Maps between weak solenoidal spaces
James T. Rogers, Jeffrey L. Tollefson (1971)
Colloquium Mathematicae
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Displaying similar documents to “Homeomorphisms homotopic to induced homeomorphisms of weak solenoidal spaces”
Maps between weak solenoidal spaces
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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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Semi-simplicity of a proper weak -algebra.
Saworotnow, Parfeny P. (1992)
International Journal of Mathematics and Mathematical Sciences
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Structure of the sets of weak solutions of an ordinary differential equation in a Banach space
Ireneusz Kubiaczyk (1984)
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Involutions on solenoidal spaces
James Rogers, Jeffrey Tollefson (1971)
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Two cartesian products which are euclidean spaces
James Glimm (1960)
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On some weak monomorphisms and weak epimorphisms of pro-HTop*.
I. Pop (1996)
Revista Matemática de la Universidad Complutense de Madrid
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Related to Shape Theory, in a previous paper (1992) we studied weak monomorphisms and weak epimorphisms in the category of pro-groups. In this note we give some intrinsic characterizations of the weak monomorphisms and the weak epimorphisms in pro-HTop* in the case when one of the two objects of such a morphism is a rudimentary system.