A note on weakly -continuous functions.
Mršević, M., Reilly, I.L. (1989)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “A note of stability of weakly efficient solution set for optimization with set-valued maps.”
A note on weakly -continuous functions.
A note on weakly -closed functions
Bishwambhar Roy (2013)
Mathematica Bohemica
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In this paper we introduce a new class of functions called weakly -closed functions with the help of generalized topology which was introduced by Á. Császár. Several characterizations and some basic properties of such functions are obtained. The connections between these functions and some other similar types of functions are given. Finally some comparisons between different weakly closed functions are discussed. This weakly -closed functions enable us to facilitate the formulation...
A note on some applications of -open sets.
Caldas, Miguel (2003)
International Journal of Mathematics and Mathematical Sciences
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On weakly closed functions
N. Ergun, T. Noiri (1990)
Matematički Vesnik
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A Leray--Schauder alternative for weakly-strongly sequentially continuous weakly compact maps.
Agarwal, Ravi P., O'Regan, Donal, Liu, Xinzhi (2005)
Fixed Point Theory and Applications [electronic only]
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On the class of b-L-weakly and order M-weakly compact operators
Driss Lhaimer, Mohammed Moussa, Khalid Bouras (2020)
Mathematica Bohemica
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In this paper, we introduce and study new concepts of b-L-weakly and order M-weakly compact operators. As consequences, we obtain some characterizations of KB-spaces.
A theorem of the alternative and a two-function minimax theorem.
Stefanescu, Anton (2004)
Journal of Applied Mathematics
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Fixed point theorems for weakly sequentially closed maps
Donal O'Regan (2000)
Archivum Mathematicum
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A number of fixed point theorems are presented for weakly contractive maps which have weakly sequentially closed graph. Our results automatically lead to new existence theorems for differential inclusions in Banach spaces relative to the weak topology.