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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

solution of non-autonomous inhomogeneous boundary Cauchy problems, this solution is given by a variation of constants formula.. Then, we apply this result to show the existence

We link together three themes which had remained separated so far: the Hilbert space properties of the Riemann ze- ros, the “dual Poisson formula” of Duffin-Weinberger (also named by

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,

The found complexes of the alternative integral and differential calculus, their representations, the rise of multi-component inner times, the existence of two geometries that

In this paper we investigate the existence and uniqueness of global solutions, and a rate stability for the energy related with a Cauchy problem to the viscous Burgers equation

The aim of this paper is to establish the existence of solutions and some prop- erties of set solutions for a Cauchy problem with causal operator in a separable Banach space..

The contributions [3, 4] examin certain classes of singular elliptic and hyperbolic partial differential equations,the contributions [4,5,7] discuss non-model linear hy-