Results 151 to 160 of about 216,766 (231)
Quasi-metric connections and a conjecture of Chern on affine manifolds
In this paper we define the Euler form for a general linear connection which satisfies some minor compatibility condition to a given metric. Using this construction we prove that every closed,affine manifold has zero Euler characteristic.
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The experimental demonstration of a topological current divider. [PDF]
Romeo F, Di Bartolomeo A.
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Characterization of Isoclinic, Transversally Geodesic and Grassmannizable Webs
One of the most relevant topics in web theory is linearization. A particular class of linearizable webs is the Grassmannizable web. Akivis gave a characterization of such a web, showing that Grassmannizable webs are equivalent to isoclinic and ...
Jihad Saab, Rafik Absi
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On the induced connection on sections of Toeplitz operators
The purpose of the present article is to show that an upper bound of the induced connection on sections of Toeplitz operators is bounded by a function of the Hankel and of the Toeplitz operators on a weighted Hilbert Bergman space on a bounded domain of ...
Mohammed El Aïdi
doaj
Regularization of closed positive currents of type (1,1) by the flow of a Chern connection [PDF]
Jean-Pierre Demailly
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Jacobi Stability Analysis of Liu System: Detecting Chaos
By utilizing the Kosambi–Cartan–Chern (KCC) geometric theory, this paper is dedicated to providing novel insights into the Liu dynamical system, which stands out as one of the most distinctive and noteworthy nonlinear dynamical systems.
Qinghui Liu, Xin Zhang
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Curvature properties of the Chern connection of twistor spaces
Johann Davidov+2 more
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Exploring the role of hub and network dysfunction in brain connectomes of schizophrenia using functional magnetic resonance imaging. [PDF]
Chan YE, Tsai SJ, Chern Y, Yang AC.
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Nontrivial bundles and defect operators in n-form gauge theories
In (d + 1)-dimensional 1-form nonabelian gauge theories, we classify nontrivial 0-form bundles in ℝ d , which yield configurations of D(d − 2j)-branes wrapping (d − 2j)-cycles c d−2j in Dd-branes. We construct the related defect operators U (2j−1)(c d−2j
Shan Hu
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