Homogeneous Spaces
Homogenisation on homogeneous spaces
... symmetric spaces are given in the form of G/H where G is a connected semi simple Lie group, K a closed subgroup of G, and H a closed subgroup ...symmetric spaces, they are reductive homogeneous ...
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Peter-Weyl Theorem for Homogeneous Spaces of Compact Groups
... Abstract. This paper presents a structured formalism for a constructive generalization of the Peter- Weyl Theorem over homogeneous spaces of compact groups. Let H be a closed subgroup of a compact group G ...
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On chiral differential operators over homogeneous spaces
... For a smooth algebraic variety X, an algebra of cdo over X is by definition a Zariski sheaf ᐂ of Z≥0 -graded vertex algebras on X such that a if Ꮽlgᐂ = Ꮽ, ᐀, Ω, ∂, γ, ·, ·, c is the sheaf[r] ...
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Topics in orbifold geometry and Gorenstein homogeneous spaces
... The aim of this chapter is to prove a theorem that gives a necessary and suffi- cient condition for the canonical divisor to vanish on a quasi-homogeneous affine algebraic variety. To start, we explain the ...
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Boundedness of Fractional Integral Operators in Weighted Weak Hardy Spaces on Homogeneous Spaces
... Abstract. In this paper, we shall study the theory of weighted weak Hardy spaces 𝐻 𝜔 𝑝,∞ on space of homogeneous type satisfying some reverse doubling condition. More precisely, we will give atomic ...
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Banach spaces of pseudomeasures on compact groups with emphasis on homogeneous spaces
... LlG It is proved that the closed two-sided and closed left ideal theory of a homogeneous convolution Banach algebra the same as that of one of the homogeneous subalgebras of 0ver, an exp[r] ...
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Harmonic maps into homogenous spaces
... on homogeneous spaces which satisfy this condition. On a homogeneous space whose tangent bundle splits as a direct sum of mutually distinct isotropy spaces ...
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Threshold Schemes from Isogeny Assumptions
... We introduced threshold variants of encryption and signature schemes based on Hard Homogeneous Spaces, and efficient quantum-safe instantiations thereof based on isogeny graphs of supers[r] ...
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Multilinear fractional integral operators on non homogeneous metric measure spaces
... A measure μ is called a doubling measure, if there exists a positive constant C such that μ(B(x, l)) ≤ Cμ(B(x, l)), for all x ∈ supp μ and all l > , which is the main condition in homogeneous spaces. ...
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Vol 2017
... on homogeneous spaces, and we give the flag curvature formula of ...reductive homogeneous spaces, and some examples of geodesically complete (α, β)-metric ...
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Measuring complexity through average symmetry
... for homogeneous spaces, it however gives to structured asymmetric objects higher complexity than random ones by detecting that the latter are symmetric on average, even if completely breaking exact spatial ...
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The Representations and Positive Type Functions of Some Homogenous Spaces
... The representation theory is the most important concept in harmonic anal- ysis. Out of any representation of a group, positive type functions on the group can be obtained. In this section we study the relation between ...
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Bounded orbits of Diagonalizable Flows on finite volume quotients of products of SL2(R)
... on homogeneous spaces, as well as in the study of badly approximable numbers and ...the homogeneous side, we mention the conjectures of Margulis, resolved by Kleinbock and Margulis [15], the work of ...
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Right amenable left group sets and the Tarski-FØlner theorem
... In Sect. 2 we introduce finitely additive probability measures and means, and kind of right semi- actions on them. In Sect. 3 we introduce right amenability. In Sect. 4 we introduce right Følner nets. In Sect. 5 we ...
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Outer measures and weak type estimates of Hardy Littlewood maximal operators
... Eucledian spaces for the purpose of the application to Ergodic ...measure spaces satisfying doubling conditions (which we call homogeneous ...measure spaces possesing a Radon measure that does ...
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Symmetric Spaces as Riemannian Manifolds
... are spaces which possess the properties of symmetry and homogeneousness, and they have many applications, this is because they have mixed algebraic and geometric ...these spaces is that they are ...
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On the Classification of k-involutions of SL(n,k) and O(n,k) over Fields of Characteristic 2.
... Symmetric spaces have been studied since the late 19th ...symmetric spaces and a variety of applica- ...symmetric spaces of Lie groups over the real and complex ...symmetric spaces can be ...
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Vol 3, No 4 (2012)
... B egining with the works of Sasakian, Riemannian or Lorentzian cases, many studies were devoted to the metric differential geometry of almost contact manifolds and related structures( see e.g. [1], [2], [3], [5], [6]). ...
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Two Dimensional Green's Function for a Half Space Geometry Due to Two Different Non-Integer Dimensional Spaces
... dimensional spaces, has been ...is homogeneous and ...half spaces are same, due to difference of dimensions of the two half spaces, reflection and transmission ...half spaces are taken ...
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... pedagogy itself,” and “successful pedagogy, in any subject, must involve the management of classroom interaction” (pp. 158-159). These premises clearly explain the importance of classroom interaction in relation to ...
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