Stable minimal surfaces and holomorphic curves in Kähler manifolds.pdf

Stable minimal surfaces and holomorphic curves in Kähler manifolds PDF

Claudio Arezzo, Andrea Ratto

Sfortunatamente, oggi, domenica, 26 agosto 2020, la descrizione del libro Stable minimal surfaces and holomorphic curves in Kähler manifolds non è disponibile su sito web. Ci scusiamo.

31/08/2017 · In this paper, we investigate the existence of J-holomorphic curves on almost Hermitian manifolds.Let (M, g, J, F) be an almost Hermitian manifold and \(f:\Sigma ightarrow M\) be an injective immersion.We prove that if the \(L_p\) functional has a critical point or a stable point in the same almost Hermitian class, then the immersion is J-holomorphic. Stable minimal surfaces and holomorphic curves in Kähler manifolds libro Arezzo Claudio Ratto Andrea edizioni Aracne collana Conferenze del Sem. di matematica-Un.Bari , 1997 . non acquistabile

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Stable minimal surfaces and holomorphic curves in Kähler manifolds.pdf

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Sofi Voighua

In this paper we show the existence of stable symplectic non-holomorphic two-spheres in Kähler manifolds of positive constant scalar curvature of real dimension four and in Kähler–Einstein Fano manifolds of real dimension six. Some of the techniques used involve deformation theory of …

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Mattio Mazio

Noté /5: Achetez Stable minimal surfaces and holomorphic curves in Kähler manifolds de Arezzo, Claudio, Ratto, Andrea: ISBN: 9788879993692 sur amazon.fr, des millions de livres livrés chez vous en 1 jour

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Jason Statham

Author by : Robert Friedman Languange : en Publisher by : Springer Science & Business Media Format Available : PDF, ePub, Mobi Total Read : 22 Total Download : 658 File Size : 51,6 Mb Description : A novel feature of the book is its integrated approach to algebraic surface theory and the study of vector bundle theory on both curves and surfaces.While the two subjects remain separate through to the study of complete minimal surfaces of finite total curvature in R 3. The two main results illustrate this in complementary ways. Theorem A implies several uniqueness or nonexistence corollaries, while Theorem B constructs new examples, including the first complete immersed nonorientable minimal

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Jessica Kolhmann

Our first knowledge of differential geometry usually comes from the study of the curves and surfaces in I\!\!R^3 that arise in calculus. Here we learn about line and surface integrals, divergence and curl, and the various forms of Stokes' Theorem. If we are fortunate, we may encounter curvature and such things as the Serret-Frenet formulas. Author by : Robert Friedman Languange : en Publisher by : Springer Science & Business Media Format Available : PDF, ePub, Mobi Total Read : 22 Total Download : 658 File Size : 51,6 Mb Description : A novel feature of the book is its integrated approach to algebraic surface theory and the study of vector bundle theory on both curves and surfaces.While the two subjects remain separate through