Results 91 to 100 of about 662,217 (166)
Data-driven modeling and prediction of non-linearizable dynamics via spectral submanifolds. [PDF]
Cenedese M +4 more
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CR-SUBMANIFOLDS OF HYPERBOLICAL ALMOST HERMITIAN MANIFOLDS
Summary: The aim of this paper is to study the class of CR-submanifolds of hyperbolical almost Hermitian manifolds, by following the same ideas of those used in the case of CR-submanifolds of almost Hermitian manifolds [\textit{A. Bejancu}, Geometry of CR-submanifolds (1986; Zbl 0605.53001)].
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Quaternion CR-submanifolds of quaternion manifolds
A quaternion manifold (or quaternion Kaehlerian manifold [10]) is defined as a Riemannian manifold whose holonomy group is a subgroup of Sp(l). Sp(m)=Sp(l)xSp(m)/{±1}. The quaternion projective space QP, its noncompact dual and the quaternion number space Q are three important examples of quaternion manifolds.
Barros, M., Chen, B.-Y., Urbano, F.
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SARS-CoV-2 Spike Protein Interaction Space. [PDF]
Lungu CN, Putz MV.
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CR-Submanifolds of Generalized -Space Forms [PDF]
We study sectional curvature, Ricci tensor, and scalar curvature of submanifolds of generalized -space forms. Then we give an upper bound for foliate -horizontal (and vertical) CR-submanifold of a generalized -space form and an upper bound for minimal -horizontal (and vertical) CR-submanifold of a generalized -space form.
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Microlocal complex foliation of R-Lagrangian CR submanifolds
Let \(X\) be a complex manifold and \(X^R\) be the real analytic manifold underlying \(X\). Consider a submanifold \(M\) of \(X^R\) and suppose that the conormal bundle \(T^*_MX\) is regular and CR in the cotangent bundle \(T^*X\). The author proves that \(T^*_MX\) is locally defined on the zero set of the real and/or imaginary part of holomorphic ...
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CR-submanifolds of Lorentzian manifolds
This paper is about the talk given in the VIth Geometry Symposium in Bursa, Turkey, on July 2008. We present the notion of CR-submanifolds of a Lorentzian almost contact manifold, study their principal characteristics and the particular cases in which the manifold is Lorentzian Sasakian manifold or a Lorentzian Sasakian space form.
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The Heat Asymptotics on Filtered Manifolds. [PDF]
Dave S, Haller S.
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The quasi-steady-state approximations revisited: Timescales, small parameters, singularities, and normal forms in enzyme kinetics. [PDF]
Eilertsen J, Schnell S.
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