Hochschulschrift
A generalization and the converse of Lyapunov's convexity theorem
- Location
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Deutsche Nationalbibliothek Frankfurt am Main
- Dimensions
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30 cm
- Extent
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18 Bl.
- Language
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Englisch
- Notes
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Bonn, Univ., Diss., 1997 (Nicht für den Austausch)
- Keyword
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Vektorwertiges Maß
Konvexität
- Creator
- Table of contents
- Rights
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- Last update
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11.06.2025, 2:10 PM CEST
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Object type
- Hochschulschrift
Associated
Other Objects (12)
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GENERALIZATION OF THE PYTHAGOREAN THEOREM
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A GENERALIZATION OF ANALYTIC CONDITION FOR CONVEXITY IN ONE DIRECTION
A Convexity Theorem for Twisted Loop Groups
A generalization of the Brauer–Fowler theorem
An infinite dimensional version of the Kostant convexity theorem
Convexity theorems for the gradient map on probability measures
A generalization of Bernstein-Doetsch Theorem
Classes of Banach spaces connected with the Lyapunov convexity theorem
Classes of Banach spaces connected with the Lyapunov convexity theorem
Strong convexity and separation theorems
GENERALIZATION OF THE PYTHAGOREAN THEOREM
A generalization of Taylor's theorem.
A generalization of proth's theorem
A GENERALIZATION OF ANALYTIC CONDITION FOR CONVEXITY IN ONE DIRECTION
A Convexity Theorem for Twisted Loop Groups
A generalization of the Brauer–Fowler theorem
An infinite dimensional version of the Kostant convexity theorem
Convexity theorems for the gradient map on probability measures
A generalization of Bernstein-Doetsch Theorem
Classes of Banach spaces connected with the Lyapunov convexity theorem
Classes of Banach spaces connected with the Lyapunov convexity theorem
Strong convexity and separation theorems
GENERALIZATION OF THE PYTHAGOREAN THEOREM
A generalization of Taylor's theorem.
A generalization of proth's theorem
A GENERALIZATION OF ANALYTIC CONDITION FOR CONVEXITY IN ONE DIRECTION
A Convexity Theorem for Twisted Loop Groups
A generalization of the Brauer–Fowler theorem
An infinite dimensional version of the Kostant convexity theorem
Convexity theorems for the gradient map on probability measures