Results 191 to 200 of about 100,495 (211)
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International Journal of Mathematics, 2020
In this paper, we study the Ricci–Bourguignon flow of all locally homogenous geometries on closed three-dimensional manifolds. We also consider the evolution of the Yamabe constant under the Ricci–Bourguignon flow. Finally, we prove some results for the Bach-flat shrinking gradient soliton to the Ricci–Bourguignon flow.
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In this paper, we study the Ricci–Bourguignon flow of all locally homogenous geometries on closed three-dimensional manifolds. We also consider the evolution of the Yamabe constant under the Ricci–Bourguignon flow. Finally, we prove some results for the Bach-flat shrinking gradient soliton to the Ricci–Bourguignon flow.
openaire +2 more sources
Ricci Flow for 3D Shape Analysis
IEEE Transactions on Pattern Analysis and Machine Intelligence, 2010Dimitris Samaras
exaly
Gradient estimates for the heat equation under the Ricci flow
Journal of Functional Analysis, 2010Mihai Băileşteanu +2 more
exaly
Ricci flow, Killing spinors, and T-duality in generalized geometry
Advances in Mathematics, 2019Mario Garcia-Fernandez
exaly
Ricci-Yang-Mills flow on surfaces and pluriclosed flow on elliptic fibrations
Advances in Mathematics, 2022exaly
The Kähler–Ricci flow with positive bisectional curvature
Inventiones Mathematicae, 2008Jian Song, Jacob Sturm
exaly
Ricci flow, Courant algebroids, and renormalization of Poisson–Lie T-duality
Letters in Mathematical Physics, 2017Fridrich Valach
exaly