Spaces in which a bound on cardinality implies discreteness
D. L. Grant, I. L. Reilly (1990)
Matematički Vesnik
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Displaying similar documents to “On a weak coregular division of a differential space”
Spaces in which a bound on cardinality implies discreteness
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Tber, Moulay Hicham (2007)
APPS. Applied Sciences
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The weak Phillips property
Ali Ülger (2001)
Colloquium Mathematicae
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Let X be a Banach space. If the natural projection p:X*** → X* is sequentially weak*-weak continuous then the space X is said to have the weak Phillips property. We present several characterizations of the spaces having this property and study its relationships to other Banach space properties, especially the Grothendieck property.
A Weak Existence Theorem and Weak Permanence Properties for Strong Liftings.
Klaus Bichteler (1973)
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Weak homomorphisms of systems of equations
Ivan Chajda (1977)
Archivum Mathematicum
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Structure of the sets of weak solutions of an ordinary differential equation in a Banach space
Ireneusz Kubiaczyk (1984)
Annales Polonici Mathematici
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On weak sharp minima in vector optimization with applications to parametric problems
Ewa Bednarczuk (2007)
Control and Cybernetics
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Weak covering properties and the class MOBI
H. Bennett, J. Chaber (1990)
Fundamenta Mathematicae
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Semi-simplicity of a proper weak -algebra.
Saworotnow, Parfeny P. (1992)
International Journal of Mathematics and Mathematical Sciences
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Some Weak Variants of the Existence and Disjunction Properties in Intermediate Predicate Logics
Nobu-Yuki Suzuki (2017)
Bulletin of the Section of Logic
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We discuss relationships among the existence property, the disjunction property, and their weak variants in the setting of intermediate predicate logics. We deal with the weak and sentential existence properties, and the Z-normality, which is a weak variant of the disjunction property. These weak variants were presented in the author’s previous paper [16]. In the present paper, the Kripke sheaf semantics is used.
On weak restricted estimates and endpoints problems for convolutions with oscillating kernels (II)
W. Jurkat, G. Sampson (1982)
Studia Mathematica
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On multiplication in spaces of continuous functions
Marek Balcerzak, Aleksander Maliszewski (2011)
Colloquium Mathematicae
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We introduce and examine the notion of dense weak openness. In particular we show that multiplication in C(X) is densely weakly open whenever X is an interval in ℝ.