Results 11 to 20 of about 1,224,360 (135)
Strongly homogeneous spaces [PDF]
Proceedings of the American Mathematical Society, 1975 Spaces satisfying various conditions have previously been called strongly homogeneous spaces and many results about the group of homeomorphisms of such spaces have been proved. However spaces may satisfy some “strongly homogeneous” condition without being homogeneous.
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Integrators on homogeneous spaces: Isotropy choice and connections [PDF]
, 2016 We consider numerical integrators of ODEs on homogeneous spaces (spheres, affine spaces, hyperbolic spaces). Homogeneous spaces are equipped with a built-in symmetry. A numerical integrator respects this symmetry if it is equivariant.
Munthe-Kaas, Hans, Verdier, Olivier
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Homogenisation on homogeneous spaces [PDF]
Journal of the Mathematical Society of Japan, 2018 52 pages, to appear: Journal of the Mathematical Society of Japan.
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The nodal cubic is a quantum homogeneous space [PDF]
, 2017 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.
Krähmer, Ulrich +1 more
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NORMAL HOMOGENEOUS FINSLER SPACES [PDF]
Transformation Groups, 2017 38 ...
Xu, Ming, Deng, Shaoqiang
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Well-posedness and scattering for the KP-II equation in a critical space [PDF]
, 2009 The Cauchy problem for the Kadomtsev-Petviashvili-II equation (u_t+u_{xxx}+uu_x)_x+u_{yy}=0 is considered. A small data global well-posedness and scattering result in the scale invariant, non-isotropic, homogeneous Sobolev space \dot H^{-1/2,0}(R^2) is ...
Hadac, Martin +2 more
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Lorentzian homogeneous spaces admitting a homogeneous structure of type T1+T3
, 2005 We show that a Lorentzian homogeneous space admitting a homogeneous structure of type T1 + T3 is either a (locally) symmetric space or a singular homogeneous plane wave.Comment: 7 pages, Latex2e, a small note and a reference ...
Ambrose +7 more
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On distinct distances in homogeneous sets in the Euclidean space
, 2005 A homogeneous set of $n$ points in the $d$-dimensional Euclidean space determines at least $\Omega(n^{2d/(d^2+1)} / \log^{c(d)} n)$ distinct distances for a constant $c(d)>0$.
Solymosi, J., Toth, Cs. D.
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Harmonic analysis on a finite homogeneous space
, 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, and the introduction of three ...
Scarabotti, Fabio, Tolli, Filippo
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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
Freedman, Michael H. +2 more
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