We consider the Dirichlet problem in a four-dimensional domain formed by characteristic surfaces of an equation of the 8th order with the doublemajor partial derivative. We state sufficient conditions for the unique solvability of this problem in terms of control coefficients, based on the method of a priori estimates. © Allerton Press, Inc., 2011
We consider the uniqueness of the inverse problem for a semilinear elliptic dif-ferential equation w...
AbstractWe study the equation dudt + Hu = 0, where H is the operator associated with the Dirichlet f...
Uniqueness of solution for the Primitive Equations with Dirichlet conditions on the bottom is an ope...
We consider the Dirichlet problem in a four-dimensional domain formed by characteristic surfaces of ...
In an n-dimensional domain formed by the characteristic planes of an equation of order 2n with a dou...
In a rectangular domain on the plane, we consider the Dirichlet problem for a fourthorder pseudopara...
AbstractWe give some uniqueness theorems for regular solutions to the Dirichlet problem associated w...
For a three-dimensional equation of mixed type with three singular coefficients, the Dirichlet probl...
AbstractIn this paper, we consider the uniqueness of radial solutions of the nonlinear Dirichlet pro...
AbstractPrevious results have demonstrated that uniqueness for the initial-value problem for partial...
Starting with the famous article [A. Gidas, W. M. Ni, L. Nirenberg, Symmetry and related properties ...
AbstractGlobal L∞ bound and uniqueness results about the Dirichlet problem, −Δu+αu=u(n+2)/(n−2), u≥0...
AbstractIn [A. G. Ramm, Inverse Problems 3 (1987), L77–L82] a method to prove uniqueness theorems is...
We consider here a class of nonlinear Dirichlet problems, in a bounded domain Omega of the form { -d...
Neste trabalho estudamos a Existência e a Unicidade de Solução não nula do problema de Dirichlet ond...
We consider the uniqueness of the inverse problem for a semilinear elliptic dif-ferential equation w...
AbstractWe study the equation dudt + Hu = 0, where H is the operator associated with the Dirichlet f...
Uniqueness of solution for the Primitive Equations with Dirichlet conditions on the bottom is an ope...
We consider the Dirichlet problem in a four-dimensional domain formed by characteristic surfaces of ...
In an n-dimensional domain formed by the characteristic planes of an equation of order 2n with a dou...
In a rectangular domain on the plane, we consider the Dirichlet problem for a fourthorder pseudopara...
AbstractWe give some uniqueness theorems for regular solutions to the Dirichlet problem associated w...
For a three-dimensional equation of mixed type with three singular coefficients, the Dirichlet probl...
AbstractIn this paper, we consider the uniqueness of radial solutions of the nonlinear Dirichlet pro...
AbstractPrevious results have demonstrated that uniqueness for the initial-value problem for partial...
Starting with the famous article [A. Gidas, W. M. Ni, L. Nirenberg, Symmetry and related properties ...
AbstractGlobal L∞ bound and uniqueness results about the Dirichlet problem, −Δu+αu=u(n+2)/(n−2), u≥0...
AbstractIn [A. G. Ramm, Inverse Problems 3 (1987), L77–L82] a method to prove uniqueness theorems is...
We consider here a class of nonlinear Dirichlet problems, in a bounded domain Omega of the form { -d...
Neste trabalho estudamos a Existência e a Unicidade de Solução não nula do problema de Dirichlet ond...
We consider the uniqueness of the inverse problem for a semilinear elliptic dif-ferential equation w...
AbstractWe study the equation dudt + Hu = 0, where H is the operator associated with the Dirichlet f...
Uniqueness of solution for the Primitive Equations with Dirichlet conditions on the bottom is an ope...