Results 11 to 20 of about 887 (261)
MathematicsThe goal of this study is to describe the class of modified Sehgal–Guseman-like contraction mappings and set up some fixed-point results in S-metric spaces. The class of generalized Sehgal–Guseman-like contraction mappings contains enhancements of Banach
Muhammad Din +4 more
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On Surfaces of Exceptional Lorentzian Lie Groups with a Four-Dimensional Isometry Group
MathematicsIn total, geodesic surfaces and their generalizations, namely totally umbilical and parallel surfaces, are well-known topics in Submanifold Theory and have been intensively studied in three-dimensional ambient spaces, both Riemannian and Lorentzian.
Giovanni Calvaruso, Lorenzo Pellegrino
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Well-posed initial-boundary value problems for the Zakharov-Kuznetsov equation
Electronic Journal of Differential Equations, 2008 This paper deals with non-homogeneous initial-boundary value problems for the Zakharov-Kuznetsov equation, which is one of the variants of multidimensional generalizations of the Korteweg-de Vries equation.
Andrei V. Faminskii
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Fractional Paley-Wiener and Bernstein spaces [PDF]
, 2021 We introduce and study a family of spaces of entire functions in one variable that generalise the classical Paley-Wiener and Bernstein spaces. Namely, we consider entire functions of exponential type a whose restriction to the real line belongs to the ...
Marco M. Peloso +2 more
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Holomorphic Function Spaces on Homogeneous Siegel Domains
, 2022 We study several connected problems of holomorphic function spaces on homogeneous Siegel domains. The main object of our study concerns weighted mixed norm Bergman spaces on homogeneous Siegel domains of type II.
Calzi, Mattia, Peloso, Marco M.
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Laurent polynomial Landau-Ginzburg models for cominuscule homogeneous spaces and mirror symmetry for the exceptional family [PDF]
, 2021 This thesis considers mirror symmetry for the small quantum cohomology of cominuscule homogeneous spaces. We present two main results: Firstly, in Theorem 2.2.7, we present a type-independent Laurent polynomial expression for Rietsch's Lie-theoretic ...
Spacek, Peter
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Submanifolds with curvature normals of constant length and the Gauss map [PDF]
, 2004 We show that a submanifold with curvature normal of constant length has constant principal curvatures under suitable global hypothesis.
A. J. Di Scala +3 more
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On the dynamics of sup-norm non-expansive maps [PDF]
, 2005 We present several results for the periods of periodic points of sup-norm non-expansive maps. In particular, we show that the period of each periodic point of a sup-norm non-expansive map $f\colon M\to M$, where $M\subset \mathbb{R}^n$, is at most ...
Lemmens, Bas +3 more
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Killing-Yano 2-forms on homogeneous spaces [PDF]
, 2018 Riemannian manifolds carrying skew (1, 1)-tensors satisfying the Killing-Yano equation are natural generalizations of nearly Kähler manifolds. In this article we investigate the existence of invariant solutions to the Killing-Yano equation on homogeneous
Herrera, Andrea Cecilia +1 more
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On $m$-point homogeneous polytopes in Euclidean spaces
, 2022 This paper is devoted to the study the $m$-point homogeneity property and the point homogeneity degree for finite metric spaces. Since the vertex sets of regular polytopes, as well as of some their generalizations, are homogeneous, we pay much attention ...
Nikonorov, Yurii G. +1 more
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