Results 21 to 30 of about 51,068 (298)
Generalized honeycomb torus is Hamiltonian
, 2004 Generalized honeycomb torus is a candidate for interconnection network architectures, which includes honeycomb torus, honeycomb rectangular torus, and honeycomb parallelogramic torus as special cases. Existence of Hamiltonian cycle is a basic requirement
Yang, X. +3 more
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Embedding torus in hexagonal honeycomb torus
IET Computers & Digital Techniques, 2008 A number of parallel algorithms admit a static torus-structured task graph. Hexagonal honeycomb torus (HHT) networks are regarded as promising candidates for interconnection networks. In order to efficiently execute a torus-structured parallel algorithm on an HHT, it is essential to map the tasks to processors so that the communication overhead is ...
Xiaofan Yang 0001 +2 more
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The Dualism of Inside and Outside and the Truth in Harold Pinter’s The Room /Harold Pinter’ın Oda Oyununda İç / Dış Düalizmi ve Hakikat [PDF]
Folklor/Edebiyat, 2022 The aim of this article is to explore the inside and outside dichotomies associated with the Lacanian topological figure’s trajectory, torus, in Harold Pinter’s play, The Room.
Elif Derya Şenduran
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Torus Computed Tomography [PDF]
SIAM Journal on Applied Mathematics, 2020 We present a new computed tomography (CT) method for inverting the Radon transform in 2D. The idea relies on the geometry of the flat torus, hence we call the new method Torus CT. We prove new inversion formulas for integrable functions, solve a minimization problem associated to Tikhonov regularization in Sobolev spaces and prove that the solution ...
Koskela, Olli +3 more
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Diameter of parallelogramic honeycomb torus [PDF]
, 2005 The determination of the diameter of an interconnection network is essential in evaluating the performance of the network. Parallelogramic honeycomb torus is an attractive alternative to classical torus network due to smaller vertex degree, and hence ...
Yang, X. +9 more
core +1 more source
Radio Physics and Radio Astronomy, 2014 Theoretical studies of the dynamics of a nonlinear oscillator with cubic and quadratic nonlinearities simultaneously excited by low- and high-frequency external forcing are presented. A new mechanism of the appearance of bistability and hysteresis due to
D. M. Vavriv, A. Yu. Nimets
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Characterization of Clifford Torus in Three-Spheres
Mathematics, 2020 We characterize spheres and the tori, the product of the two plane circles immersed in the three-dimensional unit sphere, which are associated with the Laplace operator and the Gauss map defined by the elliptic linear Weingarten metric defined on closed ...
Dong-Soo Kim, Young Ho Kim, Jinhua Qian
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Orbit structure and (reversing) symmetries of toral endomorphisms on rational lattices [PDF]
, 2012 Baake M, Neumärker N. Orbit structure and (reversing) symmetries of toral endomorphisms on rational lattices. Discrete and continuous dynamical systems A.
Neumärker, Natascha, Baake, Michael
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Axioms, 2022 We give a deterministic drawing algorithm to draw a graph onto a torus, which is based on the usual spectral drawing algorithm. For most of the well-known toroidal vertex-transitive graphs, the result drawings give an embedding of the graphs onto the ...
Ming-Hsuan Kang, Jing-Wen Gu
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Torus bundles over a torus [PDF]
Proceedings of the American Mathematical Society, 1961 1. If a compact Lie group P acts on a completely regular topological space E then E is said to be a principal P-bundle if whenever the relation px — x holds for pCzP, x£E it follows that p = e, the identity of P. The orbit space X = E/P is called the base space and the map tt: E—>X carrying y into its orbit P-y is called the projection.
Palais, R. S., Stewart, T. E.
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