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Abelian sandpile model
Known as:
Wiesenfeld
, Sand pile
, Abelian sandpile
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The Abelian sandpile model, also known as the Bak–Tang–Wiesenfeld model, was the first discovered example of a dynamical system displaying self…
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Related topics
Related topics
9 relations
Cellular automaton
Dynamical system
Kirchhoff's theorem
Laplacian matrix
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Broader (1)
Self-organization
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2019
2019
A Stochastic Variant of the Abelian Sandpile Model
Seungki Kim
,
Yuntao Wang
Journal of statistical physics
2019
Corpus ID: 174797893
We introduce a natural stochastic extension, called SSP, of the abelian sandpile model (ASM), which shares many mathematical…
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2018
2018
Effect of modified
Yao Xin-jie
,
Li Yan
,
S. Tang
2018
Corpus ID: 4648433
OBJECTIVE: To determine the effectiveness of modified Sanhuang Xiexin Tang (SHXXT) plus additional herbs (MSAH) combined with…
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2016
2016
Dissipation in the Abelian Sandpile Model
H. Jongbloed
2016
Corpus ID: 125333178
The Abelian Sandpile model was originally introduced by Bak, Tang and Wiesenfeld in 1987 as a paradigm for self-organized…
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Review
2013
Review
2013
Methane Dynamics in Peat: Importance of Shallow Peats and a Novel Reduced‐Complexity Approach for Modeling Ebullition
T. Coulthard
,
A. Baird
,
J. A. Ramirez
,
J. Waddington
2013
Corpus ID: 55055885
Northern peatlands are one of the largest natural sources of atmospheric methane (CH 4 ), and it is important to understand the…
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2012
2012
Abelian Sandpile Model on randomly rooted graphs
M. Matter
2012
Corpus ID: 118382091
The Abelian Sandpile Model (ASM) is an archetypical model of the physical phenomenon called self-organized criticality. One of…
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2011
2011
Dynamics On and Of Complex Networks V
M. Choudhury
,
Niloy Ganguly
,
+11 authors
Cnrs ENS Lyon
2011
Corpus ID: 995307
Vélo’v
Review
2008
Review
2008
Yes, cavalier attitudes can have pernicious consequences.
W. Swann
,
Christine Chang-Schneider
,
K. McClarty
2008
Corpus ID: 10435482
In their thoughtful commentary on our article (Swann, Chang-Schneider, & McClarty, February–March 2007), Krueger, Vohs, and…
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Review
2005
Review
2005
Abelian sandpile models in infinite volume
C. Maes
,
F. Redig
,
E. Saada
2005
Corpus ID: 15747105
Since its introduction by Bak, Tang and Wiessenfeld, the abelian sandpile dynamics has been studied extensively in finite volume…
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2005
2005
Domain wall dynamics and Barkhausen jumps in thin-film permalloy microstructures
Shuqiang Yang
,
J. L. Erskine
2005
Corpus ID: 85508142
Domain wall jump-amplitude and velocity distributions associated with Barkhausen jumps in a 300-Å-thick thin-film permalloy and a…
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1993
1993
Boundary effects in a two-dimensional Abelian sandpile
J. Brankov
,
E. V. Ivashkevich
,
V. Priezzhev
1993
Corpus ID: 5876195
We study boundary and finite-size effects in the Abelian sandpile model due to Bak, Tang and Wiesenfeld. In the case of half…
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