Tyt. z nagł.References p. 182-183.Dostępny również w formie drukowanej.ABSTRACT: A parabolic initial boundary value problem and an associated elliptic Dirichlet problem for an infinite weakly coupled system of semilinear differential-functional equations are considered. It is shown that the solutions of the parabolic problem is asymptotically stable and the limit of the solution of the parabolic problem as t --> ∞ is the solution of the associated elliptic problem. The result is based on the monotone methods. KEYWORDS: stability of solutions, infinite systems, parabolic equations, elliptic equations, semilinear differential-functional equations, monotone iterative method
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Existence and stability of bounded solutions for a system of parabolic equations.Leiva A., Hugo Anto...
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Abstract. The Dirichlet problem for an infinite weakly coupled system of semilinear differential-fun...
The Dirichlet problem for an infinite weakly coupled system of semilinear differential-functional eq...
AbstractWe consider a parabolic partial differential equation ut = uxx + f(u) on a compact interval ...
We develop monotone iterative technique for a system of semilinear elliptic boundary value problems ...
Abstract. This paper deals with the existence and uniqueness of the classical solution of Fourier’s ...
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Let u(x,t) denote the solution of a boundary value problem forparabolic system . We say the solution...
abstract: Let u(x, t) denote the solution of a boundary value problem for parabolic system. We say t...
AbstractIn this paper we study the asymptotic behavior of solutions to the mixed initial boundary va...
Existence and stability of bounded solutions for a system of parabolic equations.Leiva A., Hugo Anto...
AbstractThis paper is concerned with the existence and stability of periodic solutions for a coupled...