Lie Groups Beyond an Introduction

Lie Groups Beyond an Introduction

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Lie Groups Beyond an Introduction takes the reader from the end of introductory Lie group theory to the threshold of infinite-dimensional group representations. Merging algebra and analysis throughout, the author uses Lie-theoretic methods to develop a beautiful theory having wide applications in mathematics and physics. A feature of the presentation is that it encourages the reader's comprehension of Lie group theory to evolve from beginner to expert: initial insights make use of actual matrices, while later insights come from such structural features as properties of root systems, or relationships among subgroups, or patterns among different subgroups.(It is not analytically integral for SO(3), for example.) Matters are resolved by the following lemma. Lemma ... 0} = }XC (8 woa#39;B = 0, 8 ~ 0} + , XC(m woa#39;m - 0, n alt; 0) under 3 = wo, and m = wo. = }XC(8 woa#39;8-0, 8 ~ 0} a€“ }XC(8 |w-a#39;6 - 0, 8 ~ 0} under 6 anbsp;...

Title:Lie Groups Beyond an Introduction
Author: Anthony W. Knapp
Publisher:Springer Science & Business Media - 2013-03-09

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