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Symmetry in Mathematical Analysis and Functional Analysis II

It is well known that the roles and consequences of symmetry in mathematics and related sciences are very important. In this reprint, we aim to establish some theoretical results (and their applications) in the fields of mathematical and functional analyses, in which the concept of symmetry plays an...

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Format: Online
Sprog:engelsk
Udgivet: MDPI - Multidisciplinary Digital Publishing Institute 2024
Fag:
heterogeneous vehicle platoon
multi-objective control
nonlinear model predictive control
distributed control
energy saving
q-homotopy analysis transform method
Benney equation
Atangana–Baleanu derivative
Laplace transform
tensorial product
self-adjoint operators
convex functions
Euclidean operator radius
Davis–Wielandt radius
numerical radius
polynomial approximation
moment problem
symmetric matrix
self-adjoint operator
implicitly defined function
holomorphic solution
positive solution
time scales
existence
iterative system
neural network
machine learning
optimal transport
mean field control
mean field optimal transport
neutral-type inertial neural networks
stochastic
stability
delays
differential equation
oscillatory
non-oscillatory
neutral delay
even order
analytic function
differential subordination
starlike function
symmetric image domain
thema EDItEUR::U Computing and Information Technology::UY Computer science
Online adgang:ONIX_20240514_9783725806188_348
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Summary:It is well known that the roles and consequences of symmetry in mathematics and related sciences are very important. In this reprint, we aim to establish some theoretical results (and their applications) in the fields of mathematical and functional analyses, in which the concept of symmetry plays an essential role. In particular, we aim to investigate various problems in areas such as optimization problems, polynomial approximation on unbounded subsets, moment problems, variational inequalities, evolutionary problems, dynamical systems, generalized convexity, partial differential equations, and special spaces of self-adjoint operators. Some of these areas of research are strongly intercorrelated.

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