Results 131 to 140 of about 864 (140)

Unraveling the complexity of the senescence-associated secretory phenotype in adamantinomatous craniopharyngioma using multimodal machine learning analysis. [PDF]

Neuro Oncol
Prince EW, Apps JR, Jeang J, Chee K, Medlin S, Jackson EM, Dudley R, Limbrick D, Naftel R, Johnston J, Feldstein N, Prolo LM, Ginn K, Niazi T, Smith A, Kilburn L, Chern J, Leonard J, Lam S, Hersh DS, Gonzalez-Meljem JM, Amani V, Donson AM, Mitra SS, Bandopadhayay P, Martinez-Barbera JP, Hankinson TC.   +26 more
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Chiral edge waves in a dance-based human topological insulator. [PDF]

Sci Adv
Du M, Pérez-Sánchez JB, Campos-Gonzalez-Angulo JA, Koner A, Mellini F, Pannir-Sivajothi S, Poh YR, Schwennicke K, Sun K, van den Wildenberg S, Karzen D, Barron A, Yuen-Zhou J.   +12 more
europepmc   +1 more source

The Chern Connection [PDF]

, 2000
The Chern connection that we construct is a linear connection that acts on a distinguished vector bundle π*TM, sitting over the manifold TM \0 or SM. It is not a connection on the bundle TM over M. Nevertheless, it serves Finsler geometry in a manner that parallels what the Levi-Civita (Christoffel) connection does for Riemannian geometry.
D. Bao, Shiing-Shen Chern, Zhongmin Shen
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ON THE CHERN CONNECTION OF FINSLER SUBMANIFOLDS

Acta Mathematica Scientia, 2000
Abstract This paper studies the induced Chern connection of submanifolds in a Finsler manifold and gets the relations between the induced Chern connection and the Chern connection of the induced Finsler metric. Then the authors point out a difference between Finsler submanifolds and Riemann submanifolds.
Weilong Yang, Xinyue Chen, Wenmao Yang
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Universal property of chern character forms of the canonical connection

Geometrical and Functional Analysis GAFA, 2004
Let γq,n denote the complex Stiefel bundle over the complex Grassmannian $Gr_n (\mathbb{C}^q )$ and let ω0 be the universal connection on this bundle. Consider the Chern character form of ω0 defined by the formula
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A characterization of the Chern and Bernwald connections

1996
We present a global characterization of the Chern and Bernwald connections induced by a Finsler metric, illustrating their similarities and differences with respect to the Cartan connection. Furthermore, using the symplectic structure canonically associated to a Finsler metric, we describe a minimal compatibility condition between a vertical connection
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Direct Connections and Chern Character

Singularity Theory, 2007
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Chern Connection

2006
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The chern-simons theory and quantized moduli spaces of flat connections

2007
Volker Schomerus, Anton Yu. Alekseev
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Curvature of Chern connections

2017
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