Idioma: Inglés
Publicado por American Mathematical Society, 2011
ISBN 10: 1470476401 ISBN 13: 9781470476403
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Idioma: Inglés
Publicado por American Mathematical Society, 2024
ISBN 10: 1470476401 ISBN 13: 9781470476403
Librería: GreatBookPrices, Columbia, MD, Estados Unidos de America
EUR 96,54
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Idioma: Inglés
Publicado por American Mathematical Society, 2024
ISBN 10: 1470476401 ISBN 13: 9781470476403
Librería: Revaluation Books, Exeter, Reino Unido
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Añadir al carritoPaperback. Condición: Brand New. 313 pages. 10.00x7.00x0.00 inches. In Stock.
Idioma: Inglés
Publicado por American Mathematical Society, US, 2011
ISBN 10: 1470476401 ISBN 13: 9781470476403
Librería: Rarewaves.com USA, London, LONDO, Reino Unido
EUR 103,02
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Añadir al carritoPaperback. Condición: New. Minimal surfaces date back to Euler and Lagrange and the beginning of the calculus of variations. Many of the techniques developed have played key roles in geometry and partial differential equations. Examples include monotonicity and tangent cone analysis originating in the regularity theory for minimal surfaces, estimates for nonlinear equations based on the maximum principle arising in Bernstein's classical work, and even Lebesgue's definition of the integral that he developed in his thesis on the Plateau problem for minimal surfaces. This book starts with the classical theory of minimal surfaces and ends up with current research topics. Of the various ways of approaching minimal surfaces (from complex analysis, PDE, or geometric measure theory), the authors have chosen to focus on the PDE aspects of the theory. The book also contains some of the applications of minimal surfaces to other fields including low dimensional topology, general relativity, and materials science. The only prerequisites needed for this book are a basic knowledge of Riemannian geometry and some familiarity with the maximum principle.
Idioma: Inglés
Publicado por American Mathematical Society, 2024
ISBN 10: 1470476401 ISBN 13: 9781470476403
Librería: GreatBookPrices, Columbia, MD, Estados Unidos de America
EUR 108,99
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Idioma: Inglés
Publicado por American Mathematical Society, 2024
ISBN 10: 1470476401 ISBN 13: 9781470476403
Librería: GreatBookPricesUK, Woodford Green, Reino Unido
EUR 94,99
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Añadir al carritoCondición: New.
Idioma: Inglés
Publicado por American Mathematical Society, 2024
ISBN 10: 1470476401 ISBN 13: 9781470476403
Librería: Kennys Bookstore, Olney, MD, Estados Unidos de America
EUR 104,02
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Añadir al carritoCondición: New. 2011. paperback. . . . . . Books ship from the US and Ireland.
Idioma: Inglés
Publicado por American Mathematical Society, 2024
ISBN 10: 1470476401 ISBN 13: 9781470476403
Librería: GreatBookPricesUK, Woodford Green, Reino Unido
EUR 109,81
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Añadir al carritoCondición: As New. Unread book in perfect condition.
Idioma: Inglés
Publicado por American Mathematical Society, US, 2011
ISBN 10: 1470476401 ISBN 13: 9781470476403
Librería: Rarewaves.com UK, London, Reino Unido
EUR 96,38
Cantidad disponible: 1 disponibles
Añadir al carritoPaperback. Condición: New. Minimal surfaces date back to Euler and Lagrange and the beginning of the calculus of variations. Many of the techniques developed have played key roles in geometry and partial differential equations. Examples include monotonicity and tangent cone analysis originating in the regularity theory for minimal surfaces, estimates for nonlinear equations based on the maximum principle arising in Bernstein's classical work, and even Lebesgue's definition of the integral that he developed in his thesis on the Plateau problem for minimal surfaces. This book starts with the classical theory of minimal surfaces and ends up with current research topics. Of the various ways of approaching minimal surfaces (from complex analysis, PDE, or geometric measure theory), the authors have chosen to focus on the PDE aspects of the theory. The book also contains some of the applications of minimal surfaces to other fields including low dimensional topology, general relativity, and materials science. The only prerequisites needed for this book are a basic knowledge of Riemannian geometry and some familiarity with the maximum principle.