Recent Advances in Fractional Calculus

This project is dedicated to fractional calculus, one of the most dynamic areas of mathematical science today. For 50 years, the number of researchers and scientific publications dealing with this topic has been increasing day by day, which clearly demonstrates the growing interest in fractional cal...

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Detalhes bibliográficos
Corporate Authors: Kórus, Péter, Nápoles Valdés, Juan Eduardo
Formato: Livro
Idioma:Inglês
Publicado em: MDPI - Multidisciplinary Digital Publishing Institute 2024
Assuntos:
thema EDItEUR::U Computing and Information Technology::UY Computer science
coincidence degree
fractional-order
half-line
m-point
resonance
fractional derivative
convolution
meromorphic function
q-nalogue of linear differential operator
complex order
q-starlike
q-convex
neighborhoods
partial sums
systems of (k,?) Hilfer fractional differential equations
fractional integrals
fractional derivatives
coupled nonlocal boundary conditions
existence of solutions
fixed point theorems
Caputo fractional derivative
evolution equation
infinite time-delay
mild solution
countability
Kuratowski measure of noncompactness
mathematical model
fractional order
Caputo
optimal control
shedding effect
COVID-19
boundary value problems for non-linear parabolic PDE
fractional step method
convergence of numerical methods
numerical algorithm
error analysis
dynamic boundary conditions
convex functions
(h,m)-convex functions
Jensen–Mercer inequality
Hermite–Hadamard inequality
Hölder inequality
power mean inequality
non-conformable fractional operators
analytic functions
quantum (or q-) calculus
q-fractional derivative
close-to-convex functions
m-fold symmetric functions
Faber polynomial expansion
Bullen’s inequality
Hadamard inequality
power mean
fractional integral operators
n/a
Acesso em linha:https://directory.doabooks.org/handle/20.500.12854/139298
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