Semigroups in Algebra, Geometry and Analysis / / ed. by Ernest B. Vinberg, Jimmie D. Lawson, Karl H. Hofmann.
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Superior document: | Title is part of eBook package: De Gruyter DG Expositions in Mathematics Backlist eBook Package |
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MitwirkendeR: | |
HerausgeberIn: | |
Place / Publishing House: | Berlin ;, Boston : : De Gruyter, , [2011] ©1995 |
Year of Publication: | 2011 |
Edition: | Reprint 2011 |
Language: | English |
Series: | De Gruyter Expositions in Mathematics ,
20 |
Online Access: | |
Physical Description: | 1 online resource (370 p.) |
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Table of Contents:
- Frontmatter
- Preface
- Acknowledgements
- Table of Contents
- 1. Lie semigroups, ordered symmetric spaces and causality
- Causal semisimple symmetric spaces, the geometry and harmonic analysis
- The halfspace method for causal structures on homogeneous manifolds
- Semigroups in foundations of geometry and axiomatic theory of space-time
- On mathematical foundations and physical applications of chronometry
- 2. Invariant cones, Ol'shanskiĭ-semigroups, exponential semigroups
- On the structure of Lie algebras admitting an invariant cone
- Semigroups of Ol'shanskiĭ type
- Lie groups and exponential Lie subsemigroups
- 3. Convexity theorems, representation theory
- Symplectic convexity theorems, Lie semigroups, and unitary representations
- Holomorphic representations of Ol'shanskiĭ semigroups
- 4. Semisimple Lie groups and semigroups
- Control sets and semigroups in semisimple Lie groups
- The asymptotic semigroup of a semisimple Lie group
- 5. Applications: Control
- Applications of the maximum principle to problems in Lie semigroups
- Totally extremal manifolds for optimal control problems
- 6. Applications: Probability
- Lie semigroups and probability: a survey
- List of contributors