Workshop I: Mathematical Analysis of Turbulence

Part of the Long Program Mathematics of Turbulence
September 29 - October 3, 2014

Schedule


Monday, September 29, 2014

9:00 - 9:50
Peter Constantin (Princeton University)

 

 
10:15 - 11:05
11:30 - 12:20
Jiahong Wu (Oklahoma State University)

The 2D MHD equations with partial dissipation
PDF Presentation

 
2:30 - 3:20
3:45 - 4:35

Tuesday, September 30, 2014

9:00 - 9:50
10:15 - 11:05
11:30 - 12:20
2:00 - 2:50
3:15 - 4:05
4:30 - 5:20

Wednesday, October 1, 2014

9:00 - 9:50
Edriss Titi (Weizmann Institute of Science)

A Revisit of $\alpha-$models of Turbulence

 
10:15 - 11:05
11:30 - 12:20
2:00 - 2:50
Zoran Grujic (University of Virginia)

Turbulent transport and dissipation of vorticity in the 3D NSE
PDF Presentation

 
3:15 - 4:05
4:30 - 5:20
 

Thursday, October 2, 2014

9:00 - 9:50
David Levermore (University of Maryland)

Incompressible Navier-Stokes and well-posedness explored through special solutions
PDF Presentation

 
10:15 - 11:05
Hussein Aluie (University of Rochester)

Analyzing Scale-Coupling in Compressible Turbulence

 
11:30 - 12:20
Helena Nussenzveig Lopes (Federal University of Rio de Janeiro)

On the convergence of 2D second-grade fluid equations to Euler equations in bounded domains
PDF Presentation

2:00 - 2:50
Igor Kukavica (University of Southern California (USC))

Analyticity properties for the Navier-Stokes and related systems

 
3:15 - 4:05
Animikh Biswas (University of Maryland Baltimore County)

Navier-Stokes equations in a Constantin-Chen class of functional spaces

 
4:30 - 5:20
Vladimir Sverak (University of Minnesota, Twin Cities)

On various model equations

 

Friday, October 3, 2014

9:00 - 9:50
Alan Newell (University of Arizona)

Wave turbulence: A story far from over
PDF Presentation

 
10:15 - 11:05
Ricardo Rosa (Federal University of Rio de Janeiro)

Abstract framework for statistical solutions of evolution equations
PDF Presentation

 
11:30 - 12:20
Anna Mazzucato (Pennsylvania State University)

Enstrophy dissipation in 2D incompressible fluids
PDF Presentation

2:00 - 2:50
3:15 - 4:05
Gregory Eyink (Johns Hopkins University)

Spontaneous Stochasticity and Anomalous Dissipation