Symmetry in Complex Systems

doi:10.3390/books978-3-03936-895-2

dc.contributor.editor	Machado, J. A. Tenreiro
dc.contributor.editor	Lopes, António
dc.date.accessioned	2021-05-01T15:34:39Z
dc.date.available	2021-05-01T15:34:39Z
dc.date.issued	2020
dc.identifier	ONIX_20210501_9783039368945_725
dc.identifier.uri	https://directory.doabooks.org/handle/20.500.12854/68979
dc.description.abstract	Complex systems with symmetry arise in many fields, at various length scales, including financial markets, social, transportation, telecommunication and power grid networks, world and country economies, ecosystems, molecular dynamics, immunology, living organisms, computational systems, and celestial and continuum mechanics. The emergence of new orders and structures in complex systems means symmetry breaking and transitions from unstable to stable states. Modeling complexity has attracted many researchers from different areas, dealing both with theoretical concepts and practical applications. This Special Issue fills the gap between the theory of symmetry-based dynamics and its application to model and analyze complex systems.
dc.language	English
dc.subject.classification	thema EDItEUR::T Technology, Engineering, Agriculture, Industrial processes::TB Technology: general issues::TBX History of engineering and technology	en_US
dc.subject.other	multi-agent system (MAS)
dc.subject.other	reinforcement learning (RL)
dc.subject.other	mobile robots
dc.subject.other	function approximation
dc.subject.other	Opportunistic complex social network
dc.subject.other	cooperative
dc.subject.other	neighbor node
dc.subject.other	probability model
dc.subject.other	social relationship
dc.subject.other	adapted PageRank algorithm
dc.subject.other	PageRank vector
dc.subject.other	networks centrality
dc.subject.other	multiplex networks
dc.subject.other	biplex networks
dc.subject.other	divided difference
dc.subject.other	radius of convergence
dc.subject.other	Kung–Traub method
dc.subject.other	local convergence
dc.subject.other	Lipschitz constant
dc.subject.other	Banach space
dc.subject.other	fractional calculus
dc.subject.other	Caputo derivative
dc.subject.other	generalized Fourier law
dc.subject.other	Laplace transform
dc.subject.other	Fourier transform
dc.subject.other	Mittag–Leffler function
dc.subject.other	non-Fourier heat conduction
dc.subject.other	Mei symmetry
dc.subject.other	conserved quantity
dc.subject.other	adiabatic invariant
dc.subject.other	quasi-fractional dynamical system
dc.subject.other	non-standard Lagrangians
dc.subject.other	complex systems
dc.subject.other	symmetry-breaking
dc.subject.other	bifurcation theory
dc.subject.other	complex networks
dc.subject.other	nonlinear dynamical systems
dc.title	Symmetry in Complex Systems
dc.type	book
oapen.identifier.doi	10.3390/books978-3-03936-895-2
oapen.relation.isPublishedBy	46cabcaa-dd94-4bfe-87b4-55023c1b36d0
oapen.relation.isbn	9783039368945
oapen.relation.isbn	9783039368952
oapen.pages	118
oapen.place.publication	Basel, Switzerland

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