Topological structure of solution sets to differential problems in Fréchet spaces

A. Bąkowska; G. Gabor

Displaying similar documents to “Topological structure of solution sets to differential problems in Fréchet spaces”

Fixed point theory for multivalued maps in Fréchet spaces via degree and index theory

R.P. Agarwal, D. O&#039;Regan, D.R. Sahu (2007)

Discussiones Mathematicae, Differential Inclusions, Control and Optimization

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New fixed point results are presented for multivalued maps defined on subsets of a Fréchet space E. The proof relies on the notion of a pseudo open set, degree and index theory, and on viewing E as the projective limit of a sequence of Banach spaces.

Fréchet valued co-echelon spaces

Elisabetta M. Mangino (1996)

Revista de la Real Academia de Ciencias Exactas Físicas y Naturales

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On a type of linear differential equations in Fréchet spaces

George N. Galanis (1997)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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Lifting uniformly continuous maps with values in nuclear Fréchet spaces

Nguyen Van Khue (1990)

Annales Polonici Mathematici

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On the extension of Lipschitz maps with values in a Fréchet space

Nguyen Van Khue (1985)

Colloquium Mathematicae

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Bounded linear maps between (LF)-spaces.

Angela A. Albanese (2003)

RACSAM

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Characterizations of pairs (E,F) of complete (LF)?spaces such that every continuous linear map from E to F maps a 0?neighbourhood of E into a bounded subset of F are given. The case of sequence (LF)?spaces is also considered. These results are similar to the ones due to D. Vogt in the case E and F are Fréchet spaces. The research continues work of J. Bonet, A. Galbis, S. Önal, T. Terzioglu and D. Vogt.