PDE Geometric Analysis seminar: Difference between revisions
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|[[#Fausto Ferrari (Bologna)| | |[[#Fausto Ferrari (Bologna)| | ||
''Semilinear PDEs and some symmetry properties of stable solutions'']] | ''Semilinear PDEs and some symmetry properties of stable solutions'']] | ||
|Misha | |||
|- | |||
|Oct 7, Thursday, 4 pm, Room: TBA (NOTE SPECIAL DAY, TIME AND ROOM) | |||
|Changyou Wang (U. of Kentucky) | |||
|[[#Changyou Wang (U. of Kentucky)| | |||
''TBA'']] | |||
|Misha | |Misha | ||
|- | |- | ||
| Line 29: | Line 35: | ||
I will deal with stable solutions of semilinear elliptic PDE's | I will deal with stable solutions of semilinear elliptic PDE's | ||
and some of their symmetry's properties. Moreover, I will introduce some weighted Poincaré inequalities obtained by combining the notion of stable solution with the definition of weak solution. | and some of their symmetry's properties. Moreover, I will introduce some weighted Poincaré inequalities obtained by combining the notion of stable solution with the definition of weak solution. | ||
===Changyou Wang (U. of Kentucky)==== | |||
''TBA'' | |||
===Maria Gualdani (UT Austin)=== | ===Maria Gualdani (UT Austin)=== | ||
''TBA'' | ''TBA'' | ||
Revision as of 16:19, 7 September 2010
PDE and Geometric Analysis Seminar - Fall 2010
The seminar will be held in room B115 of Van Vleck Hall on Mondays from 3:30pm - 4:30pm
Seminar Schedule
| date | speaker | title | host(s) |
|---|---|---|---|
| sept 13 | Fausto Ferrari (Bologna) |
Semilinear PDEs and some symmetry properties of stable solutions |
Misha |
| Oct 7, Thursday, 4 pm, Room: TBA (NOTE SPECIAL DAY, TIME AND ROOM) | Changyou Wang (U. of Kentucky) | Misha | |
| nov. 8 | Maria Gualdani (UT Austin) | Misha |
Abstracts
Fausto Ferrari (Bologna)
Semilinear PDEs and some symmetry properties of stable solutions
I will deal with stable solutions of semilinear elliptic PDE's and some of their symmetry's properties. Moreover, I will introduce some weighted Poincaré inequalities obtained by combining the notion of stable solution with the definition of weak solution.
Changyou Wang (U. of Kentucky)=
TBA
Maria Gualdani (UT Austin)
TBA