![Solution of a non-domestic tame classification problem from integral representation theory of finite groups ([capital Greek]Lambda = [capital italic]RC₃, [lowercase Greek]Nu(3) = 4)](https://covers.openlibrary.org/b/isbn/0821825216-M.jpg?default=false)
Suppose [italic capital]R be a complete discrete valuation ring with exponential valuation [lowercase Greek]Nu, and let [italic capital]G be a finite [italic]p-group. In studying the representation type (finite, tame or wild) of the group ring [italic capital]RG, the last open p…
The authors show how to interpret recent results of Moser and Veselov on discrete versions of a class of classical integrable systems, in terms of a loop group framework. In this framework the discrete systems appear as time-one maps of integrable Hamiltonian flows. Earlier resu…
It is now well know that the measure algebra [script capital]M([italic capital]G) of a locally compact group can be regarded as a subalgebra of the operator algebra [italic capital]B([italic capital]B([italic capital]L²([italic capital]G))) of the operator algebra [italic capita…
by Feit, Walter
fromNorth-Holland Mathematical Library
The Representation Theory of Finite Groups.
by Feit, Walter
fromNorth-Holland Mathematical Library
In applied and pure sciences, the structural properties of groups are increasingly utilised to find better solutions in statistical sciences. Modern computers make statistical methods with large numbers of variables feasible. Invariance is a mathematical term for symmetry, and m…
This book gives an introduction to Jacques Tit's theory of buildings, a subject in which there is a rich interplay between group theory and geometry. The book starts from scratch, with a discussion of finite reflection groups, and takes the reader to the literature on buildings.…
When two British intelligence agents are dispatched on what could be a suicide mission to negotiate the release of a group of western hostages in Somalia, veteran MI6 operator Tom Vane hires deep cover specialist Mark Portman to protect them.
