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Bifurcation diagrams and exact multiplicity of positive solutions of one-dimensional prescribed mean curvature equation in Minkowski space

Communications in Contemporary Mathematics, 2019
In this paper, bifurcation diagrams and exact multiplicity of positive solution are obtained for the one-dimensional prescribed mean curvature equation in Minkowski space in the form of [Formula: see text] where [Formula: see text] is a bifurcation ...
Xuemei Zhang, M. Feng
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The Expanding Minkowski Space

Results in Mathematics, 1990
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Quasicrystallographic groups on Minkowski spaces

Siberian Mathematical Journal, 2009
Summary: We generalize the quasicrystallographic groups in the sense of Novikov and Veselov from Euclidean spaces to pseudo-Euclidean and affine spaces. We prove that the quasicrystallographic groups on Minkowski spaces whose rotation groups satisfy an additional assumption are projections of crystallographic groups on pseudo-Euclidean spaces.
Garipov, R. M., Churkin, V. A.
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Topology for Minkowski Space

Journal of Mathematical Physics, 1971
The purpose of this paper is to prove one of Zeeman's conjectures that the group of homeomorphisms of the finest topology on Minkowski space that induces the 3-dimensional Euclidean topology on spacelike hyperplanes is the one generated by the inhomogeneous Lorentz group and dilatations.
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Extended Minkowski spaces, zero norms, and Minkowski hypersurfaces

Journal of Mathematical Chemistry, 2021
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Ramon Carbó-Dorca, Tanmoy Chakraborty
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On Dini Helicoids in the Minkowski Space

Journal of Mathematical Sciences, 2023
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PLATEAU'S PROBLEM IN MINKOWSKI SPACE

Analysis, 1985
The author proves that any spacelike immersion of \(S^{n-2}\) into the n- dimensional Minkowski space which admits some spacelike extension to the unit ball \(B\subset {\mathbb{R}}^{n-1}\) is the boundary of a maximal (with respect to the induced metric) spacelike immersion of B. In the case \(n=3\) it is shown that such a maximal surface is in general
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THE CHARACTERISTICS OF HYPERSPHERES IN MINKOWSKI SPACE

Acta Mathematica Scientia, 2003
The authors, using a special \(Y\)-Riemann metric, study hyperspheres in a Minkowski space, and they give some characterizations of hyperspheres in a Minkowski space.
Chen, Xinyue, Yang, Wenmao
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The Feynman Propagator on Perturbations of Minkowski Space

, 2014
In this paper we analyze the Feynman wave equation on Lorentzian scattering spaces. We prove that the Feynman propagator exists as a map between certain Banach spaces defined by decay and microlocal Sobolev regularity properties.
Jesse Gell-Redman, Nick Haber, A. Vasy
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Soliton propagation of electromagnetic field vectors of polarized light ray traveling in a coiled optical fiber in Minkowski space with Bishop equations

European Physical Journal D : Atomic, Molecular and Optical Physics, 2019
T. Körpınar   +2 more
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