Results 91 to 100 of about 42,392 (191)
The Nonimbeddability of Real Hypersurfaces in Spheres [PDF]
It is shown that there exist real analytic real hypersurfaces in C n {{\mathbf {C}}^n} which cannot be locally holomorphically imbedded in any finite dimensional sphere S 2 N
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Formal biholomorphic maps of real analytic hypersurfaces [PDF]
Let f : (M,p)\to (M',p') be a formal biholomorphic mapping between two germs of real analytic hypersurfaces in \C^n, p'=f(p). Assuming the source manifold to be minimal at p, we prove the convergence of the so-called reflection function associated to f.
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Characterizations of entire subsolutions for the 1-harmonic equation of a constant 1-tension field are given with applications in geometry via transformation group theory.
Shihshu Walter Wei
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On the Work of Cartan and Münzner on Isoparametric Hypersurfaces
A hypersurface Mn in a real space form Rn+1, Sn+1, or Hn+1 is isoparametric if it has constant principal curvatures. This paper is a survey of the fundamental work of Cartan and Münzner on the theory of isoparametric hypersurfaces in real space forms, in
Thomas E. Cecil, Patrick J. Ryan
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We study the nonlinear elliptic problem with discontinuous nonlinearity $$displaylines{ -Delta u = f(u)H(u-mu ) quadhbox{in } Omega, cr u =h quad hbox{on }partial Omega, }$$ where $H$ is the Heaviside unit function, $f,h$ are given functions and ...
Sabri Bensid, Sidi Mohammed Bouguima
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Formulation and proof of the gravitational entropy bound
We provide a formulation and proof of the gravitational entropy bound. We use a recently given framework which expresses the measurable quantities of a quantum theory as a weighted sum over paths in the theory’s phase space.
Artem Averin
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Real hypersurfaces of a complex projective space
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On the Normal Stability of Triharmonic Hypersurfaces in Space Forms. [PDF]
Branding V.
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Real Hypersurfaces Contained in Abelian Varieties [PDF]
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