About: Abelian sandpile model

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The Abelian sandpile model (ASM) is the more popular name of the original Bak–Tang–Wiesenfeld model (BTW). BTW model was the first discovered example of a dynamical system displaying self-organized criticality. It was introduced by Per Bak, Chao Tang and Kurt Wiesenfeld in a 1987 paper. Three years later Deepak Dhar discovered that the BTW sandpile model indeed follows the abelian dynamics and therefore referred to this model as the Abelian sandpile model.

Attributes	Values
rdf:type	yago:WikicatCellularAutomatonRules yago:WikicatNonlinearSystems yago:Abstraction100002137 yago:Attribute100024264 yago:Cognition100023271 yago:Concept105835747 yago:Content105809192 yago:DynamicalSystem106246361 yago:Group100031264 yago:Idea105833840 yago:NonlinearSystem108435246 yago:PhaseSpace100029114 yago:PsychologicalFeature100023100 building yago:Rule105846054 yago:Space100028651 yago:System108435388 yago:WikicatDynamicalSystems
rdfs:label	Model de la pila de sorra (ca) Abelian sandpile model (en) Pila de arena (es) Модель песчаной кучи (ru)
rdfs:comment	Модель песчаной кучи (англ. sandpile model) — классическая модель теории самоорганизованной критичности, связанная со многими областями математики. (ru) El model de la pila de sorra, també conegut com a model Bak–Tang–Wiesenfeld (BTW), és un autòmat cel·lular dissenyat per analitzar i explicar el comportament d'autoorganització a través de la teoria de grafs i la teoria d'autòmats cel·lulars, utilitzant eines algebraiques. Va ser el primer exemple descobert d'un sistema dinàmic que mostra autoorganització crítica, és a dir, que té punts crítics com un atractor en la seva evolució temporal. Fou introduït l'any 1987 per Per Bak, Chao Tang i Kurt Wiesenfeld. (ca) The Abelian sandpile model (ASM) is the more popular name of the original Bak–Tang–Wiesenfeld model (BTW). BTW model was the first discovered example of a dynamical system displaying self-organized criticality. It was introduced by Per Bak, Chao Tang and Kurt Wiesenfeld in a 1987 paper. Three years later Deepak Dhar discovered that the BTW sandpile model indeed follows the abelian dynamics and therefore referred to this model as the Abelian sandpile model. (en) El modelo de pilas de arena es un modelo matemático diseñado para analizar y explicar el comportamiento de la autoorganización crítica a través de la teoría de grafos y la teoría de autómatas celulares utilizando herramientas algebraicas. Considere una pila de arena o un reloj de arena apenas girado, si la pendiente es muy alta, la pila está lejos de encontrarse en equilibrio y colapsará hasta que la pendiente promedio llegue a un valor crítico en el cual el sistema es apenas estable bajo perturbaciones pequeñas. (es)
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dcterms:subject	Phase transitions Cellular automaton rules Self-organization Critical phenomena Dynamical systems Nonlinear systems
Wikipage page ID	21409717 (xsd:integer)
Wikipage revision ID	1123217035 (xsd:integer)
Link from a Wikipage to another Wikipage	Principle of least action Multigraph Brady Haran Deepak Dhar Per Bak Renormalization Degree (graph theory) Degree matrix Dynamical system Kurt Wiesenfeld Lie group Phase transitions Commutative monoid Self-organization Geodesic Conformal field theory Chip-firing game Physical Review A Physical Review Letters Spanning tree Action (philosophy) Topological group Torus Laplacian matrix Semigroup Adjacency matrix American Mathematical Society Cellular automaton rules Cellular automaton Central charge Computer game Self-organized criticality Harmonic function Self-organization Abelian group Critical phenomena Dynamical systems Nonlinear systems Chao Tang Edge contraction Phase transition Square lattice Nautilus Quarterly Kirchhoff's theorem Numb3rs Critical state Discrete subgroup 1/f noise dbr:Symplectic_fermion dbr:Wiktionary:perturbation
Link from a Wikipage to an external page	http://nautil.us/issue/107/the-edge/the-math-of-the-amazing-sandpile%7Cwebsite= https://christopherphelps.trinket.io/sites/sandpiles https://ghostarchive.org/varchive/youtube/20211215/1MtEUErz7Gg https://hal.archives-ouvertes.fr/hal-00016378/file/sandpile.pdf https://www.youtube.com/watch%3Fv=1MtEUErz7Gg
sameAs	Abelian sandpile model Abelian sandpile model Abelian sandpile model

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