Results 191 to 200 of about 786 (219)

Homogeneous spaces generated by the group of automorphisms of a Lie group

Journal of Soviet Mathematics, 1985
This paper presents fundamental results for the theory of homogeneous spaces generated by a pair (G,\(\Gamma)\), where G is a Lie group, and \(\Gamma\) is a finite Abelian group of automorphisms of the Lie group G. These spaces constitute a generalization of the so-called (G,\(\Phi)\)- spaces which in turn generalize the symmetric spaces. For (G,\(\Phi)
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Supremal Generators of Spaces of Homogeneous Functions

1999
In this paper we study the supremal representations of positively homogeneous of degree one and symmetric positively homogeneous of degree two functions, defined on a reflexive Banach space.
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Random walk on the homogeneous spaces of a group and generalized coherent states

Physica A: Statistical Mechanics and its Applications, 1984
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BERTOTTI G, RASETTI, Mario
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On the role of the Besov spaces for the solutions of the generalized burgers equation in homogeneous Sobolev spaces

Nonlinear Analysis: Theory, Methods & Applications, 2003
It is studied the existence of global solutions for an initial-value problem associated to a generalized Burgers equation. The initial data is considered in homogeneous Sobolev spaces. If, in addition, the initial data belongs to a suitable homogeneous Sobolev space \(L^{p,s}\) (for \(s>-1\) and \(p>1\)) the obtained solution belongs to \(L^\infty ([0,
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RDS on Homogeneous Spaces of the General Linear Group

1998
Following the pioneering work of Furstenberg [153], the study of the asymptotic behavior (law of large numbers, positivity of top Lyapunov exponent alias Furstenberg constant, simplicity of the Lyapunov spectrum, central limit theorem, large deviations principle, etc.) of products of i.i.d. random matrices (more generally, products of i.i.d.
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Generalized homogeneous Besov spaces associated with the Riemann–Liouville operator

International Journal of Mathematics, 2015
We define and study generalized homogeneous Besov spaces connected with the Riemann–Liouville operator. We establish some results of density of subspaces, completeness and continuous embedding. Also, a discrete equivalent norm is examined.
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Homogeneous geodesics in five-dimensional generalized symmetric spaces.

2002
Some properties of the homogeneous geodesics of certain types on five-dimensional generalized symmetric spaces are studied.
CALVARUSO, Giovanni, R. A. MARINOSCI
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Generalized homogeneous Besov spaces and their applications

2017
In this paper we define the homogeneous Besov spaces associated with the Dunkl operators on R^d, and we give a complete analysis on these spaces and same applications.
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On Real Cohomology Generators of Compact Homogeneous Spaces

Sarajevo Journal of Mathematics
In this paper we discuss the degrees of real cohomology generators of compact homogeneous spaces. We relate these degrees to rational homotopy groups and, furthermore, we discuss the formality and geometric formality of compact homogeneous spaces in the light of their cohomology generators.
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On generalized normal homogeneous Randers spaces

Publicationes Mathematicae Debrecen, 2017
Lei Zhang, Shengbo Ge
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