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Kinetic Theory with Casimir Invariants—Toward Understanding of Self-Organization by Topological Constraints
by
Yoshida, Zensho
in
Casimir force
/ Casimir invariant
/ co-adjoint representation
/ Complex systems
/ Constraint satisfaction
/ Constraints
/ Energy
/ Entropy
/ Function space
/ Invariants
/ Kinetic theory
/ Magnetic fields
/ Matter, Kinetic theory of
/ Mechanics
/ noncanonical Hamiltonian system
/ Plasma
/ self-organization
/ Self-organizing systems
/ topological constraint
/ Topological groups
/ Topology
/ Variables
2024
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Kinetic Theory with Casimir Invariants—Toward Understanding of Self-Organization by Topological Constraints
by
Yoshida, Zensho
in
Casimir force
/ Casimir invariant
/ co-adjoint representation
/ Complex systems
/ Constraint satisfaction
/ Constraints
/ Energy
/ Entropy
/ Function space
/ Invariants
/ Kinetic theory
/ Magnetic fields
/ Matter, Kinetic theory of
/ Mechanics
/ noncanonical Hamiltonian system
/ Plasma
/ self-organization
/ Self-organizing systems
/ topological constraint
/ Topological groups
/ Topology
/ Variables
2024
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Do you wish to request the book?
Kinetic Theory with Casimir Invariants—Toward Understanding of Self-Organization by Topological Constraints
by
Yoshida, Zensho
in
Casimir force
/ Casimir invariant
/ co-adjoint representation
/ Complex systems
/ Constraint satisfaction
/ Constraints
/ Energy
/ Entropy
/ Function space
/ Invariants
/ Kinetic theory
/ Magnetic fields
/ Matter, Kinetic theory of
/ Mechanics
/ noncanonical Hamiltonian system
/ Plasma
/ self-organization
/ Self-organizing systems
/ topological constraint
/ Topological groups
/ Topology
/ Variables
2024
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Kinetic Theory with Casimir Invariants—Toward Understanding of Self-Organization by Topological Constraints
Journal Article
Kinetic Theory with Casimir Invariants—Toward Understanding of Self-Organization by Topological Constraints
2024
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Overview
A topological constraint, characterized by the Casimir invariant, imparts non-trivial structures in a complex system. We construct a kinetic theory in a constrained phase space (infinite-dimensional function space of macroscopic fields), and characterize a self-organized structure as a thermal equilibrium on a leaf of foliated phase space. By introducing a model of a grand canonical ensemble, the Casimir invariant is interpreted as the number of topological particles.
Publisher
MDPI AG,MDPI
Subject
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