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Author: Robert Lauter Publisher: American Mathematical Soc. ISBN: 0821832727 Category : Mathematics Languages : en Pages : 114
Book Description
The $0$-calculus on a manifold with boundary is a micro-localization of the Lie algebra of vector fields that vanish at the boundary. It has been used by Mazzeo, Melrose to study the Laplacian of a conformally compact metric.
Author: Robert Lauter Publisher: American Mathematical Soc. ISBN: 0821832727 Category : Mathematics Languages : en Pages : 114
Book Description
The $0$-calculus on a manifold with boundary is a micro-localization of the Lie algebra of vector fields that vanish at the boundary. It has been used by Mazzeo, Melrose to study the Laplacian of a conformally compact metric.
Author: Serguei Germanovich Bobkov Publisher: American Mathematical Soc. ISBN: 082183858X Category : Computers Languages : en Pages : 88
Book Description
In these memoirs Bobkov and Zegarlinski describe interesting developments in infinite dimensional analysis that moved it away from experimental science. Here they also describe Poincar -type inequalities, entropy and Orlicz spaces, LSq and Hardy-type inequalities on the line, probability measures satisfying LSq inequalities on the real line, expo
Author: Martin W. Liebeck Publisher: American Mathematical Soc. ISBN: 0821834827 Category : Mathematics Languages : en Pages : 242
Book Description
Intends to complete the determination of the maximal subgroups of positive dimension in simple algebraic groups of exceptional type over algebraically closed fields. This title follows work of Dynkin, who solved the problem in characteristic zero, and Seitz who did likewise over fields whose characteristic is not too small.
Author: Valentin Poenaru Publisher: American Mathematical Soc. ISBN: 0821834606 Category : Mathematics Languages : en Pages : 104
Book Description
Shows that at the cost of replacing $V DEGREES3$ by $V_h DEGREES3 = \{V DEGREES3$ with very many holes $\}$, we can always find representations $X DEGREES2 \stackrel {f} {\rightarrow} V DEGREES3$ with $X DEGREES2$ locally finite and almost-arborescent, with $\Psi (f)=\Phi (f)$, and with the ope
Author: Lee Klingler Publisher: American Mathematical Soc. ISBN: 0821837389 Category : Mathematics Languages : en Pages : 187
Book Description
This memoir completes the series of papers beginning with [KL1,KL2], showing that, for a commutative noetherian ring $\Lambda$, either the category of $\Lambda$-modules of finite length has wild representation type or else we can describe the category of finitely generated $\Lambda$-modules, including their direct-sum relations and local-global relations. (There is a possible exception to our results, involving characteristic 2.)
Author: Stefano Pigola Publisher: American Mathematical Soc. ISBN: 0821836390 Category : Mathematics Languages : en Pages : 118
Book Description
Aims to introduce the reader to various forms of the maximum principle, starting from its classical formulation up to generalizations of the Omori-Yau maximum principle at infinity obtained by the authors.
Author: Luen-Chau Li Publisher: American Mathematical Soc. ISBN: 0821836730 Category : Mathematics Languages : en Pages : 86
Book Description
We address the question of duality for the dynamical Poisson groupoids of Etingof and Varchenko over a contractible base. We also give an explicit description for the coboundary case associated with the solutions of (CDYBE) on simple Lie algebras as classified by the same authors.
Author: Claus Mokler Publisher: American Mathematical Soc. ISBN: 082183648X Category : Mathematics Languages : en Pages : 104
Book Description
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.
Author: Robert Lauter
Author: Robert Lauter
Author: Serguei Germanovich Bobkov
Author: K. R. Goodearl
Author: Martin W. Liebeck
Author: Valentin Poenaru
Author: Lee Klingler
Author: Stefano Pigola
Author: Luen-Chau Li
Author: Claus Mokler
Author: