Home | Survey | Payment| Talks & Presentations | Job Opportunities
Journals   A B C D E F G H I J K L M N O P Q R S T U V W X Y Z
Chinese Annals of Mathematics
1000-8314
2003 Issue 6
THE COMPOSITION OPERATORS AND WEIGHTED COMPOSITION OPERATORS ON p-BLOCH SPACES
zhang xuejundepartment of mathematics; college of mathematics and computer science; hunan normal university; changsha 410006; china.
..............page:711-720
HOPF BIFURCATION OF A NEURAL NETWORK MODEL WITH TIME DELAY
duan wenying wei junjie shen qihongdepartment of mathematics; northeast forestry university; harbin 150040; china.e-mail: wenying@0451.com department of mathematics; harbin techology university; harbin 150001; china.e-mail: weijj@hit.edu.cndepartment of mathematics; northeast normal university; changchun 130024; china.
..............page:683-694
THE PURE QUANTITATIVE CHARACTERIZATION OF LINEAR GROUPS OVER THE BINARY FIELD
shi wujie wang linhong wang shaohengschool of mathematics; soochow university; suzhou 215006; jiangsu; china.e-mail: wjshi@suda.edu.cncomputer department; the chongqing three gorges college; chongqing 404000; china.
..............page:675-682
ALMOST SURE CENTRAL LIMIT THEOREMS FOR U-STATISTICS
wang fang cheng shihongdepartment of mathematics; capital normal university; beijing 100037; china. department of probability and statistics. peking university; beijing 100871; china.
..............page:735-742
A NUMERICAL BOUND FOR SMALL PRIME SOLUTIONS OF A PAIR OF LINEAR EQUATIONS IN FIVE VARIABLES
li hongze department of mathematics; shanghai jiaotong university; shanghai 200030; china.
..............page:765-776
A NOTE ON THE MARCINKIEWICZ INTEGRAL OPERATOR WITH ROUGH KERNEL ON PRODUCT SPACES
ying yiming chen jiecheng fan dashandepartment of mathematics; zhejiang university (xixi campus); hangzhou310028; china. department of mathematics; zhejiang university (xixi campus); hangzhou310028; china.department of mathematics; university of wisconsin-milwaukee milwaukee; wi 53201 u.s.a.
..............page:777-786
COMPOSITION OPERATORS BETWEEN THE BERGMAN SPACES ON THE BOUNDED STRONGLY PSEUDOCONVEX DOMAINS OF Cn
luo luo shi jihuaidepartment of mathematies; university of science and technology of china.hefei 230026; china.department of mathematies; university of science and technology of china. hefei 230026; china.
..............page:721-728
THE GENERALIZED WRONSKIAN SOLUTIONS OF CONSTRAINED KP HIERARCHY
cheng yi wang shubing he jinsongdepartment of mathematics; university of science and technology of china; hefei 230026. china.
..............page:787-800
COMPARISON BETWEEN CLOSED SURFACES AND GEODESIC SPHERES IN 3-DIMENSIONAL SPACE FORMS
wang youning department of mathematics; beijing normal university; beijing 100875; china.
..............page:729-734
GENERAL FUNCTION SPACES IN THE CATEGORY OF LOCALES
li yongming department of mathematics; shanxi normal university; xi an 710062; china.
..............page:695-704
ON A MULTIPLE HARDY- HILBERT'S INTEGRAL INEQUALITY
yang bichengdepartment of mathematics; guangdong education college; guangzhou 510303; china.
..............page:743-750
APPROXIMATE SELECTION THEOREMS IN ABSTRACT CONVEX STRUCTURE AND APPLICATIONS
hou jichengdepartment of mathematics; shantou university; shantou 515063; guangdong; china; department of mathematics and information science; yantai university; yantai 264005; shandong; china.
..............page:705-710
A RANK THEOREM OF OPERATORS BETWEEN BANACH SPACES
ma jipu department of mathematics; nanjing university; nanjing 210093; china.
..............page:669-674
THE EXPONENTIAL STABILIZATION OF NONHOMOGENEOUS TIMOSHENKO BEAM WITH ONE LOCALLY DISTRIBUTED CONTROL AND ONE BOUNDARY CONTROL
zhang chunguo zhao hongliang liu kangshengdepartment of mathematics; hangzhou institute electronic engineering; hangzhou 310012; china. department of mathematics; northeast normal university; changchun 130024; china. department of mathematics; zhejiang university; hangzhou 310027; china.
..............page:757-764
THE REALIZATION THEOREMS OF GEOMETRIC SOLUTIONS FOR SYSTEMS OF QUASILINEAR FIRST ORDER PARTIAL DIFFERENTIAL EQUATIONS
li bing li yangcheng department of mathematics; central south university; changsha 410083; china.department of mathematics; changsha university of science and technology; changsha 410077; china.
..............page:751-756