April 4, 2019
11:00AM
-
12:00PM
Cockins Hall 240
Add to Calendar
2019-04-04 10:00:00
2019-04-04 11:00:00
PDE Seminar - Pei-Yong Wang
Title: One-Phase Bifurcation of a Free Boundary Problem Associated with p-Laplacian
Speaker: Pei-Yong Wang (Wayne State University)
Abstract:This talk will cover the existence of a third solution through the Mountain Pass Lemma when the boundary data of the problem decreases below a threshold value. Meanwhile, an evolutionary perspective of the stability-instability of a solution of the stationary problem is gained through a parabolic comparison principle. This is necessary in examining the stability due to the lack of a comparison principle for the elliptic equation. Technically, the proof for the p-Laplacian is much more involved than for the case of Laplacian.
Seminar URL: https://research.math.osu.edu/pde/
Cockins Hall 240
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
2019-04-04 11:00:00
2019-04-04 12:00:00
PDE Seminar - Pei-Yong Wang
Title: One-Phase Bifurcation of a Free Boundary Problem Associated with p-Laplacian
Speaker: Pei-Yong Wang (Wayne State University)
Abstract:This talk will cover the existence of a third solution through the Mountain Pass Lemma when the boundary data of the problem decreases below a threshold value. Meanwhile, an evolutionary perspective of the stability-instability of a solution of the stationary problem is gained through a parabolic comparison principle. This is necessary in examining the stability due to the lack of a comparison principle for the elliptic equation. Technically, the proof for the p-Laplacian is much more involved than for the case of Laplacian.
Seminar URL: https://research.math.osu.edu/pde/
Cockins Hall 240
America/New_York
public
Title: One-Phase Bifurcation of a Free Boundary Problem Associated with p-Laplacian
Speaker: Pei-Yong Wang (Wayne State University)
Abstract:This talk will cover the existence of a third solution through the Mountain Pass Lemma when the boundary data of the problem decreases below a threshold value. Meanwhile, an evolutionary perspective of the stability-instability of a solution of the stationary problem is gained through a parabolic comparison principle. This is necessary in examining the stability due to the lack of a comparison principle for the elliptic equation. Technically, the proof for the p-Laplacian is much more involved than for the case of Laplacian.
Seminar URL: https://research.math.osu.edu/pde/
