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Differential Equations in Applied Mathematics

Numerous significant ideas in applied mathematics have been formulated within the framework of ordinary or partial differential equations, which provides a language for the illustration of these ideas. Through the years, mathematicians and scientists have developed extensions of these methodologies...

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Format: Online
Sprog:engelsk
Udgivet: MDPI - Multidisciplinary Digital Publishing Institute 2024
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Internet game addiction
nonlinear diffusion PDE model
super- and sub-solutions
traveling wave
existence and stability
nonlinear S–L system
periodic solution
existence
coincidence degree theory
elastic plate
crossing bridge
rigidity parameter
inverse problem
solution existence
boundary value problem
comparison result
monotone iterative technique
lower and upper solutions
competitive AG-ecosystem
distributed lags
time scales
Goodwin growth cycle model
nonisochronous center
parameter seasonal perturbation
linked twist maps
chaotic dynamics
discrete spatial diffusion
discrete time
stochastic
weighted pseudo-θ-almost periodicity
finite-time guaranteed cost controller
finite difference method
Hadamard fractional calculus
?-Laplacian operator
boundary value conditions
dynamical behavior
complete metric space
asynchronous control
average dwell time
exponential stability
mode dependent
time delay
quadratic vector fields
quadratic systems
phase portraits
tuberculosis
age structure
global stability
sensitivity analysis
coupled networks
passivity-based control
stochastic synchronization
thema EDItEUR::P Mathematics and Science::PB Mathematics::PBW Applied mathematics
Online adgang:ONIX_20240514_9783725801466_138
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Summary:Numerous significant ideas in applied mathematics have been formulated within the framework of ordinary or partial differential equations, which provides a language for the illustration of these ideas. Through the years, mathematicians and scientists have developed extensions of these methodologies across almost all areas of science and technology. This Special Issue provides an opportunity to showcase recent developments in the many branches of ordinary or partial differential equations in applied mathematics that are related to stochastic, fuzzy, functional, and fractional differential or difference equations in the fields of sciences and engineering.

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