University of Oklahoma
Mathematics Department
Analysis and Convexity Seminar
Analysis and Convexity Seminar
In the Fall 2011 Semester, the
Analysis and Convexity Seminar
meets in room PHSC 1105 on Mondays at 3:30 pm. For more information about the seminar, contact
Ruediger Landes.
Fall 2011 Talks
8/29
Professor Jui-Tang Chen
National Taiwan Normal University
Liouville properties for p-harmonic maps with finite q-energy
9/26
Discussion of Analysis courses for 12/13
10/3
Nguyen S. Hoang
OU
Dynamical Systems Method for solving operator equations.
10/10
Nguyen S. Hoang
OU
Dynamical Systems Method for solving operator equations, II.
10/17
Nguyen S. Hoang
OU
Dynamical Systems Method for solving nonlinear equations with monotone operators
10/24
No Talk
10/31
Estapraq Kahlil
OU
Mountain Pass Theorem
11/7
Estapraq Kahlil
OU
Nonlinear Schroedinger Problem
11/14
Daniel Blazevski
University of Texas at Austin
Parallel heat transport in reverse shear magnetic fields
11/20
Keshav Raj Acharya
OU
Spectral Analysis and deficiency indices of a Canonical System
11/28
Shiyun Tang
OU
Climate and Influenza
Spring 2012 Talks
1/23
Erin Pearse
OU
Exploring networks with random walks: a tale of two (nongeodesic) metrics
1/30
No talk
2/6
Professor Changzheng Qu,
Ningbo University, China
Invariant geometric flows and integrable systems
2/13
Paul Goodey
OU
The Minkowski-Christoffel curvature problems and sums of sections
2/20
Paul Goodey
OU
The Minkowski-Christoffel curvature problems and sums of section II
2/27
Shihshu Walter Wei
OU
Curvature, Comparison Theorems, Integral Inequalities, and Physics.
3/5
Shihshu Walter Wei
OU
Curvature, Comparison Theorems, Monotonicity Formulas, and Nonlinear Analysis.
3/12
Meijun Zhu
OU
Hardy-Littlewood-Sobolev inequality and Poincare conjectures.
3/26
Meijun Zhu
OU
On some singular integral operators on the upper half space Theorem
4/3
No Talk
4/9
Dmitri Scheglov
OU
Billiard complexity
4/16
Meijun Zhu
OU
On an extension of Hardy-Littlewood-Sobolev inequality
4/23
Huy Nguyen
OU
An application of the Brunn-Minkowski theory of convex bodies to the curve shortening flow.
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