Iterative approximation problem of fixed points with mixed errors for asymptotically quasi - nonexpansive type mappings in banach spaces 關(guān)于漸近擬非擴(kuò)展型映象不動(dòng)點(diǎn)的迭代逼近問題
On the ishikawa iterative approximation with errors for solutions to variational inclusion with m - accretive type mappings in bannch spaces 強(qiáng)增生型變分包含問題解的存在性與迭代逼近
Iterative approximation of fixed points for asymptotically nonexpansive type mappings with error member in uniformly convexity banach spaces 空間中漸近非擴(kuò)張型映象不動(dòng)點(diǎn)的具誤差的迭代逼近
On the existence and iterative approximation of solutions for a class of variational inclusions with generalized set - vealued - strongly accretive type mappings 強(qiáng)增生型變分包含解的存在和逼近問題
In this paper , we use the coupled fixed point theorem for mixed monotone condensing operators to obtain an existence , uniqueness and iterative approximation theorem of solutions of initial value problems for second order mixed monotone type of impulsive differential equations 利用混合單調(diào)凝聚算子的耦合不動(dòng)點(diǎn)定理,給出了二階混合單調(diào)型脈沖微分方程的初值問題的解的存在唯一性及迭代逼近定理