The general conditions for a sandpile system to evolve spontaneously into a critical state characterized by a power law distribution of avalanches or bursts are identified as: a) the existence of a stationary state with a global conservation law; b) long-range correlations in the continuum limit (i.e. Laplacian diffusive field); c) the existence of a local rigidity for the microscopic dynamics. These conditions permit a classification of the models that have been considered up to now and the identification of the local rigidity as a new basic parameter that can lead to various possible scenarios ranging continuously from SOC behaviour to standard diffusion
We introduce a renormalization scheme of novel type that allows us to characterize the critical stat...
39 pagesInternational audienceThe discrete height abelian sandpile model was introduced by Bak, Tang...
We introduce a renormalization scheme of a type that is able to describe the self-organized critical...
We introduce a renormalization scheme of a type that is able to describe the self-organized critical...
We address the problem of the role of the concept of local rigidity in the family of sandpile system...
We address the problem of the role of the concept of local rigidity in the family of sandpile system...
The Abelian Sandpile model was originally introduced by Bak, Tang and Wiesenfeld in 1987 as a paradi...
An avalanche or "sandpile" model is discussed that generalizes the original self-organized criticali...
We consider a generalized sandpile model where the particle addition and toppling are formulated in ...
At dissipative boundaries, models of self-organized criticality show peculiar scalings, different fr...
At dissipative boundaries, models of self-organized criticality show peculiar scalings, different fr...
In a model of self-organized criticality unstable sites discharge to just one of their neighbours. F...
Abstract: We investigated the avalanche dynamics of the sandpile model (first presented by Bak, Tang...
At dissipative boundaries, models of self-organized criticality show peculiar scalings, different fr...
At dissipative boundaries, models of self-organized criticality show peculiar scalings, different fr...
We introduce a renormalization scheme of novel type that allows us to characterize the critical stat...
39 pagesInternational audienceThe discrete height abelian sandpile model was introduced by Bak, Tang...
We introduce a renormalization scheme of a type that is able to describe the self-organized critical...
We introduce a renormalization scheme of a type that is able to describe the self-organized critical...
We address the problem of the role of the concept of local rigidity in the family of sandpile system...
We address the problem of the role of the concept of local rigidity in the family of sandpile system...
The Abelian Sandpile model was originally introduced by Bak, Tang and Wiesenfeld in 1987 as a paradi...
An avalanche or "sandpile" model is discussed that generalizes the original self-organized criticali...
We consider a generalized sandpile model where the particle addition and toppling are formulated in ...
At dissipative boundaries, models of self-organized criticality show peculiar scalings, different fr...
At dissipative boundaries, models of self-organized criticality show peculiar scalings, different fr...
In a model of self-organized criticality unstable sites discharge to just one of their neighbours. F...
Abstract: We investigated the avalanche dynamics of the sandpile model (first presented by Bak, Tang...
At dissipative boundaries, models of self-organized criticality show peculiar scalings, different fr...
At dissipative boundaries, models of self-organized criticality show peculiar scalings, different fr...
We introduce a renormalization scheme of novel type that allows us to characterize the critical stat...
39 pagesInternational audienceThe discrete height abelian sandpile model was introduced by Bak, Tang...
We introduce a renormalization scheme of a type that is able to describe the self-organized critical...