Results 21 to 30 of about 858,594 (303)
Regular points in system spaces
Linear Algebra and its Applications, 2003 The authors characterize the regular points in system spaces using representation theory of quivers. They start with indecomposable representations and roots. For roots cases they deal with Schur representations and Schur roots. Then they give the characterization of regular points in system spaces. Moreover, they describe all prestable points (special
Han, Yang, Liu, Mulan
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The Farthest Point Map on the Regular Octahedron [PDF]
Experimental Mathematics, 2021 This version of the paper is being published, as is, in the Journal of Experimental math. It is very similar to the previous version, except that I corrected some typos and mildly simplied the argument in Chapter ...
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Transition Between Regular Reflection and Mach Reflection in the Dual-Solution Domain [PDF]
, 2007 A study of the shock-reflection domain for steady flow is presented. Conditions defining boundaries between different possible shock-reflection solutions are given, and where possible, simple analytic expressions for these conditions are presented. A new,
Mouton, Christopher Andre
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On the δ-continuous fixed point property
International Journal of Mathematics and Mathematical Sciences, 1990 In this paper, we define and investigate the δ-continuous retraction and the δ-continuous fixed point property. Theorem 1 of Connell [11] and Theorem 3.4 of Arya and Deb [2] are improved.
F. Cammaroto, T. Noiri
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Quasi-randomness and algorithmic regularity for graphs with general degree distributions [PDF]
, 2010 We deal with two intimately related subjects: quasi-randomness and regular partitions. The purpose of the concept of quasi-randomness is to express how much a given graph “resembles” a random one.
Schacht, Mathias +5 more
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Revising the Hardy–Rogers–Suzuki-type Z-contractions
Advances in Difference Equations, 2021 The aim of this study is to introduce a new interpolative contractive mapping combining the Hardy–Rogers contractive mapping of Suzuki type and Z $\mathcal{Z}$ -contraction. We investigate the existence of a fixed point of this type of mappings and prove
Maha Noorwali
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Strong regularity at nonpeak points [PDF]
Proceedings of the American Mathematical Society, 1975 We construct a uniform algebra which is strongly regular at a nonpeak point.
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Regularity and Locality of Point Defects in Multilattices [PDF]
Applied Mathematics Research eXpress, 2017 We formulate a model for a point defect embedded in a homogeneous multilattice crystal with an empirical interatomic potential interaction. Under a natural, phonon stability assumption we quantify the decay of the long-range elastic fields with increasing distance from the defect.
Derek Olson, Christoph Ortner
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Construction of two-dimensional topological field theories with non-invertible symmetries
Journal of High Energy Physics, 2021 We construct the defining data of two-dimensional topological field theories (TFTs) enriched by non-invertible symmetries/topological defect lines. Simple formulae for the three-point functions and the lasso two-point functions are derived, and crossing ...
Tzu-Chen Huang +2 more
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Regular Points for Ergodic Sinai Measures [PDF]
Transactions of the American Mathematical Society, 1991 Ergodic properties of smooth dynamical systems are considered. A point is called regular for an ergodic measure μ \mu
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