Gaussian upper bounds for the heat kernel on evolving manifolds
Article Properties
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LanguageEnglish
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DOI (url)
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Publication Date2023/07/27
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Indian UGC (journal)
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Refrences39
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Reto Buzano Dipartimento di Matematica Università degli Studi di Torino Turin Italy ORCID (unauthenticated)
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Louis Yudowitz School of Mathematical Sciences Queen Mary University of London London UK
Abstract
Cite
Buzano, Reto, and Louis Yudowitz. “Gaussian Upper Bounds for the Heat Kernel on Evolving Manifolds”. Journal of the London Mathematical Society, vol. 108, no. 5, 2023, pp. 1747-68, https://doi.org/10.1112/jlms.12793.
Buzano, R., & Yudowitz, L. (2023). Gaussian upper bounds for the heat kernel on evolving manifolds. Journal of the London Mathematical Society, 108(5), 1747-1768. https://doi.org/10.1112/jlms.12793
Buzano, Reto, and Louis Yudowitz. “Gaussian Upper Bounds for the Heat Kernel on Evolving Manifolds”. Journal of the London Mathematical Society 108, no. 5 (2023): 1747-68. https://doi.org/10.1112/jlms.12793.
Buzano R, Yudowitz L. Gaussian upper bounds for the heat kernel on evolving manifolds. Journal of the London Mathematical Society. 2023;108(5):1747-68.
Refrences
| Title | Journal | Journal Categories | Citations | Publication Date |
|---|---|---|---|---|
| Gaussian upper bounds for the heat kernel on arbitrary manifolds | 1997 | |||
| Upper bounds for symmetric Markov transition functions | Annales de l'Institut Henri Poincaré, Probabilités et Statistiques |
| 1987 | |
| The twisted Kähler–Ricci flow | 2016 | |||
| Monotone volume formulas for geometric flows | 2010 | |||
| Stabilization of solutions of the third mixed problem for a second order parabolic equation in a non‐cylindrical domain (in Russian) | 1980 |