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Geodesic
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Studia Mathematica
Tome 195 (2009)
Précédent
Suivant
Sommaire du
Fascicule no. 1
Backward Aluthge iterates of a hyponormal operator and scalar extensions
C. Benhida
;
E. H. Zerouali
p. 1-10
On the limiting empirical measure of eigenvalues of the sum of rank one matrices with log-concave distribution
A. Pajor
;
L. Pastur
p. 11-29
Ergodic seminorms for commuting transformations and applications
Bernard Host
p. 31-49
Littlewood–Paley
$g$
-functions with rough kernels on homogeneous groups
Yong Ding
;
Xinfeng Wu
p. 51-86
On unitary equivalence of quasi-free Hilbert modules
Li Chen
p. 87-98
Sommaire du
Fascicule no. 2
Convergence of iterates of linear operators and the Kelisky–Rivlin type theorems
Jacek Jachymski
p. 99-112
Dimensions of non-differentiability points of Cantor functions
Yuanyuan Yao
;
Yunxiu Zhang
;
Wenxia Li
p. 113-125
Multilinear Hölder-type inequalities on Lorentz sequence spaces
Daniel Carando
;
Verónica Dimant
;
Pablo Sevilla-Peris
p. 127-146
Ergodic theorems and perturbations of contraction semigroups
Marta Tyran-Kamińska
p. 147-155
Generalized Hörmander conditions and weighted endpoint estimates
María Lorente
;
José María Martell
;
Carlos Pérez
;
María Silvina Riveros
p. 157-192
Quasinilpotent operators in operator Lie algebras II
Peng Cao
p. 193-200
Sommaire du
Fascicule no. 3
Notes on automorphisms of ultrapowers of II
$_1$
factors
David Sherman
p. 201-217
Beurling algebra analogues of theorems of Wiener–Lévy–Żelazko and Żelazko
S. J. Bhatt
;
P. A. Dabhi
;
H. V. Dedania
p. 219-225
Generalizing the Johnson–Lindenstrauss lemma to
$k$
-dimensional affine subspaces
Alon Dmitriyuk
;
Yehoram Gordon
p. 227-241
Johnson's projection, Kalton's property
$(M^\ast)$
, and
$M$
-ideals of compact operators
Olav Nygaard
;
Märt Põldvere
p. 243-255
Variation of quasiconformal mappings on lines
Leonid V. Kovalev
;
Jani Onninen
p. 257-274
Strict u-ideals in Banach spaces
Vegard Lima
;
Åsvald Lima
p. 275-285
Homotonic algebras
Michael Cwikel
;
Moshe Goldberg
p. 287-295
Erratum to “Can
${\cal B}(\ell^p)$
ever be amenable?” (Studia Math. 188 (2008), 151–174)
Matthew Daws
;
Volker Runde
p. 297-298