Advances in Delay Differential Equations

• Andere auteurs: Kashchenko, Alexandra (Redacteur)
• Formaat: Elektronisch Hoofdstuk
• Taal: Engels
• Gepubliceerd in: Basel MDPI - Multidisciplinary Digital Publishing Institute 2023
• Onderwerpen: Research & information: general; Mathematics & science; stochastic processes; stochastic differential equation; coupled system; nonlocal stochastic integral conditions; Ulam stability; delay integro-differential equation; Gronwall-Bellman inequality; semi-Hyers-Ulam-Rassias stability; delay differential equations; Laplace transform; epidemic model; disease duration; time delay; COVID-19; logistic equation; delay; quasinormal form; asymptotic behavior; dynamics; carbon absorption-emission model; multiple time scales method; normal form; Hopf bifurcation; asymptotics; large parameter; relaxation oscillations; periodic solutions; HIV; AIDS; PrEP; differential-difference system; discrete delay; France; neutral differential equations; higher-order; oscillation theory; monotonic properties; noncanonical case; stability; Andronov-Hopf bifurcation; normal forms; Kuramoto model; synchronization
• Online toegang: DOAB: download the publication; DOAB: description of the publication

Samenvatting

The present reprint contains the 11 articles published in the Special Issue "Advances in Delay Differential Equations" of the MDPI journal Mathematics. The papers cover a wide range of topics connected to the theory of differential equations with delay. These topics include, among others, the construction of solutions, analytical and numerical methods for; dynamical properties of; and applications of DDE to the mathematical modeling of various phenomena and processes in physics, biology, ecology, and medicine. It is hoped that the reprint will be interesting and useful for those working in the area of differential equations with delays and nonlinear dynamics, as well as for those with the proper mathematical background who are willing to become familiar with recent advances in mathematical modelling, which have now entered almost all areas of science.

Fysieke beschrijving

1 electronic resource (212 p.)

ISBN

books978-3-0365-8287-0
9783036582863
9783036582870

Toegang

Open Access