On principal eigenvalues for periodic parabolic Steklov problems.
On ∂̅-problems on (pseudo)-convex domains
In this survey we shall tour the area of multidimensional complex analysis which centers around ∂̅-problems (i.e., the Cauchy-Riemann equations) on pseudoconvex domains. Along the way we shall highlight some of the classical milestones as well as more recent landmarks, and we shall discuss some of the major open problems and conjectures. For the sake of simplicity we will only consider domains in ; intriguing phenomena occur already in the simple setting of (Euclidean) convex domains. We will not...
On products of non-commuting sectorial operators
On projection-difference analogues of the identity operator
On propagation in an electromagnetic waveguide with concentrated dissipation
On properties of nonlinear second-order systems under nonlinear impulse perturbations.
On properties of spectral approximations
On Pseudo-Differential Operators and Smoothness of Special Lie-Group Representations.
On Pseudo-monotone Operators and Nonlinear Noncoercive Variational Problems on Unbounded Domains.
On pseudoparabolic optimal control problems
On pseudosymmetric hyperbolic systems
On pseudosymmetric systems with one space variable
On quadrature methods for the double layer potential equation over the boundary of a polyhedron.
On quasiconvex equimeasurable rearrangement, a counterexample and an example.
On quasilinear elliptic equations in domains with conical boundary points.
On quasilinear elliptic equations in .
On Quasilinear Elliptic Systems of Diagonal Form.
On quasiparabolical differential equations of higher order
On quasiperiodic motions in a one-dimensional two-phase Stefan problem
On quasi-stationary models of mixtures of compressible fluids
We consider mixtures of compressible viscous fluids consisting of two miscible species. In contrast to the theory of non-homogeneous incompressible fluids where one has only one velocity field, here we have two densities and two velocity fields assigned to each species of the fluid. We obtain global classical solutions for quasi-stationary Stokes-like system with interaction term.