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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,
It should be noted that the boundary value problem (1.6), (1.7) is a natural continuation of the known classical statements of the Goursat and Darboux problems (see, e.g., [1]–[3])
A number of papers were devoted to an analogous problem for deviated differential equations and systems of ordinary differential equations (see [2]–[6]). As to systems of de-
Degenerating hyperbolic equations, multidimensional ver- sions of a characteristic problem, Sobolev weighted space, functional space with negative
Weng, Boundary Value Problems for Second Order Mixed Type Func- tional Differential Equations, Appl. Wong, On the Generalized
ON NONNEGATIVE SOLUTIONS OF A CERTAIN BOUNDARY VALUE PROBLEM FOR FIRST ORDER LINEAR FUNCTIONAL..
We establish new efficient conditions for the unique solvability of a non-local boundary value problem for first-order linear functional differential equations.. Differential
Abstract : In this paper, we prove the existence of positive solutions for Floquet boundary value problem concerning fractional functional differential equations with bounded
