Results 11 to 20 of about 6,334,604 (358)
The Nodal Cubic is a Quantum Homogeneous Space [PDF]
, 2016 The cusp was recently shown to admit the structure of a quantum homogeneous space, that is, its coordinate ring B can be embedded as a right coideal subalgebra into a Hopf algebra A such that A is faithfully flat as a B-module.
U. Krähmer, A. Tabiri
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Harmonic analysis on a finite homogeneous space [PDF]
, 2007 In this paper, we study harmonic analysis on finite homogeneous spaces whose associated permutation representation decomposes with multiplicity. After a careful look at Frobenius reciprocity and transitivity of induction, we introduce three types of ...
Fabio Scarabotti, Filippo Tolli
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Compact Riemannian Manifolds with Homogeneous Geodesics [PDF]
Symmetry, Integrability and Geometry: Methods and Applications, 2009 A homogeneous Riemannian space (M = G/H,g) is called a geodesic orbit space (shortly, GO-space) if any geodesic is an orbit of one-parameter subgroup of the isometry group G. We study the structure of compact GO-spaces and give some sufficient conditions
Dmitrii V. Alekseevsky +1 more
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Every zero-dimensional homogeneous space is strongly homogeneous under determinacy [PDF]
Journal of Mathematical Logic, 2018 All spaces are assumed to be separable and metrizable. We show that, assuming the Axiom of Determinacy, every zero-dimensional homogeneous space is strongly homogeneous (i.e.
Raphaël Carroy +2 more
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Curvatures on Homogeneous Generalized Matsumoto Space
Mathematics, 2023 The curvature characteristics of particular classes of Finsler spaces, such as homogeneous Finsler spaces, are one of the major issues in Finsler geometry. In this paper, we have obtained the expression for S-curvature in homogeneous Finsler space with a
M. K. Gupta +3 more
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Non-homogeneous space-time fractional Poisson processes [PDF]
Stochastic Analysis and Applications, 2016 The space-time fractional Poisson process (STFPP), defined by Orsingher and Poilto (2012), is a generalization of the time fractional Poisson process (TFPP) and the space fractional Poisson process (SFPP).
A. Maheshwari, P. Vellaisamy
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Monotonicity on homogeneous spaces [PDF]
Mathematics of Control, Signals, and Systems, 2018 This paper presents a formulation of the notion of monotonicity on homogeneous spaces. We review the general theory of invariant cone fields on homogeneous spaces and provide a list of examples involving spaces that arise in applications in information engineering and applied mathematics.
Mostajeran, Cyrus, Sepulchre, Rodolphe
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Tangent Bundles of Homogeneous Spaces are Homogeneous Spaces [PDF]
Proceedings of the American Mathematical Society, 1972 In this paper we describe how the tangent bundle of a homogeneous space can be viewed as a homogeneous space.
Roger W. Brockett, H. J. Sussmann
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Renormalization of a tensorial field theory on the homogeneous space SU(2)/U(1) [PDF]
, 2015 We study the renormalization of a general field theory on the homogeneous space (SU(2)/ U(1))×d with tensorial interaction and gauge invariance under the diagonal action of SU(2). We derive the power counting for arbitrary d.
Vincent Lahoche, D. Oriti
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Diameters of Homogeneous Spaces [PDF]
Mathematical Research Letters, 2003 Let G be a compact connected Lie group with trivial center. Using the action of G on its Lie algebra, we define an operator norm | |_{G} which induces a bi-invariant metric d_G(x,y)=|Ad(yx^{-1})|_{G} on G. We prove the existence of a constant \approx .12 (independent of G) such that for any closed subgroup H \subsetneq G, the diameter of the quotient
Alexei Kitaev +2 more
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