Add to ORKGWe establish optimal, in a sense, conditions under which, for arbitrary forcing terms from a suitable class, a linear inhomogeneous functional differential equation in a preordered Banach space possesses solutions satisfying a certain growth restriction. 1
AbstractThis paper is devoted to studying the growth of solutions of equations of type f″+h(z)eazf′+...
We investigated the application of the Banach fixed-point theorem, especially as it applied to initi...
AbstractA characterization is given of the initial functions which yield small solutions in a class ...
This paper is devoted to studying growth of solutions of linear differential equations of type f(k)+...
Abstract The problem on solutions with specified growth for linear functional differential equations...
We establish optimal, in a sense, unique solvability conditions of the Cauchy problem for a wide cl...
A problem of existence and characterization of solutions of optimal growth models in many sector eco...
We state a growth functional equation related with the Von Bertalanffy physiological differential eq...
Abstract. We give conditions on the coefficients of equation (1.1) below which guarantee that every ...
AbstractOf concern is the functional evolution equation dudt∈Bu+F(t,ut),t>0,u0=φ(s)∈C1[−r,0];X, wher...
summary:A sufficient condition for the nonexistence of blowing-up solutions to evolution functional-...
In this paper, the growth of the meromorphic solutions of the equation f" = L(z, f)(f')(2) + M(z, f)...
summary:In this paper we discuss the growth of solutions of the higher order nonhomogeneous linear d...
We state a growth functional equation related with the Von Bertalanffy physiological differential eq...
AbstractA problem of existence and characterization of solutions of optimal growth models in many se...
AbstractThis paper is devoted to studying the growth of solutions of equations of type f″+h(z)eazf′+...
We investigated the application of the Banach fixed-point theorem, especially as it applied to initi...
AbstractA characterization is given of the initial functions which yield small solutions in a class ...
This paper is devoted to studying growth of solutions of linear differential equations of type f(k)+...
Abstract The problem on solutions with specified growth for linear functional differential equations...
We establish optimal, in a sense, unique solvability conditions of the Cauchy problem for a wide cl...
A problem of existence and characterization of solutions of optimal growth models in many sector eco...
We state a growth functional equation related with the Von Bertalanffy physiological differential eq...
Abstract. We give conditions on the coefficients of equation (1.1) below which guarantee that every ...
AbstractOf concern is the functional evolution equation dudt∈Bu+F(t,ut),t>0,u0=φ(s)∈C1[−r,0];X, wher...
summary:A sufficient condition for the nonexistence of blowing-up solutions to evolution functional-...
In this paper, the growth of the meromorphic solutions of the equation f" = L(z, f)(f')(2) + M(z, f)...
summary:In this paper we discuss the growth of solutions of the higher order nonhomogeneous linear d...
We state a growth functional equation related with the Von Bertalanffy physiological differential eq...
AbstractA problem of existence and characterization of solutions of optimal growth models in many se...
AbstractThis paper is devoted to studying the growth of solutions of equations of type f″+h(z)eazf′+...
We investigated the application of the Banach fixed-point theorem, especially as it applied to initi...
AbstractA characterization is given of the initial functions which yield small solutions in a class ...