Ricci flow
flow associated to the partial differential equation βπ/βπ‘=β2Ric[π] on a Riemannian manifold
Facts
4 properties- Instance of
- mathematical concept
- Defining formula
- \frac\partial{\partial t}g_t=-2\operatorname{Ric}[g_t][4]
- Maintained by WikiProject
- WikiProject Mathematics[5]
- Named after
- Gregorio Ricci-Curbastro, William Rowan Hamilton[2][3]
π·οΈ Also known as
en Ricci flow
en Ricci-Hamilton flow
de Ricci-Fluss
es flujo de Ricci
es flujo de Ricci-Hamilton
fa Ψ΄Ψ§Ψ± Ψ±ΫΪΫ
fr programme de Hamilton
id Alir Ricci
ja γͺγγγ»γγγΌ
ja γͺγγγγγΌ
nl Ricci-stroom
pl potok Ricciego
pt fluxo de Ricci
ro curgere Ricci
ro transformare Ricci
ru ΠΠΎΡΠΎΠΊ Π ΠΈΡΡΠΈ
uk ΠΏΠΎΡΡΠΊ Π ΡΡΡΡ
uk ΠΏΠΎΡΡΠΊ Π ΡΡΡΡ-ΠΠ°ΠΌΡΠ»ΡΡΠΎΠ½Π°
zh ιε₯ζ΅
zh ιε₯ζ΅ε¨
π Identifiers Β· 10
- GND ID
- 7531847-7
- OpenAlex ID
- C148729565
- Encyclopædia Britannica Online ID
- topic/Ricci-flow
- Freebase ID
- /m/01qb2l
- MathWorld ID
- RicciFlow
- Microsoft Academic ID (discontinued)
- 148729565
- NLab ID
- Ricci flow
- ProofWiki ID
- Definition:Ricci_Flow
- Quora topic ID
- Ricci-Flow
- Yale LUX ID
- concept/fca321db-b806-47e2-94a9-4d91b986b91e
π Connections
Created notable works 2
Named after 2
Maintained by WikiProject 1
β Uses 1
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Summary
Ricci flow is a mathematical concept[1].