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Advanced Mathematical Methods: Theory and Applications

The many technical and computational problems that appear to be constantly emerging in various branches of physics and engineering beg for a more detailed understanding of the fundamental mathematics that serves as the cornerstone of our way of understanding natural phenomena. The purpose of this Sp...

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Zapisane w:
Główni autorzy: Giusti, Andrea, Mainardi, Francesco
Format: Online
Język:angielski
Wydane: MDPI - Multidisciplinary Digital Publishing Institute 2021
Hasła przedmiotowe:
Q1-390
QC1-999
Bessel function
n/a
Grünwald–Letnikov derivative
tensor calculus
biosorption
differential equations
Caputo fractional derivatives of a function with respect to another function
gamma distribution
Mittag-Leffler function
fractional Laplacian
heavy metals toxicity
discrete Fourier Transform
anomalous diffusion
ultraparabolic equation
layer potentials
exterior algebra
Laplace transform
Riemann–Liouville derivative
integral transforms
fredholmian operators
time delay
Orthogonality
multispecies biofilm
macroeconomics
central limit theorem
DFT in polar coordinates
Bessel-Riesz motion
Schur decomposition
generating operator
Mittag–Leffler function
Fourier Theory
multidimensional DFT
fractional calculus
Mellin integral transform
electromagnetism
fractional differential equations
relativistic diffusion equation
distributed lag
space-time fractional diffusion equation
Maxwell equations
power law
discrete Hankel Transform
matrix function
polar coordinates
exterior calculus
method of characteristics
stable distribution
mathematical finance
linear elastostatics
ultradiffusion process
probabilistic representation
Keynesian model
subordination principle
Laplace integral transform
fractional derivative
differential forms
fractional integral
integral equations
transmutation operator
operational calculus of Mikusinski type
Caputo derivative
Abel-type integral
free boundary value problem
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Streszczenie:The many technical and computational problems that appear to be constantly emerging in various branches of physics and engineering beg for a more detailed understanding of the fundamental mathematics that serves as the cornerstone of our way of understanding natural phenomena. The purpose of this Special Issue was to establish a brief collection of carefully selected articles authored by promising young scientists and the world's leading experts in pure and applied mathematics, highlighting the state-of-the-art of the various research lines focusing on the study of analytical and numerical mathematical methods for pure and applied sciences.

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