-234

an implicit iteration process with errors for a finite family of r-strictly asymptotically pseudocontractive mappings
liang-gen hu department of mathematics; ningbo university; ningbo 315211; china

..............page:281-288

a tvd type wavelet-galerkin method for hamilton-jacobi equations
ling-yan tang song-he song department of mathematics and system science; science school; national university of defense technology; hunan 410073; china

..............page:303-310