Results 121 to 130 of about 6,630 (141)
Minkowski space-time and hyperbolic geometry
It has become generally recognized that hyperbolic (i.e. Lobachevskian) space can be represented upon one sheet of a two-sheeted cylindrical hyperboloid in Minkowski space-time.
Barrett, John
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Diffusion on $\kappa$-Minkowski space
We study the spectral dimension associated with diffusion processes on Euclidean $\kappa$-Minkowski space. We start by describing a geometric construction of the "Euclidean" momentum group manifold related to $\kappa$-Minkowski space. On such space we identify various candidate Laplacian functions, i.e.
Arzano, Michele, Trześniewski, Tomasz
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P-52 Curve Behavior in Minkowski Space
The behavior of a space curve α in Minkwoski space was studied. The existence of the involute and evolute of α were determined.
Garcia, Devin
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On Ruled Surfaces in three-dimensional Minkowski Space
In a Minkowski three dimensional space, whose metric is based on a strictly convex and centrally symmetric unit ball , we deal with ruled surfaces Φ in the sense of E. Kruppa.
Shonoda, Emad N. Naseem
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Space curves of constant breadth in Minkowski 3-space
In this paper, we study spacelike and timelike curves of constant breadth in Minkowski 3-space. We show that in Minkowski 3-space spacelike and timelike curves of constant breadth are normal, helices, and spherical curves in some special cases ...
Önder, M, Kocayigit, H
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Results in Mathematics, 1990
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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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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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Quasicrystallographic groups on Minkowski spaces
Siberian Mathematical Journal, 2009Summary: 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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Extended Minkowski spaces, zero norms, and Minkowski hypersurfaces
Journal of Mathematical Chemistry, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ramon Carbó-Dorca, Tanmoy Chakraborty
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