1994
1994 Texas Partial Differential Equations Seminar
University of Texas at Austin.
- Saturday April 23, 1994. (In order of presentation).
- Victor Shubov: Texas Tech Univ.; Well posedness for a class of damped nonlinear second order systems.
- Bruce Lowe: Texas A&M Univ.; Coefficient recovery in a parabolic equation from input sources.
- Henry Warchall: Univ. of North Texas; Nonradial solutions of a semilinear elliptic equation in two dimensions.
- Guillermo Ferreyra: Louisiana State Univ.; Smooth fit for Bellman equations.
- Marianna Shubov: Texas Tech Univ.; Spectral analysis of nonhomogeneous damped string.
- Susan Friedlander: Univ. of Illinois; Misha Vishik: Univ. of Texas at Austin; Instability in ideal MHD
- Xiangsheng Xu: Univ. of Arkansas; On a class of singular parabolic equations.
- Barbara Lee Keyfitz: Univ. of Houston; An elliptic problem arising from the unsteady transonic small disturbance equation.
- Rich Fabiano: Texas A&M Univ.; Stability preserving approximations for distributed parameter systems.
- Michael Bohm: Univ. of Southern California; Local complex interpolation and PDEs.
- Seth Oppenheimer: Mississippi State Univ.; A multisite, nonequilibrium sorption model
- J. Coleson: Stephen F. Austin State Univ.; On a more general Carleman-type system.
- Jianzhong Su: Univ. of Texas at Arlington; Convergence to propagating clines in the Fisher equation.
- Sunday April 24, 1994.
- Alfonso Castro: Univ. of North Texas; An inverse function theorem.
- J.R. Dorroh: Louisiana State Univ.; Continuous dependence of nonnegative solutions of the heat equation.
- Steven Cox,: Rice Univ.; Optimal design of the nonlinear elastica
- Joseph Ilia: Univ. of North Texas; Radial Solutions of $\Delta_p u+|u|^{q-1}u=0$.
- David Gilliam: Texas Tech Univ.; Viscous Burgers' equation
- Ruediger Landes: Univ. of Oklahoma; Some remarks on quasilinear problems.
- Tom Roberts: Armstrong Lab. AL/OES; Inverse scattering for an integro-PDE associated with electromagnetic dispersion.
- John Cook: Vanderbilt Univ.; A Stefan problem on a region and its boundary.
- Hua Song: Rice Univ.; Waveform inversion of Crosswell seismograms via differential semblance optimization.
- John Neuberger: Univ. of North Texas; A sign changing solution for a semilinear boundary value problem.
- M. Hassanpour: Univ. of North Texas; Uniqueness of positive solutions for a semipositone problem with concave nonlinearity.