Biflatness and Pseudo-Amenability of Segal algebras
Ebrahim Samei, Nico Spronk, Ross Stokke
TL;DR
This paper explores advanced algebraic properties like biflatness and pseudo-amenability in Segal algebras within group and Fourier algebras, enhancing understanding of their structure and behavior.
Contribution
It provides new insights into the generalized amenability and biflatness of operator Segal algebras in L1(G) and A(G), expanding theoretical knowledge.
Findings
Characterizes biflatness in Segal algebras
Analyzes pseudo-amenability conditions
Links properties to group algebra structures
Abstract
We investigate generalized amenability and biflatness properties of various (operator) Segal algebras in both the group algebra, L1(G), and the Fourier algebra, A(G), of a locally compact group, G.
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