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In this paper we prove the existence and the uniqueness of classical solution of non-autonomous inhomogeneous boundary Cauchy problems, this solution is given by a variation
The Cauchy–Nicoletti boundary value problem for a sys- tem of ordinary differential equations with pole-type singularities is investigated.. The conditions of the existence,
Bitsadze [1] investigated the existence and uniqueness of the solution of the Dirichlet problem for equations of more general type than (1), while the solutions of boundary
In this paper we are concerned with a class of nonlinear differential equations and obtaining the sufficient conditions for the uniqueness of the periodic solution by using
The following fixed point theorem for the nonlinear contraction is well-known and useful for proving the existence and the uniqueness theorems for the nonlinear differ- ential
Li, Positive solutions of second order boundary value problems with sign changing nonlinear term, J.. Li, On the existence and nonexistence of positive solutions for
Namely, some sufficient conditions for the existence and uniqueness of pseudo almost periodic solutions to those classes of hyperbolic evolution equations are given.. As an
Zhang, The existence of countably many positive solutions for nonlinear singular m- point boundary value problems on time scales, J. Zhang, The existence of three positive solutions