Results 131 to 140 of about 42,946 (260)
Canonical liftings of Calabi–Yau hypersurfaces: Dwork hypersurfaces
Abstract We explicitly compute canonical liftings modulo $$p^2$$ p 2 in a sense of Achinger–Zdanowicz of Dwork hypersurfaces.
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Willmore-type variational problem for foliated hypersurfaces
After Thomas James Willmore, many authors were looking for an immersion of a manifold in Euclidean space or Riemannian manifold, which is the critical point of functionals whose integrands depend on the mean curvature or the norm of the second ...
Vladimir Rovenski
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Hyperbolicity of Projective Hypersurfaces
This book presents recent advances on Kobayashi hyperbolicity in complex geometry, especially in connection with projective hypersurfaces. This is a very active field, not least because of the fascinating relations with complex algebraic and arithmetic geometry. Foundational works of Serge Lang and Paul A.
simone diverio, erwan rousseau
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Convergence of Formal Embeddings Between Real-Analytic Hypersurfaces in Codimension One [PDF]
Nordine Mir
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Initial hypersurface formulation: Hamilton-Jacobi theory for strongly coupled gravitational systems [PDF]
D. S. Salopek
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On the curvates of the parallel hypersurfaces
Theorems which concern \(i\)-th mean curvatures, \(1\leq i\leq n-1\), of an hypersurface \(M\) of \(E^n\) and principal curvatures of a parallel hypersurface \(M_r\) of \(M\) are proved. Among them is a generalization in \(E^n\) of a well-known theorem of Bonnet for parallel hypersurfaces in \(E^3\).
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A note about almost contact metric hypersurfaces axioms for almost Hermitian manifolds
From 1950s, it is known that an almost contact metric structure is induced on an arbitrary oriented hypersurface in an almost Hermitian manifold. In accordance with the definition, an almost Hermitian manifold satisfies the axiom of almost contact ...
A. Abu-Saleem +2 more
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SCALAR CURVATURE OF HYPERSURFACES WITH CONSTANT MEAN CURVATURE IN SPHERES [PDF]
Qin Zhang
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