Results 141 to 150 of about 729 (179)

Kähler manifolds as real hypersurfaces

Duke Mathematical Journal, 1973
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Deep Learning-Based Design Method for Acoustic Metasurface Dual-Feature Fusion. [PDF]

Materials (Basel)
Lv Q, Zhao H, Huang Z, Hao G, Chen W.
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Energy Landscape Analysis of Membrane Proteins Using NMR-Based Hybrid Restraint Potentials. [PDF]

J Chem Theory Comput
Dewan D, Wang Y, De Simone A, Wales DJ.
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Oscillations in Wave Map Systems and Homogenization of the Einstein Equations in Symmetry. [PDF]

Arch Ration Mech Anal
Guerra A, Teixeira da Costa R.
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Global Results for Weakly Dispersive KP-II Equations on the Cylinder. [PDF]

Arch Ration Mech Anal
Herr S, Schippa R, Tzvetkov N.
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ON LOCAL AUTOMORPHISMS OF REAL ANALYTIC HYPERSURFACES

Mathematics of the USSR-Izvestiya, 1982
In this paper the author studies biholomorphic transformations of carrying a nondegenerate real analytic surface into itself and leaving a particular point fixed. The first estimates of the dimensions of such groups of transformations were obtained by V. K. Belosapka (see MR 80h: 32039).
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Distance-Genericity for Real Algebraic Hypersurfaces

Canadian Journal of Mathematics, 1984
One of the original applications of catastrophe theory envisaged by Thom was that of discussing the local structure of the focal set for a (generic) smooth submanifold M ⊆ Rn + 1. Thom conjectured that for a generic M there would be only finitely many local topological models, a result proved by Looijenga in [4].
Bruce, J.W., Gibson, C.G.
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Real Hypersurfaces, Orders of Contact, and Applications

The Annals of Mathematics, 1982
A fundamental problem in the modem theory of several complex variables concerns the boundary behavior of the Cauchy-Riemann equations. Suppose that D is an open domain in Cn, and that its boundary, M, is a smooth real submanifold of Cn. How does the geometry of M influence the function theory on D? One approach to this question is the a-Neumann problem,
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On real hypersurfaces in a complex space form

Mathematical Journal of Okayama University, 1998
Let \(M(c)\) be a Kähler manifold of non-vanishing constant holomorphic sectional curvature \(c\) and with real dimension \(2n\geq 6\). Furthermore, let \(P\) be a real hypersurface, \(N\) a local unit normal vector field and \(R\) the Riemann curvature tensor of \(P\).
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