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We show that the stable C*-algebra and the related Ruelle algebra defined by I. Putnam from the irreducible Smale space associated with a topologically mixing expanding map of a compact metric space are strongly Morita equivalent to the groupoid C*-algebras defined directly from the expanding map by C. Anantharaman-Delaroche and V. Deaconu. As an application, we calculate the K⁎-group of the Ruelle algebra for a solenoid.

Morita equivalence of measured quantum groupoids. Application to deformation of measured quantum groupoids by 2-cocycles

Michel Enock (2012)

Banach Center Publications

In a recent article, Kenny De Commer investigated Morita equivalence between locally compact quantum groups, in which a measured quantum groupoid, of basis ℂ², was constructed as a linking object. Here, we generalize all these constructions and concepts to the level of measured quantum groupoids. As for locally compact quantum groups, we apply this construction to the deformation of a measured quantum groupoid by a 2-cocycle.

Morphismes $K$ -orientés d’espaces de feuilles et fonctorialité en théorie de Kasparov (d’après une conjecture d’A. Connes)

Michel Hilsum, Georges Skandalis (1987)

Annales scientifiques de l'École Normale Supérieure

Morrey-Campanato spaces on manifolds

Michael H. G. Geisler (1988)

Commentationes Mathematicae Universitatis Carolinae

Mosco convergence of sequences of homogeneous polynomials.

J. Ferrera (1998)

Revista Matemática Complutense

In this paper we give a characterization of uniform convergence on weakly compact sets, for sequences of homogeneous polynomials in terms of the Mosco convergence of their level sets. The result is partially extended for holomorphic functions. Finally we study the relationship with other convergences.

Motzkin factorization in algebras of analytic elements

Kamal Boussaf (1995)

Annales mathématiques Blaise Pascal

Moufang H*-algebras.

José Antonio Cuenca Mira (2002)

Extracta Mathematicae

Moyennes de fonctions et opérateurs multiplicativement liés

Jean Dhombres (1972)

Mémoires de la Société Mathématique de France

M-structure and the Banach-Stone theorem

Ehrhard Behrends, Ursula Schmidt-Bichler (1981)

Studia Mathematica

M-structure in tensor products of Banach spaces.

Dirk Werner (1987)

Mathematica Scandinavica

Multi-dimensional Fejér summability and local Hardy spaces

Ferenc Weisz (2009)

Studia Mathematica

It is proved that the multi-dimensional maximal Fejér operator defined in a cone is bounded from the amalgam Hardy space $W (h_{p}, ℓ_{\infty})$ to $W (L_{p}, ℓ_{\infty})$ . This implies the almost everywhere convergence of the Fejér means in a cone for all $f \in W (L ₁, ℓ_{\infty})$ , which is larger than $L ₁ (ℝ^{d})$ .

Multifunctions with convex closed graph

Corneliu Ursescu (1975)

Czechoslovak Mathematical Journal

Multilevel Decompositions of Functional Spaces.

Claudio Canuto, Anita Tabacco (1997)

The journal of Fourier analysis and applications [[Elektronische Ressource]]

Multilinear analysis on metric spaces [Book]

Loukas Grafakos, Liguang Liu, Diego Maldonado, Dachun Yang (2014)

Multilinear forms in Pareto-like random variables and product random measures

Jan Rosiński, Wojbor A. Woyczyński (1987)

Colloquium Mathematicae

Multilinear Fourier multipliers with minimal Sobolev regularity, I

Loukas Grafakos, Hanh Van Nguyen (2016)

Colloquium Mathematicae

We find optimal conditions on m-linear Fourier multipliers that give rise to bounded operators from products of Hardy spaces $H^{p_{k}}$ , $0 < p_{k} \leq 1$ , to Lebesgue spaces $L^{p}$ . These conditions are expressed in terms of L²-based Sobolev spaces with sharp indices within the classes of multipliers we consider. Our results extend those obtained in the linear case (m = 1) by Calderón and Torchinsky (1977) and in the bilinear case (m = 2) by Miyachi and Tomita (2013). We also prove a coordinate-type Hörmander integral condition...

Multilinear Hölder-type inequalities on Lorentz sequence spaces

Daniel Carando, Verónica Dimant, Pablo Sevilla-Peris (2009)

Studia Mathematica

We establish Hölder-type inequalities for Lorentz sequence spaces and their duals. In order to achieve these and some related inequalities, we study diagonal multilinear forms in general sequence spaces, and obtain estimates for their norms. We also consider norms of multilinear forms in different Banach multilinear ideals.

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