A Computational Method for Solving the Boundary Value Problem for Impulsive Systems of Essentially Loaded Differential Equations

2021

Closed access Metadata (CSL-JSON)
DOI 10.1134/s1995080222030131
Data confidence 70 medium
How this score is calculated

It is built from checkable properties of the record itself: whether the article has a DOI, how many independent sources confirmed its data, whether the required fields are filled in, and how recent the latest confirmation is. Disagreement between sources and a missing identifier lower it. A value of 80 or above means the record was published without further checking; 60 to 79 means it is published at reduced confidence, with a manual check advisable. A record verified by an editor by hand is never pushed below 90 by a recalculation. This scores our data about the article, not the article itself.

Abstract

Abstract A linear two-point boundary value problem for a system of essentially loaded differential equations with impulse effect is investigated. The considered problem is reduced to an equivalent multi-point boundary value problem for the system of ordinary differential equations with parameters. Based on the Dzhumabaev parametrization method, a numerical algorithm for solving the problem under consideration is proposed.