2023

2023 Texas Differential Equations Conference
Texas State University

Saturday March 25, 2023 (in order of presentation)

  • Nestor Guillen, Texas State Univ. The problem of blow up for the homogeneous Landau equation.
  • Zhaosheng Feng, Univ. of Texas Rio Grande Valley. Dynamical behaviors of KdV-Burgers-type systems.
  • Brock C. Price, Mississippi State Univ. Exponential crystal relaxation model with p-Laplacian.
  • Dambaru Bhatta, Univ. of Texas Rio Grande Valley. Dufour effect due to thermo-solutal convection in a porous medium.
  • Marcus Laurel, Baylor Univ. The higher-order regularity problem with data in generalized Banach function spaces.
  • Mahanthesh Basavarajappa, Univ. of Texas Rio Grande Valley. Self-similar solution of bioconvective flow of nanofluid in cone-disk systems.
  • Jesus Cruz, Baylor Univ. Poisson kernels and boundary problems for second-order systems in the plane.
Lunch break
  • Pedro Takemura Feitosa da Silva, Baylor Univ. Calderon-Zygmund theory and boundary value problems on Herz spaces.
  • Jaroslaw S. Jaracz, Texas State Univ. A spherically symmetric counter example to the Penrose inequality under the assumption of the weak energy condition.
  • Jianxin Zhou, Texas A∓M Univ. Finding multiple solutions to nonvariational nonlinear partial differential equations.
  • Duy Nguyen Vu Hoang, Univ. of Texas, San Antonio. Breakdown of solutions for relativistic dissipative fluids.
  • Youn-Sha Chan, Univ. of Houston-Downtown. Solving a sixth order partial differential equation of bi-Helmholtz type for a crack problem under strain gradient elasticity.
  • Wencai Liu, Texas A&M Univ. Isospectrality for discrete periodic Schrodinger operators.
  • Jeaheang Bang, Univ. of Texas, San Antonio. Scaling-invariant classes of a solution to the stationary Navier-Stokes equations.
  • Changyan Shi, Univ. of Texas Rio Grande Valley. Soliton solutions to a vector Sasa-Satsuma equation.
  • Lashika Rajapaksha, Univ. of Texas at Dallas Identifying human balance postural dynamics using a delayed optimal control model.
  • Baofeng Feng, Univ. of Texas Rio Grande Valley. Rogue waves and their patterns in vector NLS equation.
  • Alex Christian Sabey, Univ. of Houston Clear Lake Numerical analysis of Steklov-Neumann mixed boundary problems.
Organizers:
Ray Treinen, Nestor Guillen, Greg Passty, Julio G. Dix: Texas State University.

Go back to the  Texas DE web page