Advances in Differential and Difference Equations with Applications 2020

Advances in Differential and Difference Equations with Applications 2020

It is very well known that differential equations are related with the rise of physical science in the last several decades and they are used successfully for models of real-world problems in a variety of fields from several disciplines. Additionally, difference equations represent the discrete anal...

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Bibliographic Details
Other Authors: Baleanu, Dumitru (Editor)
Format: Book Chapter
Published: Basel, Switzerland MDPI - Multidisciplinary Digital Publishing Institute 2020
Subjects:
Research & information: general
Mathematics & science
dynamic equations
time scales
classification
existence
necessary and sufficient conditions
fractional calculus
triangular fuzzy number
double-parametric form
FRDTM
fractional dynamical model of marriage
approximate controllability
degenerate evolution equation
fractional Caputo derivative
sectorial operator
fractional symmetric Hahn integral
fractional symmetric Hahn difference operator
Arrhenius activation energy
rotating disk
Darcy-Forchheimer flow
binary chemical reaction
nanoparticles
numerical solution
fractional differential equations
two-dimensional wavelets
finite differences
fractional diffusion-wave equation
fractional derivative
ill-posed problem
Tikhonov regularization method
non-linear differential equation
cubic B-spline
central finite difference approximations
absolute errors
second order differential equations
mild solution
non-instantaneous impulses
Kuratowski measure of noncompactness
Darbo fixed point
multi-stage method
multi-step method
Runge-Kutta method
backward difference formula
stiff system
numerical solutions
Riemann-Liouville fractional integral
Caputo fractional derivative
fractional Taylor vector
kerosene oil-based fluid
stagnation point
carbon nanotubes
variable thicker surface
thermal radiation
differential equations
symmetric identities
degenerate Hermite polynomials
complex zeros
oscillation
third order
mixed neutral differential equations
powers of stochastic Gompertz diffusion models
powers of stochastic lognormal diffusion models
estimation in diffusion process
stationary distribution and ergodicity
trend function
application to simulated data
n-th order linear differential equation
two-point boundary value problem
Green function
linear differential equation
exponential stability
linear output feedback
stabilization
uncertain system
nonlocal effects
linear control system
Hilbert space
state feedback control
exact controllability
upper Bohl exponent
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Summary:It is very well known that differential equations are related with the rise of physical science in the last several decades and they are used successfully for models of real-world problems in a variety of fields from several disciplines. Additionally, difference equations represent the discrete analogues of differential equations. These types of equations started to be used intensively during the last several years for their multiple applications, particularly in complex chaotic behavior. A certain class of differential and related difference equations is represented by their respective fractional forms, which have been utilized to better describe non-local phenomena appearing in all branches of science and engineering. The purpose of this book is to present some common results given by mathematicians together with physicists, engineers, as well as other scientists, for whom differential and difference equations are valuable research tools. The reported results can be used by researchers and academics working in both pure and applied differential equations.
Physical Description:1 electronic resource (348 p.)
ISBN:books978-3-03936-871-6
9783039368709
9783039368716
Access:Open Access

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