Verfügbarkeit: Lie groups, convex cones, and semigroups

Lie groups, convex cones, and semigroups:

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Bibliographische Detailangaben
Beteiligte Personen:	Hilgert, Joachim (VerfasserIn), Hofmann, Karl H. 1932- (VerfasserIn), Lawson, Jimmie D. (VerfasserIn)
Format:	Buch
Sprache:	Englisch
Veröffentlicht:	Oxford Clarendon Pr. 1989
Schriftenreihe:	Oxford mathematical monographs
Schlagwörter:	Corps convexes Demi-groupes Lie, Groupes de Lie, groupes de Semi-groupes Convex bodies Lie groups Semigroups Lie-Gruppe Lie-Algebra Lie-Halbgruppe Konvexer Körper Halbgruppe Konvexer Kegel
Links:	http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=002267680&sequence=000002&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
Beschreibung:	Literaturverz. S. 621 - 632
Umfang:	XXXVIII, 645 S. graph. Darst.
ISBN:	0198535694

Internformat

MARC


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Datensatz im Suchindex

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adam_text	Contents Introduction ix Chapter I. The geometry of cones 1.1. Cones and their duality 1 1.2. Exposed faces 10 1.3. Mazur s Density Theorem 31 1.4. Special finite dimensional cones 45 1.5. The invariance of cones under flows 59 Chapter II. Wedges in Lie algebras II. 1. Lie wedges and invariant wedges in Lie algebras 75 11.2. Lie semialgebras 83 11.3. Low dimensional and special Lie semialgebras 102 11.4. Reducing Lie semialgebras, Cartan algebras 126 11.5. The base ideal and Lie semialgebras 136 11.6. Lorentzian Lie semialgebras 157 II. 7. Lie algebras with Lie semialgebras 171 Chapter III. Invariant cones 111.1. The automorphism group of wedges 181 111.2. Compact groups of automorphisms of a wedge 190 111.3. Frobenius Perron theory for wedges 201 111.4. The theorems of Kostant and Vinberg 208 111.5. The reconstruction of invariant cones 215 111.6. Cartan algebras and invariant cones 223 III. 7. Orbits and orbit projections 246 111.8. Kostant s convexity theorem 251 111.9. Invariant cones in reductive Lie algebras 259 Chapter IV. The local Lie theory of semigroups IV.1. Local semigroups 283 IV.2. Tangent wedges and local wedge semigroups 299 IV.3. Locally reachable sets 306 IV.4. Lie s Theorem: Pointed cones—split wedges 316 IV.5. Geometric control theory in local Lie groups 329 IV.6. Wedge fields 341 IV.7. The rerouting technique 346 IV.8. The edge of the wedge theorem 356 Chapter V. Subsemigroups of Lie groups V.O. Semigroups in groups 363 V.I. Infinitesimally generated semigroups 373 V.2. Groups associated with semigroups 382 V.3. Homomorphisms and semidirect products 391 V.4. Examples 399 V.5. Maximal semigroups 443 V.6. Divisible semigroups 459 V.7. Congruences on open subsemigroups 463 Chapter VI. Positivity VI.1. Cone fields on homogeneous spaces 487 VI.2. Positive forms 501 VI.3. W admissible chains revisited 506 VI.4. Ordered groups and semigroups 513 VI.5. Globality and its applications 522 Chapter VII. Embedding semigroups into Lie groups VII. 1. General embedding machinery 535 VII.2. Differentiate semigroups 554 VII.3. Cancellative semigroups on manifolds 578 Appendix A.I. The Campbell Hausdorff formalism 597 A.2. Compactly embedded subalgebras 603 Reference material Bibliography 621 Special symbols 633 Index 636
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author	Hilgert, Joachim Hofmann, Karl H. 1932- Lawson, Jimmie D.
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illustrated	Illustrated
indexdate	2024-12-20T08:06:33Z
institution	BVB
isbn	0198535694
language	English
oai_aleph_id	oai:aleph.bib-bvb.de:BVB01-002267680
oclc_num	19589530
open_access_boolean
owner	DE-91 DE-BY-TUM DE-91G DE-BY-TUM DE-703 DE-739 DE-384 DE-355 DE-BY-UBR DE-12 DE-824 DE-29T DE-20 DE-706 DE-11 DE-188
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physical	XXXVIII, 645 S. graph. Darst.
publishDate	1989
publishDateSearch	1989
publishDateSort	1989
publisher	Clarendon Pr.
record_format	marc
series2	Oxford mathematical monographs
spellingShingle	Hilgert, Joachim Hofmann, Karl H. 1932- Lawson, Jimmie D. Lie groups, convex cones, and semigroups Corps convexes Corps convexes ram Demi-groupes ram Lie, Groupes de Lie, groupes de ram Semi-groupes Convex bodies Lie groups Semigroups Lie-Gruppe (DE-588)4035695-4 gnd Lie-Algebra (DE-588)4130355-6 gnd Lie-Halbgruppe (DE-588)4329948-9 gnd Konvexer Körper (DE-588)4165214-9 gnd Halbgruppe (DE-588)4022990-7 gnd Konvexer Kegel (DE-588)4165213-7 gnd
subject_GND	(DE-588)4035695-4 (DE-588)4130355-6 (DE-588)4329948-9 (DE-588)4165214-9 (DE-588)4022990-7 (DE-588)4165213-7
title	Lie groups, convex cones, and semigroups
title_auth	Lie groups, convex cones, and semigroups
title_exact_search	Lie groups, convex cones, and semigroups
title_full	Lie groups, convex cones, and semigroups Joachim Hilgert ; Karl Heinrich Hofmann and Jimmie D. Lawson
title_fullStr	Lie groups, convex cones, and semigroups Joachim Hilgert ; Karl Heinrich Hofmann and Jimmie D. Lawson
title_full_unstemmed	Lie groups, convex cones, and semigroups Joachim Hilgert ; Karl Heinrich Hofmann and Jimmie D. Lawson
title_short	Lie groups, convex cones, and semigroups
title_sort	lie groups convex cones and semigroups
topic	Corps convexes Corps convexes ram Demi-groupes ram Lie, Groupes de Lie, groupes de ram Semi-groupes Convex bodies Lie groups Semigroups Lie-Gruppe (DE-588)4035695-4 gnd Lie-Algebra (DE-588)4130355-6 gnd Lie-Halbgruppe (DE-588)4329948-9 gnd Konvexer Körper (DE-588)4165214-9 gnd Halbgruppe (DE-588)4022990-7 gnd Konvexer Kegel (DE-588)4165213-7 gnd
topic_facet	Corps convexes Demi-groupes Lie, Groupes de Lie, groupes de Semi-groupes Convex bodies Lie groups Semigroups Lie-Gruppe Lie-Algebra Lie-Halbgruppe Konvexer Körper Halbgruppe Konvexer Kegel
url	http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=002267680&sequence=000002&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
work_keys_str_mv	AT hilgertjoachim liegroupsconvexconesandsemigroups AT hofmannkarlh liegroupsconvexconesandsemigroups AT lawsonjimmied liegroupsconvexconesandsemigroups

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