Trends in Banach Spaces and Operator Theory
About this Volume
Edited by: Anna Kamińska
Publication Year
2003: Volume: 321
ISBNs: 978-0-8218-3234-9 (print); 978-0-8218-7911-5 (online)
DOI: http://dx.doi.org/10.1090/conm/321
ReadershipTable of Contents
Front/Back Matter
Articles
- María D. Acosta, Julio Becerra Guerrero and Manuel Ruiz Galán – Characterizations of the reflexive spaces in the spirit of James’ Theorem
- Fernando Albiac, Nigel J. Kalton and Camino Leránoz – Uniqueness of unconditional bases in quasi-Banach spaces
- George Androulakis – A note on the method of minimal vectors
- Joe Diestel, Jan Fourie and Johan Swart – The projective tensor product. I
- S. J. Dilworth and Vladimir G. Troitsky – Spectrum of a weakly hypercyclic operator meets the unit circle
- Nathan S. Feldman – The dynamics of cohyponormal operators
- Eva A. Gallardo-Gutiérrez and María J. González – Hilbert-Schmidt composition operators on Dirichlet spaces
- N. J. Kalton – A remark on sectorial operators with an $H^\infty $-calculus
- Jun Kawabe – Borel injective tensor product and convolution of vector measures and their weak convergence
- V. A. Khatskevich and V. S. Shulman – On linear operator pencils and inclusions of images of balls
- Denny H. Leung and Wee-Kee Tang – Ordinal indices and $l^1$-spreading models
- Julián López-Gómez and Carlos Mora-Corral – Characterizing the existence of local Smith forms for $\scr C^\infty $ families of matrix operators
- Nicholas McCarthy, David Ogilvie, Nahum Zobin and Veronica Zobin – Convex geometry of Coxeter-invariant polyhedra
- Jie Miao – Commutators on bounded symmetric domains in $\Bbb C^n$
- T. L. Miller, V. G. Miller and M. M. Neumann – Growth conditions and decomposable extensions
- Jennifer Moorhouse and Carl Toews – Differences of composition operators
- Gustavo A. Muñoz – Complex vs real variables for real 3-homogeneous polynomials on $l_1^2$: a counterexample
- Alan L. T. Paterson – The Fourier-Stieltjes and Fourier algebras for locally compact groupoids
- Gabriel T. Prǎjiturǎ – Preserving the commutant under functional calculus
- Yves Raynaud – $L_p$-spaces associated with a von Neumann algebra without trace: a gentle introduction via complex interpolation
- Haskell P. Rosenthal – Banach and operator space structure of $C^*$-algebras
- Th. Schlumprecht – How many operators exist on a Banach space?
- Geoffrey V. Wood – Maximal algebra norms
- András Zsák – On Banach spaces with small spaces of operators
- Artem Zvavitch – A remark on $p$-summing norms of operators
