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Sinopsis
We consider Levi non-degenerate tube hypersurfaces in complex linear space which are "spherical", that is, locally CR-equivalent to the real hyperquadric. Spherical hypersurfaces are characterized by the condition of the vanishing of the CR-curvature form, so such hypersurfaces are flat from the CR-geometric viewpoint. On the other hand, such hypersurfaces are of interest from the point of view of affine geometry. Thus our treatment of spherical tube hypersurfaces in this book is two-fold: CR-geometric and affine-geometric. Spherical tube hypersurfaces turn out to possess remarkable properties. For example, every such hypersurface is real-analytic and extends to a closed real-analytic spherical tube hypersurface in complex space. One of our main goals is to give an explicit affine classification of closed spherical tube hypersurfaces whenever possible. In this book we offer a comprehensive exposition of the theory of spherical tube hypersurfaces starting with the idea proposed in the pioneering work by P. Yang (1982) and ending with the new approach due to G. Fels and W. Kaup (2009).
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We examine Levi non-degenerate tube hypersurfaces in complex linear space which are "spherical," that is, locally CR-equivalent to the real hyperquadric. Spherical hypersurfaces are characterized by the condition of the vanishing of the CR-curvature form, so such hypersurfaces are flat from the CR-geometric viewpoint. On the other hand, such hypersurfaces are also of interest from the point of view of affine geometry. Thus our treatment of spherical tube hypersurfaces in this book is two-fold: CR-geometric and affine-geometric. As the book shows, spherical tube hypersurfaces possess remarkable properties. For example, every such hypersurface is real-analytic and extends to a closed real-analytic spherical tube hypersurface in complex space. One of our main goals is to provide an explicit affine classification of closed spherical tube hypersurfaces whenever possible. In this book we offer a comprehensive exposition of the theory of spherical tube hypersurfaces, starting with the idea proposed in the pioneering work by P. Yang (1982) and ending with the new approach put forward by G. Fels and W. Kaup (2009).
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Spherical Tube Hypersurfaces.
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Berlin, Springer., 2011
ISBN 10: 3642197825
ISBN 13: 9783642197826
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XII, 220 p. Softcover. Versand aus Deutschland / We dispatch from Germany via Air Mail. Einband bestoßen, daher Mängelexemplar gestempelt, sonst sehr guter Zustand. Imperfect copy due to slightly bumped cover, apart from this in very good condition. Stamped. Stamped. Lecture Notes in Mathematics, Vol. 2020. Sprache: Englisch. Nº de ref. del artículo: 1570IB
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Spherical Tube Hypersurfaces
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Springer Berlin Heidelberg, 2011
ISBN 10: 3642197825
ISBN 13: 9783642197826
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Spherical Tube Hypersurfaces
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Springer Berlin Heidelberg Mrz 2011, 2011
ISBN 10: 3642197825
ISBN 13: 9783642197826
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Taschenbuch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -We consider Levi non-degenerate tube hypersurfaces in complex linear space which are 'spherical', that is, locally CR-equivalent to the real hyperquadric. Spherical hypersurfaces are characterized by the condition of the vanishing of the CR-curvature form, so such hypersurfaces are flat from the CR-geometric viewpoint. On the other hand, such hypersurfaces are of interest from the point of view of affine geometry. Thus our treatment of spherical tube hypersurfaces in this book is two-fold: CR-geometric and affine-geometric. Spherical tube hypersurfaces turn out to possess remarkable properties. For example, every such hypersurface is real-analytic and extends to a closed real-analytic spherical tube hypersurface in complex space. One of our main goals is to give an explicit affine classification of closed spherical tube hypersurfaces whenever possible. In this book we offer a comprehensive exposition of the theory of spherical tube hypersurfaces starting with the idea proposed in the pioneering work by P. Yang (1982) and ending with the new approach due to G. Fels and W. Kaup (2009). 236 pp. Englisch. Nº de ref. del artículo: 9783642197826
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Spherical Tube Hypersurfaces
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Springer Berlin Heidelberg, 2011
ISBN 10: 3642197825
ISBN 13: 9783642197826
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Taschenbuch. Condición: Neu. Druck auf Anfrage Neuware - Printed after ordering - We consider Levi non-degenerate tube hypersurfaces in complex linear space which are 'spherical', that is, locally CR-equivalent to the real hyperquadric. Spherical hypersurfaces are characterized by the condition of the vanishing of the CR-curvature form, so such hypersurfaces are flat from the CR-geometric viewpoint. On the other hand, such hypersurfaces are of interest from the point of view of affine geometry. Thus our treatment of spherical tube hypersurfaces in this book is two-fold: CR-geometric and affine-geometric. Spherical tube hypersurfaces turn out to possess remarkable properties. For example, every such hypersurface is real-analytic and extends to a closed real-analytic spherical tube hypersurface in complex space. One of our main goals is to give an explicit affine classification of closed spherical tube hypersurfaces whenever possible. In this book we offer a comprehensive exposition of the theory of spherical tube hypersurfaces starting with the idea proposed in the pioneering work by P. Yang (1982) and ending with the new approach due to G. Fels and W. Kaup (2009). Nº de ref. del artículo: 9783642197826
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Spherical Tube Hypersurfaces (Lecture Notes in Mathematics, 2020)
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Spherical Tube Hypersurfaces
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ISBN 10: 3642197825
ISBN 13: 9783642197826
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Kartoniert / Broschiert. Condición: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. This is a research monograph which is quite unique in a number of waysHowever, it is hard to state the main features of the book briefly for non-expertsAs a result, I am afraid I cannot come up with simple selling points that would be under. Nº de ref. del artículo: 5051993
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Spherical Tube Hypersurfaces
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Spherical Tube Hypersurfaces (Lecture Notes in Mathematics, 2020)
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Spherical Tube Hypersurfaces
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