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proper映射
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  proper mappings
     Generalized Degree Theory of Multivalued L—A—Proper Mappings
     集值L-A-Proper映射的广义拓扑度理论
短句来源
     On the Theory of Generalized Degree for Multivalued A—proper Mappings
     集值A—proper映射的广义度理论
短句来源
     In this paper the theory of generalized degree for single—valued A—proper mappings is extended to the case of multivalued A—proper mappings.
     本文把单值A—proper映射的广义度理论推广到集值A-proper映射的情形。
短句来源
     In this paper we extend A—proper mappings and their generalized Degree to generalized A—proper mappings.
     本文中推广 A—proper 映射及其广义度到广义 A—proper 映射的情形.
短句来源
     SOME PROPERTIES OF A--PROPER MAPPINGS WITH SINGLE--VALUED INTEGRAL DEGREE
     具单值整数度的A-Proper映射的某些性质(二)
短句来源
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  proper mapping
     A NOTE ON MULTIVALUED L—A—PROPER MAPPING
     关于集值L—A—Proper映射的注记
短句来源
  “proper映射”译为未确定词的双语例句
     A Topological Degree for Quasi-A-Proper Mappings
     拟-A-Proper映射的拓扑度
短句来源
     A Topological Degree for Generalized A-Proper Mappings
     广义A-proper映射的拓扑度
短句来源
     A Generalized Degree Theory for Uniform Limits of Multivalued L-A-pr-oper Mappings and Its Applications
     集值L—A—Proper映射的一致极限的广义度理论及其应用
短句来源
     This paper has proved that multivalued L-P-contraction fields,L-P-K-ball contraction fields and L-P-ball condensing fields are all multivalued L-A-Proper mappings,convexL-A-Proper mappings and L-P-compact mappings.
     本文证明了 L-P-压缩场,L-P-K 球压缩场和 L-P-球凝聚场都是集值 L-A-Proper 映射、凸-L-A-Proper 映射和 L-P-紧映射。
短句来源
     The Applications of A-proper Mapping
     A-proper映射拓扑度的应用
短句来源
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  proper mappings
Petryshyn[2] studied a class of A-proper mappings, namely, P1-compact mappings and obtained a number of important fixed point theorems by virtue of the topological degree theory.
      
On the other hand, this class of A-proper mappings with the boundedness property includes completely continuous operators and so, certain interesting new fixed point theorems for completely continuous operators are obtained immediately.
      
In this paper, we define a generalized relative degree for A-proper mappings from a relative open subset of a Banach space into another Banach space and introduce the concepts of generalized P-compact and P1-compact mappings.
      
Some examples concerning the distinctive features of bounded linear A-proper mappings and Fredholm mappings
      
Invariance of holomorphic convexity under proper mappings
      
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  proper mapping
Geometrical errors are minimized through a proper mapping of the image.
      
Holomorphic equivalence and proper mapping of bounded Reinhardt domains not containing the origin
      
IfK andH are closed connected subgroups which intersect only in the neutral element, the multiplicationK ×H √G is shown to be a proper mapping.
      
To explore the meaning of this time delay and the proper mapping dimension, we applied a fill factor, mutual information, and autocorrelation function algorithm that were generally used to analyze the chaotic characteristics of sampled signals.
      
We prove that either the proper mapping of a domain of an n-dimensional manifold onto a domain of another n-dimensional manifold of degree k is an interior mapping or there exists a point in the image that has at least |k|+2 preimages.
      
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Let X and Y be two Banach spaces, an open bounded subset of X,A and T two multivalued mappings from into Y. In this paper the definition that T is A-ultimately compaot is given and a generalized degree for A-ultimately compact vector field(A-T) when A is A-proper,is established.A number of A-fixed point theorems have been-obtained by using the degree.

设X和Y是Banach空间,Ω是X中的有界开集,A和T是两个从Ω到Y的集值映射,本文中给出了T为A-终归紧映射的定义,并当A为A—proper映射时建立了A-终归紧向量场(A—T)的广义度.用这个度理论得到了若干A-不动点定理。

In this paper the theory of generalized degree for single—valued A—proper mappings is extended to the case of multivalued A—proper mappings.

本文把单值A—proper映射的广义度理论推广到集值A-proper映射的情形。

In this paper we extend A—proper mappings and their generalized Degree to generalized A—proper mappings.The first of them is only suitable for Separable Space,The second is also suitable for non separable space.

本文中推广 A—proper 映射及其广义度到广义 A—proper 映射的情形.前者只适用于可分空间,后者对非可分空间也适用.

 
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