Results 51 to 60 of about 102 (82)
Harmonic analysis, Hecke algebra and cohomology on groups of trees and buildings [PDF]
PhD ThesisThe PhD project consists of two parts. The first part is about finite trees, realizations and random walks. The second part is about the Hecke algebras of infinite trees and buildings and the cohomology groups.
Ji, Yameng
core
Study of Lipschitz-free spaces
Godefroy et Ozawa ont montré qu’il existe un espace compact dont l’espace libre n’a pas la propriété d’approximation. Il est donc naturel de se demander quels sont les espaces métriques dont l’espace libre à la propriété d’approximation bornée ...
Dalet, Aude
core
Representation of bilinear forms in non-Archimedean Hilbert space by linear operators II [PDF]
summary:The paper considers the representation of non-degenerate bilinear forms on the non-Archimedean Hilbert space $\Bbb E_\omega \times \Bbb E_\omega $ by linear operators.
Attimu, Dodzi, Diagana, Toka
core
Characterization of metric spaces whose free space is isometric to l(1)*
We characterize metric spaces whose Lipschitz free space is isometric to l(1). In particular, we show that the Lipschitz free space over an ultrametric space is not isometric to l(1)(Gamma) for any set r.
Dalet, Aude +2 more
core
Etude des Espaces Lipschitz-libres
Godefroy and Ozawa have proved that there exists a compact space with a free space failing the approximation property. Then it is natural to ask what are the metric spaces whose freespace has the bounded approximation property.
Dalet, Aude
core
When encoding real numbers as (necessarily infinite) bit-strings, the na & iuml;ve binary/decimal expansion is wellknown [doi:10.1112/plms/s2-43.6.544] computably "unreasonable", rendering, for example, tripling qualitatively discontinuous ...
Ziegler, Martin, Lim, Donghyun
core +1 more source
THE SEMIGROUP OF METRIC MEASURE SPACES AND ITS INFINITELY DIVISIBLE PROBABILITY MEASURES. [PDF]
Evans SN, Molchanov I.
europepmc +1 more source
Continuous Operators from Spaces of Lipschitz Functions. [PDF]
Bargetz C, Kąkol J, Sobota D.
europepmc +1 more source

