Comparison theorems on Finsler manifolds with weighted Ricci curvature bounded below (Q722450)
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scientific article; zbMATH DE number 6909663
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Comparison theorems on Finsler manifolds with weighted Ricci curvature bounded below |
scientific article; zbMATH DE number 6909663 |
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Comparison theorems on Finsler manifolds with weighted Ricci curvature bounded below (English)
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23 July 2018
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The author of the paper obtains the Laplacian and Bishop-Gromov comparison theorem on a Finsler manifold with the weighted Ricci curvature \(\mathrm{Ric}_{\infty}\) bounded below by a positive number. Further he gives the Calabi-Yau linear volume growth theorem on a Finsler manifold with nonnegative weighted Ricci curvature.
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Finsler manifold
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distortion
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\(S\)-curvature
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weighted Ricci curvature
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comparison theorem
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