An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174 Book

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$An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174, By an easy generalization of the Tannaka-Krein reconstruction we associate to the category of admissible representations of the category ${\mathcal O}$ of a Kac-Moody algebra, and its category of admissible duals, a monoid with a coordinate ring. The Kac-, An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174 has a rating of 4 stars$

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An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174, By an easy generalization of the Tannaka-Krein reconstruction we associate to the category of admissible representations of the category ${\mathcal O}$ of a Kac-Moody algebra, and its category of admissible duals, a monoid with a coordinate ring. The Kac-, An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174

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An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174
Written by author Claus Mokler
Published by American Mathematical Society, January 2005
By an easy generalization of the Tannaka-Krein reconstruction we associate to the category of admissible representations of the category ${mathcal O}$ of a Kac-Moody algebra, and its category of admissible duals, a monoid with a coordinate ring. The Kac-

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By an easy generalization of the Tannaka-Krein reconstruction we associate to the category of admissible representations of the category ${mathcal O}$ of a Kac-Moody algebra, and its category of admissible duals, a monoid with a coordinate ring. The Kac-Moody group is the Zariski open dense unit group of this monoid. The restriction of the coordinate ring to the Kac-Moody group is the algebra of strongly regular functions introduced by V. Kac and D. Peterson. This monoid has similar structural properties as a reductive algebraic monoid. In particular it is unit regular, its idempotents related to the faces of the Tits cone. It has Bruhat and Birkhoff decompositions. The Kac-Moody algebra is isomorphic to the Lie algebra of this monoid.

Title: An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174

Item Number: 9780821836484

Publication Date: January 2005

Number: 1

Product Description: Full Name: An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174; Short Name:An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group

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Rating: 4/5 based on 2 Reviews

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Heigh : 9.940 cm (3.91 inches)

Depth: 0.250 cm (0.10 inches)

Date Added: August 25, 2020, Added By: Ross

Date Last Edited: August 25, 2020, Edited By: Ross

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$99.99	Digital	Arrives between May 14 - Jun 13 Login to your account for a direct download. Some files are emailed from Dropbox. Continent $0.00 - World $0.00	WonderClub $An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174, By an easy generalization of the Tannaka-Krein reconstruction we associate to the category of admissible representations of the category ${\mathcal O}$ of a Kac-Moody algebra, and its category of admissible duals, a monoid with a coordinate ring. The Kac-, An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174 has a rating of 4.9955899752608 stars$ (9297 total ratings)

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reviewed An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174 on December 04, 2014

$4 Stars Rating for An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174, By an easy generalization of the Tannaka-Krein reconstruction we associate to the category of admissible representations of the category ${\mathcal O}$ of a Kac-Moody algebra, and its category of admissible duals, a monoid with a coordinate ring. The Kac-, An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group (Memoirs of the American Mathematical Society Series, No. 823), Vol. 174$ An Analogue of a Reductive Algebraic Monoid Whose Unit Group Is a Kac-Moody Group

I should probably rank it higher than "It was OK" since I did make an A in the course, but it's math, and completing the course over a short summer session was NOT fun!

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