1) degree for α condensing maps
凝聚映象的度
2) condensing mapping
凝聚映象
1.
Fixed point theorems for condensing mappings and the solvability of equation Ax+Bx+Cx=x;
凝聚映象的不动点及算子方程Ax+Bx+Cx=x的可解性
2.
Some results for condensing mapping perturbations with toplogy degree theory are established with some extended results of compact perturbations.
应用凝聚场的拓扑度理论,研究在凝聚映象的扰动下极大单调算子的扰动定理,推广了带紧扰动的极大单调算子的扰动定理。
3.
Altman s Theorem is further improved and some new fixes-point theorems for condensing mapping or P 1-compact mappings are set up by topology theory.
文章利用拓扑度理论进一步改进了Altman定理,得到了凝聚映象和p1 紧映象的一些新不动点,并且将此结果应用于YPыCOH积分方程,解决了它的解的存在性问题。
3) degree for condensing map
凝聚映射的度
4) Generalized condensing mapping
广义凝聚映象
5) condensing set-valued mapping
凝聚集值映象
1.
First,the notions of the measure of noncompactness and condensing set-valued mappings were introduced in locally FCuniform spaces without convexity structure.
首先在没有凸性结构的局部FC-一致空间内引入了非紧性测度和凝聚集值映象概念。
6) set-valued condensing mapping equation
多值凝聚映象
1.
The existence of the nonzero solution for set-valued condensing mapping equation in Hilbert space;
关于Hilbert空间中的多值凝聚映象方程的非零解
补充资料：映象
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参考词条