Stabilizing influence of a Skew-symmetric operator in semilinear parabolic equation
Stable blow up dynamics for the critical co-rotational Wave Maps and equivariant Yang-Mills Problems
This note summarizes the results obtained in [30]. We exhibit stable finite time blow up regimes for the energy critical co-rotational Wave Map with the target in all homotopy classes and for the equivariant critical Yang-Mills problem. We derive sharp asymptotics on the dynamics at blow up time and prove quantization of the energy focused at the singularity.
Stable, chaotic and optimal solutions of first order partial differential equations related with the cell kinetics
Stable defects of minimizers of constrained variational principles
Stable discretization of a diffuse interface model for liquid-vapor flows with surface tension
The isothermal Navier–Stokes–Korteweg system is used to model dynamics of a compressible fluid exhibiting phase transitions between a liquid and a vapor phase in the presence of capillarity effects close to phase boundaries. Standard numerical discretizations are known to violate discrete versions of inherent energy inequalities, thus leading to spurious dynamics of computed solutions close to static equilibria (e.g., parasitic currents). In this work, we propose a time-implicit discretization of...
Stable finite element methods for the Stokes problem.
Stable multiple-layer stationary solutions of a semilinear parabolic equation in two-dimensional domains.
Stable periodic oscillations in systems with monotonous hysteresis nonlinearity
Stable solutions and their spatial structure of the Ginzburg-Landau equation
Stable solutions of in
Several Liouville-type theorems are presented for stable solutions of the equation in , where is a general convex, nondecreasing function. Extensions to solutions which are merely stable outside a compact set are discussed.
Stable subharmonic solutions and asymptotic behavior in reaction-diffusion equations.
Stable time periodic solutions for damped sine-Gordon equations.
Stable upwind schemes for the magnetic induction equation
We consider the magnetic induction equation for the evolution of a magnetic field in a plasma where the velocity is given. The aim is to design a numerical scheme which also handles the divergence constraint in a suitable manner. We design and analyze an upwind scheme based on the symmetrized version of the equations in the non-conservative form. The scheme is shown to converge to a weak solution of the equations. Furthermore, the discrete divergence produced by the scheme is shown to be...
Stacionární teplotní pole v nekonečném válci při součiniteli přestupu tepla periodicky proměnném podél obvodu
Stagnation zones for -harmonic functions on canonical domains.
Stagnation zones of ideal flows in long and narrow bands.
Standing wave solutions of Schrödinger systems with discontinuous nonlinearity in anisotropic media.
Standing waves for nonlinear Schrödinger equations with singular potentials
Star shaped coincidence sets in the obstacle problem
Stark hamiltonians with periodic potentials