Radial and nonradial minimizers for some radially symmetric functionals.
Radial Functions and Regularity of Solutions to the Schrödinger Equation.
Radial minimizer of a -Ginzburg-Landau type functional with normal impurity inclusion.
Radial minimizer of a variant of the -Ginzburg-Landau functional.
Radial minimizers of a Ginzburg-Landau functional.
Radial positive solutions for a nonpositone problem in a ball.
Radial solutions for a nonlocal boundary value problem.
Radial solutions of a class of iterated partial differential equations
We give some expansion formulas and the Kelvin principle for solutions of a class of iterated equations of elliptic type
Radial solutions of equations and inequalities involving the -Laplacian.
Radial solutions of singular nonlinear biharmonic equations and applications to conformal geometry.
Radial solutions to a superlinear Dirichlet problem using Bessel functions.
Radial symmetric solutions of the Cahn-Hilliard equation with degenerate mobility.
Radial type solutions for a class of third order equations and their iterates
Radially symmetric solutions for a class of critical exponent elliptic problems in .
Radially symmetric solutions of a chemotaxis model in the plane-the supercritical case
The existence, uniqueness and large time behaviour of radially symmetric solutions to a chemotaxis system in the plane ℝ² are studied for the (supercritical) value of mass greater than 8π.
Radially symmetric solutions of the Poisson-Boltzmann equation with a given energy
We consider the following problem: where Φ: Ω ⊂ → ℝ is an unknown function, Θ is an unknown constant and M, E are given parameters.
Radial-type complete solutions for a class of partial differential equations
We give some fundamental solutions of a class of iterated elliptic equations including Laplace equation and its iterates.
Radiation conditions and scattering theory for -particle hamiltonians (main ideas of the approach)
Radiation conditions and scattering theory for -particle quantum systems
Radiation conditions at the top of a rotational cusp in the theory of water-waves
We study the linearized water-wave problem in a bounded domain (e.g.a finite pond of water) of , having a cuspidal boundary irregularity created by a submerged body. In earlier publications the authors discovered that in this situation the spectrum of the problem may contain a continuous component in spite of the boundedness of the domain. Here, we proceed to impose and study radiation conditions at a point of the water surface, where a submerged body touches the surface (see Fig. 1). The radiation...