Nonlinear ordinary differential equations (ODEs) play a fundamental role in scientific
modeling, technical and economic processes as well as in inner mathematical questions …

Well-posedness of forward-backward stochastic differential equations (FBSDEs, for short) in
$ L^ p $ spaces with mixed initial-terminal conditions is studied. A notion of Lyapunov …

We study a system of non-linear fractional differential equations, subject to integral boundary
conditions. We use a parametrization technique and a dichotomy-type approach to reduce …

New general solutions of ordinary differential equations are introduced and their properties
are established. We develop new methods for the solution of boundary-value problems …

This article presents a computational method for solving a problem with parameter for a
system of Fredholm integro-differential equations. Some additional parameters are …

Approximation of solutions of fractional differential systems (FDS) of higher orders is studied
for periodic boundary value problem (PBVP). We propose a numerical‐analytic technique to …

The nonlinear two-point boundary value problem with parameter for systems of ordinary
differential equations is investigated by the parametrization method. The method consists in …

In this work, we investigate the solvability and the approximate construction of solutions of
certain types of regular non-linear boundary value problems for systems of ordinary …

We give a new approach of investigation and approximation of solutions of fractional
differential systems (FDS) subjected to periodic boundary conditions. According to the main …

Notes on interval halving procedure for periodic and two-point problems | Boundary Value
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