The Problems of Plateau and Douglas and their Index Theorems
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1
The Problems of Plateau and Douglas and their Index Theorems
DE PB NW
ISBN: 3330513403 bzw. 9783330513402, in Deutsch, AV Akademikerverlag, Taschenbuch, neu.
The Problems of Plateau and Douglas and their Index Theorems ab 35.9 € als Taschenbuch: An introduction to the problems and a survey of the known results about the number of their solutions. Aus dem Bereich: Bücher, Wissenschaft, Mathematik,.
2
The Problems of Plateau and Douglas and their Index Theorems - An introduction to the problems and a survey of the known results about the number of their solutions (1981)
DE PB NW
ISBN: 9783330513402 bzw. 3330513403, in Deutsch, AV Akademikerverlag, Taschenbuch, neu.
Lieferung aus: Deutschland, Versandkostenfrei.
The Problems of Plateau and Douglas and their Index Theorems: The Plateau`s problem is one of the classical questions in geometry and analysis, J.L. Lagrange already proposed it in 1760 but the progress in solving it was very slow. It is the question of whether there exists an area minimizing surface (or more generally a minimal surface) with a given boundary. The problem was named in honor of the belgian physicist J.A.F. Plateau, who in 1873 described several experiments with soap films and made it physically obvious that a solution of the problem exists. The Plateau`s problem then aroused the interest of several mathematicians, but a sufficiently general solution was only obtained in 1931 independently by T. Rado and J. Douglas (in 1936 he received one of the first two Fields medals ever awarded). Douglas started to attack the general problem, the so-called Douglas problem, which consists in showing the existence of a minimal surface of a prescribed genus and having several oriented Jordan curves as boundary. In 1981 R. Boehme and A.J. Tromba proved an index theorem for branched minimal surfaces of disk type. Later F. Tomi and Tromba proved an index theorem also for minimal surfaces of higher topological type spanning one boundary contour. Englisch, Taschenbuch.
The Problems of Plateau and Douglas and their Index Theorems: The Plateau`s problem is one of the classical questions in geometry and analysis, J.L. Lagrange already proposed it in 1760 but the progress in solving it was very slow. It is the question of whether there exists an area minimizing surface (or more generally a minimal surface) with a given boundary. The problem was named in honor of the belgian physicist J.A.F. Plateau, who in 1873 described several experiments with soap films and made it physically obvious that a solution of the problem exists. The Plateau`s problem then aroused the interest of several mathematicians, but a sufficiently general solution was only obtained in 1931 independently by T. Rado and J. Douglas (in 1936 he received one of the first two Fields medals ever awarded). Douglas started to attack the general problem, the so-called Douglas problem, which consists in showing the existence of a minimal surface of a prescribed genus and having several oriented Jordan curves as boundary. In 1981 R. Boehme and A.J. Tromba proved an index theorem for branched minimal surfaces of disk type. Later F. Tomi and Tromba proved an index theorem also for minimal surfaces of higher topological type spanning one boundary contour. Englisch, Taschenbuch.
3
The Problems of Plateau and Douglas and their Index Theorems
DE HC NW
ISBN: 9783330513402 bzw. 3330513403, in Deutsch, Av Akademikerverlag, gebundenes Buch, neu.
Lieferung aus: Deutschland, Versandkostenfrei innerhalb von Deutschland.
The Plateau´s problem is one of the classical questions in geometry and analysis, J.L. Lagrange already proposed it in 1760 but the progress in solving it was very slow. It is the question of whether there exists an area minimizing surface (or more generally a minimal surface) with a given boundary. The problem was named in honor of the belgian physicist J.A.F. Plateau, who in 1873 described several experiments with soap films and made it physically obvious that a solution of the problem exists. The Plateau´s problem is one of the classical questions in geometry and analysis, J.L. Lagrange already proposed it in 1760 but the progress in solving it was very slow. It is the question of whether there exists an area minimizing surface (or more generally a minimal surface) with a given boundary. The problem was named in honor of the belgian physicist J.A.F. Plateau, who in 1873 described several experiments with soap films and made it physically obvious that a solution of the problem exists. The Plateau´s problem then aroused the interest of several mathematicians, but a sufficiently general solution was only obtained in 1931 independently by T. Rado and J. Douglas (in 1936 he received one of the first two Fields medals ever awarded). Douglas started to attack the general problem, the so-called Douglas problem, which consists in showing the existence of a minimal surface of a prescribed genus and having several oriented Jordan curves as boundary. In 1981 R. Boehme and A.J. Tromba proved an index theorem for branched minimal surfaces of disk type. Later F. Tomi and Tromba proved an index theorem also for minimal surfaces of higher topological type spanning one boundary contour. Lieferzeit 1-2 Werktage.
The Plateau´s problem is one of the classical questions in geometry and analysis, J.L. Lagrange already proposed it in 1760 but the progress in solving it was very slow. It is the question of whether there exists an area minimizing surface (or more generally a minimal surface) with a given boundary. The problem was named in honor of the belgian physicist J.A.F. Plateau, who in 1873 described several experiments with soap films and made it physically obvious that a solution of the problem exists. The Plateau´s problem is one of the classical questions in geometry and analysis, J.L. Lagrange already proposed it in 1760 but the progress in solving it was very slow. It is the question of whether there exists an area minimizing surface (or more generally a minimal surface) with a given boundary. The problem was named in honor of the belgian physicist J.A.F. Plateau, who in 1873 described several experiments with soap films and made it physically obvious that a solution of the problem exists. The Plateau´s problem then aroused the interest of several mathematicians, but a sufficiently general solution was only obtained in 1931 independently by T. Rado and J. Douglas (in 1936 he received one of the first two Fields medals ever awarded). Douglas started to attack the general problem, the so-called Douglas problem, which consists in showing the existence of a minimal surface of a prescribed genus and having several oriented Jordan curves as boundary. In 1981 R. Boehme and A.J. Tromba proved an index theorem for branched minimal surfaces of disk type. Later F. Tomi and Tromba proved an index theorem also for minimal surfaces of higher topological type spanning one boundary contour. Lieferzeit 1-2 Werktage.
4
The Problems of Plateau and Douglas and their Index Theorems (1981)
DE NW
ISBN: 9783330513402 bzw. 3330513403, in Deutsch, neu.
Lieferung aus: Vereinigtes Königreich Großbritannien und Nordirland, Lieferzeit: 11 Tage, zzgl. Versandkosten.
The Plateau's problem is one of the classical questions in geometry and analysis, J.L. Lagrange already proposed it in 1760 but the progress in solving it was very slow. It is the question of whether there exists an area minimizing surface (or more generally a minimal surface) with a given boundary. The problem was named in honor of the belgian physicist J.A.F. Plateau, who in 1873 described several experiments with soap films and made it physically obvious that a solution of the problem exists. The Plateau's problem then aroused the interest of several mathematicians, but a sufficiently general solution was only obtained in 1931 independently by T. Rado and J. Douglas (in 1936 he received one of the first two Fields medals ever awarded). Douglas started to attack the general problem, the so-called Douglas problem, which consists in showing the existence of a minimal surface of a prescribed genus and having several oriented Jordan curves as boundary. In 1981 R. Boehme and A.J. Tromba proved an index theorem for branched minimal surfaces of disk type. Later F. Tomi and Tromba proved an index theorem also for minimal surfaces of higher topological type spanning one boundary contour.
The Plateau's problem is one of the classical questions in geometry and analysis, J.L. Lagrange already proposed it in 1760 but the progress in solving it was very slow. It is the question of whether there exists an area minimizing surface (or more generally a minimal surface) with a given boundary. The problem was named in honor of the belgian physicist J.A.F. Plateau, who in 1873 described several experiments with soap films and made it physically obvious that a solution of the problem exists. The Plateau's problem then aroused the interest of several mathematicians, but a sufficiently general solution was only obtained in 1931 independently by T. Rado and J. Douglas (in 1936 he received one of the first two Fields medals ever awarded). Douglas started to attack the general problem, the so-called Douglas problem, which consists in showing the existence of a minimal surface of a prescribed genus and having several oriented Jordan curves as boundary. In 1981 R. Boehme and A.J. Tromba proved an index theorem for branched minimal surfaces of disk type. Later F. Tomi and Tromba proved an index theorem also for minimal surfaces of higher topological type spanning one boundary contour.
5
The Problems of Plateau and Douglas and their Index Theorems
DE NW
ISBN: 3330513403 bzw. 9783330513402, in Deutsch, neu.
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
6
The Problems of Plateau and Douglas and their Index Theorems
DE PB NW
ISBN: 9783330513402 bzw. 3330513403, in Deutsch, Taschenbuch, neu.
Lieferung aus: Deutschland, Next Day, Versandkostenfrei.
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
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