Solution of a class of quasilinear Dirichlet and Neumann problems by the method of reduction. (Short Communication).
Solution of a two-dimensional stationary induction heating problem without boundedness of the coefficients
Solution of elliptic problem with not fully specified Dirichlet boundary value conditions and its application in hydrodynamics
The author solves a mixed boundary value problem for linear partial differential equations of the elliptic type in a multiply connected domain. Dirichlet conditions are given on the components of the boundary of the domain up to some additive constants which are not known a priori. These constants are to be determined, together with the solution of the boundary value problem, to fulfil some additional conditions. The results are immediately applicable in hydrodynamics to the solution of problems...
Solution of inhomogeneous quasilinear Dirichlet and Neumann problems by reduction to the Poisson equation and a posteriori error bounds.
Solution of Monotone Nonlinear Elliptic Boundary Value Problems.
Solution of Space-Time Fractional Schrödinger Equation Occurring in Quantum Mechanics
Dedicated to Professor A.M. Mathai on the occasion of his 75-th birthday. Mathematics Subject Classi¯cation 2010: 26A33, 44A10, 33C60, 35J10.The object of this article is to present the computational solution of one-dimensional space-time fractional Schrödinger equation occurring in quantum mechanics. The method followed in deriving the solution is that of joint Laplace and Fourier transforms. The solution is derived in a closed and computational form in terms of the H-function. It provides an elegant...
Solution of subsonic rotational nonviscous flow in three-dimensional axially symmetric channels [Abstract of thesis]
Solution of the Dirichlet problem for the Laplace equation
For open sets with a piecewise smooth boundary it is shown that a solution of the Dirichlet problem for the Laplace equation can be expressed in the form of the sum of the single layer potential and the double layer potential with the same density, where this density is given by a concrete series.
Solution of the Dirichlet problem with l^p boundary condition
Solution of the first biharmonic problem by the method of least squares on the boundary
Solution of the first problem of plane elasticity for multiply connected regions by the method of least squares on the boundary. I
Solution of the first problem of plane elasticity for multiply connected regions by the method of least squares on the boundary. II
Solution of the Neumann problem for the Laplace equation
For fairly general open sets it is shown that we can express a solution of the Neumann problem for the Laplace equation in the form of a single layer potential of a signed measure which is given by a concrete series. If the open set is simply connected and bounded then the solution of the Dirichlet problem is the double layer potential with a density given by a similar series.
Solution of the Robin problem for the Laplace equation
For open sets with a piecewise smooth boundary it is shown that we can express a solution of the Robin problem for the Laplace equation in the form of a single layer potential of a signed measure which is given by a concrete series.
Solution to a semilinear problem on type II regions determined by the Fučik spectrum.
Solutions à support compact d'inéquations variationnelles
Solutions explosives exceptionnelles
Solutions faibles des équations elliptiques du deuxième ordre
Solutions for nonlinear variational inequalities with a nonsmooth potential.
Solutions for singular critical growth Schrödinger equations with magnetic field.