October 1, 2014
4:10PM - 5:10PM
CH 218
Add to Calendar
2014-10-01 16:10:00
2014-10-01 17:10:00
Well Posedness and Integrability for Some Nonlinear Evolution Equations
Speaker: Feride Tiglay (OSU)Abstract: The first lecture is focused on the underlying geometry and integrability of some asymptotic models for liquid crystals. We will discuss how these are equations for geodesics, the corresponding bi-Hamiltonian structures and Lax pair representations. The second lecture is on well posedness of the periodic Cauchy problems of these equations in Sobolev spaces, breakdown of classical solutions and when breakdown occurs.Note: Pre-candidacy students can sign up for this lecture series by registering for one or two credit hours of Math 6193, Call/Class # 20913 (with Prof H. Moscovici).
CH 218
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2014-10-01 16:10:00
2014-10-01 17:10:00
Well Posedness and Integrability for Some Nonlinear Evolution Equations
Speaker: Feride Tiglay (OSU)Abstract: The first lecture is focused on the underlying geometry and integrability of some asymptotic models for liquid crystals. We will discuss how these are equations for geodesics, the corresponding bi-Hamiltonian structures and Lax pair representations. The second lecture is on well posedness of the periodic Cauchy problems of these equations in Sobolev spaces, breakdown of classical solutions and when breakdown occurs.Note: Pre-candidacy students can sign up for this lecture series by registering for one or two credit hours of Math 6193, Call/Class # 20913 (with Prof H. Moscovici).
CH 218
Department of Mathematics
math@osu.edu
America/New_York
public
Speaker: Feride Tiglay (OSU)
Abstract: The first lecture is focused on the underlying geometry and integrability of some asymptotic models for liquid crystals. We will discuss how these are equations for geodesics, the corresponding bi-Hamiltonian structures and Lax pair representations. The second lecture is on well posedness of the periodic Cauchy problems of these equations in Sobolev spaces, breakdown of classical solutions and when breakdown occurs.
Note: Pre-candidacy students can sign up for this lecture series by registering for one or two credit hours of Math 6193, Call/Class # 20913 (with Prof H. Moscovici).
