Operator space tensor products and Hopf convolution algebras

By E. Effros, Z. Ruan. 2003

103 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/f72f1920ad24936d0d25bf85102b82c2e8e19fe1

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

1. Javier Parcet
2. A. Gonz'alez-P'erez
3. Marius Junge
4. Matthew Daws
5. L. Vainerman
6. N. Spronk
7. Tao Mei
8. S. Vaes

Citations in the corpus

• Measurable Schur Multipliers and Completely Bounded Multipliers of the Fourier Algebras (2002, methodology): “In this article we will make extensive use of the weak* Haagerup tensor product of [5] and the extended Haagerup tensor product of [16] (see also [13]).”
• Extensions of locally compact quantum groups and the bicrossed product construction (2001, methodology): “Next, it is possible to define the comultiplication ∆̂ on the level of M∗ using the extended Haagerup tensor product ⊗eh [14].”
• Singular integrals in quantum Euclidean spaces (2017, background): “According to [26] the spaces involved are dual operator spaces.”
• Multipliers, Self-Induced and Dual Banach Algebras (2010, methodology): “In the final section, we look at the notion of a Hopf convolution algebra, [14].”