QUASI-WEAK CONVERGENCE WITH APPLICATIONS IN ORDERED BANACH SPACE  

作　　者：杨光崇 

出　　处：《Applied Mathematics and Mechanics(English Edition)》1999年第11期1291-1296,共6页应用数学和力学（英文版）

摘　　要：In the paper quasi_weak convergence is introduced in ordered Banach space and it is weaker than weak convergence. Besed on it, the fixed point existence theorem of increasing operator is proved without the suppose of continuity and compactness in the sense of norm and weak compactness and is applied to the Hammerstein nonlinear intergal equation.In the paper quasi_weak convergence is introduced in ordered Banach space and it is weaker than weak convergence. Besed on it, the fixed point existence theorem of increasing operator is proved without the suppose of continuity and compactness in the sense of norm and weak compactness and is applied to the Hammerstein nonlinear intergal equation.

关 键 词：ordered Banach space separated property quasi_weak convergence fixed points 

分 类 号：O177[理学—数学]