Zobrazeno 1 - 10
of 10
pro vyhledávání: '"Yurii V. Selivanov"'
Publikováno v:
Banach Center Publications. 91:279-313
We study the structure of certain classes of homologically trivial locally C � -algebras. These include algebras with projective irreducible Hermitian A-modules, biprojective algebras, and superbiprojective algebras. We prove that, if A is a locall
Autor:
Yurii V. Selivanov
Publikováno v:
Sbornik: Mathematics. 198:1351-1377
Let be a commutative unital Banach algebra with infinite spectrum. Then by Helemskiĭ's global dimension theorem the global homological dimension of is strictly greater than one. This estimate has no analogue for abstract algebras or non-normable top
Publikováno v:
Topological Algebras and Applications. :367-387
Autor:
Yurii V. Selivanov
Publikováno v:
Banach Algebras and Their Applications. :321-333
Autor:
Yurii V. Selivanov
Publikováno v:
Monatshefte für Mathematik. 128:35-60
Let A be a biprojective Banach algebra, and let A-mod-A be the category of Banach A-bimodules. In this paper, for every given \(\)-mod-A, we compute all the cohomology groups \(\). Furthermore, we give some cohomological characterizations of biprojec
The series is aimed specifically at publishing peer reviewed reviews and contributions presented at workshops and conferences. Each volume is associated with a particular conference, symposium or workshop. These events cover various topics within pur
The Fifth International Conference on Topological Algebras and Applications was held in Athens, Greece, from June 27th to July 1st of 2005. The main topic of the Conference was general theory of topological algebras and its various applications, with
Autor:
Anthony To-Ming Lau, Volker Runde
This proceedings volume is from the international conference on Banach algebras and their applications held at the University of Alberta (Edmonton). It contains a collection of refereed research papers and high-level expository articles that offer a
Autor:
Ralf Meyer
Periodic cyclic homology is a homology theory for non-commutative algebras that plays a similar role in non-commutative geometry as de Rham cohomology for smooth manifolds. While it produces good results for algebras of smooth or polynomial functions