Verwandte Artikel zu Lie Algebras And Locally Compact Groups
Zu dieser ISBN ist aktuell kein Angebot verfügbar.
Inhaltsangabe
In this compact and succinct text, Kaplansky describes the resolution of Hilbert's fifth problem, that all locally Euclidean groups are Lie groups. Kaplansky analyses the problem itself with extensive exposition of the solution. He begins by describing Lie algebrae, including solvable and nilpotent algebrae, Cartan subalgebrae, and transitions to geometric problems. He then describes the structure of locally compact groups, including the existence of one-parameter subgroups, differentiable functions, functions constructed from a single Q or a sequence, proof that K is in a neighborhood of 1, and approximation by NSS groups. This was originally published by the U. of Chicago Press in 1971. Annotation ©2004 Book News, Inc., Portland, OR (booknews.com)
Die Inhaltsangabe kann sich auf eine andere Ausgabe dieses Titels beziehen.
Reseña del editor
In this compact and succinct text, Kaplansky describes the resolution of Hilbert's fifth problem, that all locally Euclidean groups are Lie groups. Kaplansky analyses the problem itself with extensive exposition of the solution. He begins by describing Lie algebrae, including solvable and nilpotent algebrae, Cartan subalgebrae, and transitions to geometric problems. He then describes the structure of locally compact groups, including the existence of one-parameter subgroups, differentiable functions, functions constructed from a single Q or a sequence, proof that K is in a neighborhood of 1, and approximation by NSS groups. This was originally published by the U. of Chicago Press in 1971. Annotation ©2004 Book News, Inc., Portland, OR (booknews.com)
„Über diesen Titel“ kann sich auf eine andere Ausgabe dieses Titels beziehen.
(Keine Angebote verfügbar)
Buch Finden: Kaufgesuch aufgebenSie kennen Autor und Titel des Buches und finden es trotzdem nicht auf ZVAB? Dann geben Sie einen Suchauftrag auf und wir informieren Sie automatisch, sobald das Buch verfügbar ist!
Kaufgesuch aufgeben
