Besov spaces on local fields

J. Franke

Displaying similar documents to “Besov spaces on local fields”

Equivalence Between Non-Localizable and Local Fields

F. Constantinescu, J. G. Taylor (1973)

Recherche Coopérative sur Programme n°25

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Local means and wavelets in function spaces with local Muckenhoupt weights

Agnieszka Wojciechowska (2011)

Banach Center Publications

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The paper deals with local means and wavelet bases in function spaces of Besov and Triebel-Lizorkin type with local Muckenhoupt weights.

Local-global principle for Witt equivalence of function fields over global fields

Przemyslaw Koprowski (2002)

Colloquium Mathematicae

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We examine the conditions for two algebraic function fields over global fields to be Witt equivalent. We develop a criterion solving the problem which is analogous to the local-global principle for Witt equivalence of global fields obtained by R. Perlis, K. Szymiczek, P. E. Conner and R. Litherland [12]. Subsequently, we derive some immediate consequences of this result. In particular we show that Witt equivalence of algebraic function fields (that have rational places) over global fields...

An infinite family of totally real number fields

Humio Ichimura, Fuminori Kawamoto (2003)

Acta Arithmetica

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Causality and Non-Localisable Fields

F. Constantinescu, J. G. Taylor (1973)

Recherche Coopérative sur Programme n°25

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Equations in one variable over function fields

Enrico Bombieri, Julia Mueller, Umberto Zannier (2001)

Acta Arithmetica

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Global restrictions on ramification in number fields.

H. Zantema (1983)

Manuscripta mathematica

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On the indices of multiquadratic number fields

Attila Pethő, Michael E. Pohst (2012)

Acta Arithmetica

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On gradient fields

Grzegorz Łubczonok (1981)

Colloquium Mathematicae

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Some results on local fields

Akram Lbekkouri (2013)

Annales Universitatis Mariae Curie-Sklodowska, sectio A – Mathematica

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Let K be a local field with finite residue field of characteristic p. This paper is devoted to the study of the maximal abelian extension of K of exponent p-1 and its maximal p-abelian extension, especially the description of their Galois groups in solvable case. Then some properties of local fields in general case are studied too.