Open Problems Series: Challenging Conjectures in Nonlinear Analysis 🔍

Explore some of the most intriguing and difficult-to-prove conjectures in nonlinear analysis presented at the CRM CAMP 2021. Dive into the open problems that continue to challenge mathematicians today.

Open Problems Series: Challenging Conjectures in Nonlinear Analysis 🔍
Open Problems Series: Challenging Conjectures in Nonlinear Analysis 🔍

About this video

(8 juin 2021 / June 8, 2021) Colloque CRM CAMP In Nonlinear Analysis http://www.crm.umontreal.ca/camp-nonlineaire/358

Vladimir Sverak (University of Minnesota, USA)
OPEN PROBLEMS SERIES: Some conjectures that seem difficult to prove

Abstract:
In many cases, numerics and/or heuristics provide compelling evidence for statements that we have trouble proving rigorously. I will discuss some examples, mostly inspired by fluid flows.

Biography:
Vladimir Sverak obtained his doctorate under Jindřich Nečas at Charles University in Prague in 1986. His postdoctoral stays were in Edinburg (with John Ball) and in Bonn (with Stefan Hildebrandt). He has been a Professor at the University of Minnesota since 1994. Sverak studies partial differential equations and made notable contributions to calculus of variations. He received the EMS prize at the first European Congress of Mathematicians in 1992 and was an Invited Speaker of the ICM in Zurich in 1994. He has been a Distinguished McKnight University Professor at the University of Minnesota since 2000. In 2017 he received an award in mathematics by the Neuron Foundation in Prague.

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651

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6

Duration

01:22:14

Published

Jun 29, 2021

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