Common fixed point theorems for a pair of countably condensing mappings in ordered Banach spaces.
Dhage, B.C., O'Regan, Donal, Agarwal, Ravi P. (2003)
Journal of Applied Mathematics and Stochastic Analysis
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Displaying similar documents to “Some fixed points theorems for multi-valued weakly uniform increasing operators”
Common fixed point theorems for a pair of countably condensing mappings in ordered Banach spaces.
Weak Compatibility and Common Fixed Point Theorems for A-Contractive and E-expansive Maps in Uniform Spaces
Aamri, M., El Moutawakil, D. (2005)
Serdica Mathematical Journal
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2000 Mathematics Subject Classification: 47H10, 54E15. The purpose of this paper is to define the notion of A-distance and E-distance in uniform spaces and give several new common fixed point results for weakly compatible contractive or expansive selfmappings of uniform spaces.
Weakly Compact Operators and the Dunford-Pettis Property on Uniform Spaces
José Aguayo-Garrido (1998)
Annales mathématiques Blaise Pascal
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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.
On weakly closed functions
N. Ergun, T. Noiri (1990)
Matematički Vesnik
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On the equality between some classes of operators on Banach lattices
Belmesnaoui Aqzzouz, Aziz Elbour, Mohammed Moussa (2012)
Mathematica Bohemica
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We establish some sufficient conditions under which the subspaces of Dunford-Pettis operators, of M-weakly compact operators, of L-weakly compact operators, of weakly compact operators, of semi-compact operators and of compact operators coincide and we give some consequences.
M-weak and L-weak compactness of b-weakly compact operators
J. H'Michane, A. El Kaddouri, K. Bouras, M. Moussa (2013)
Commentationes Mathematicae Universitatis Carolinae
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We characterize Banach lattices under which each b-weakly compact (resp. b-AM-compact, strong type (B)) operator is L-weakly compact (resp. M-weakly compact).