Results 21 to 30 of about 149,795 (313)
On generalized complex space forms satisfying certain curvature conditions
Karpatsʹkì Matematičnì Publìkacìï, 2016 We study Ricci soliton $(g,V,\lambda)$ of generalized complex space forms when the Riemannian, Bochner and $W_{2}$ curvature tensors satisfy certain curvature conditions like semi-symmetric, Einstein semi-symmetric, Ricci pseudo symmetric and Ricci ...
M.M. Praveena, C.S. Bagewadi
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Geometry applications of irreducible representations of Lie Groups [PDF]
, 2010 In this note we give proofs of the following three algebraic facts which have applications in the theory of holonomy groups and homogeneous spaces: Any irreducibly acting connected subgroup $G \subset Gl(n,\rr)$ is closed.
Thomas Leistner +5 more
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Some sequence spaces of fuzzy numbers defined by Orlicz function
Acta Scientiarum: Technology, 2015 In this article we introduce some fuzzy sequence spaces defined by Orlicz function and study different properties of these spaces like completeness, symmetricity etc. We establish some inclusion results among them.
Bipul Sarma
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On the class of fuzzy number sequences [PDF]
Songklanakarin Journal of Science and Technology (SJST), 2019 We introduce the notion of p-bounded variation of fuzzy real number sequences, bvFp, for 1 ...
Binod Chandra Tripathy +1 more
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Smooth symmetric bilinear forms on ${\mathcal L}_s(^2l_{\infty}^2)$
Karpatsʹkì Matematičnì Publìkacìï, 2022 In [Carpathian Math. Publ. 2020, 12 (2), 340-352], the author classified the extreme points and exposed points of the unit ball of the space of symmetric bilinear forms on the space ${\mathcal L}_s(^2l_{\infty}^2)$, where ${\mathcal L}_s(^2l_{\infty}^2)$
Sung Guen Kim
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Symmetric Spaces Rolling on Flat Spaces
The Journal of Geometric Analysis, 2023 AbstractThe objective of the current paper is essentially twofold. Firstly, to make clear the difference between two notions of rolling a Riemannian manifold over another, using a language accessible to a wider audience, in particular to readers with interest in applications.
V. Jurdjevic, I. Markina, F. Silva Leite
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Lipschitz symmetric functions on Banach spaces with symmetric bases
Karpatsʹkì Matematičnì Publìkacìï, 2021 We investigate Lipschitz symmetric functions on a Banach space $X$ with a symmetric basis. We consider power symmetric polynomials on $\ell_1$ and show that they are Lipschitz on the unbounded subset consisting of vectors $x\in \ell_1$ such that $|x_n ...
M.V. Martsinkiv +3 more
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The sheres in symmetric spaces
Hokkaido Mathematical Journal, 1991 A homomorphism between symmetric spaces \(M\) and \(N\) is a smooth map \(f: M\rightarrow N\) commuting with every point symmetry, \(fs_ x=s_{f(x)}f\). (Here \(s_ y\) denotes the point symmetry at \(y\) in \(M\) or \(N\).) When \(M\) is connected f is a homomorphism if and only if f is totally geodesic.
NAGANO, Tadashi, SUMI, Makiko
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Nonlinear Analysis, 2015 The aim of this paper is to use common limit range property for a quadruple of non-self mappings for deriving common fixed point results under a generalized Φ-contraction condition in symmetric spaces.
Hemant Kumar Nashine, Zoran Kadelburg
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G -Strands on symmetric spaces [PDF]
Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, 2017 We study the G -strand equations that are extensions of the classical chiral model of particle physics in the particular setting of broken symmetries described by symmetric spaces. These equations are simple field theory models whose configuration space is a Lie group, or in this case a symmetric space.
Alexis Arnaudon +2 more
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