dorsal/arxiv
View SchemaPersistence in Random Bond Ising Models of a Socio-Econo Dynamics in High Dimensions
| Authors | S. Jain, T. Yamano |
|---|---|
| Categories | |
| ArXiv ID | physics/0610160 |
| URL | https://arxiv.org/abs/physics/0610160 |
Abstract
We study the persistence phenomenon in a socio-econo dynamics model using computer simulations at a finite temperature on hypercubic lattices in dimensions up to 5. The model includes a ` social\rq local field which contains the magnetization at time $t$. The nearest neighbour quenched interactions are drawn from a binary distribution which is a function of the bond concentration, $p$. The decay of the persistence probability in the model depends on both the spatial dimension and $p$. We find no evidence of ` blocking\rq in this model. We also discuss the implications of our results for applications in the social and economic fields.
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"abstract": "We study the persistence phenomenon in a socio-econo dynamics model using\ncomputer simulations at a finite temperature on hypercubic lattices in\ndimensions up to 5. The model includes a ` social\\rq local field which contains\nthe magnetization at time $t$. The nearest neighbour quenched interactions are\ndrawn from a binary distribution which is a function of the bond concentration,\n$p$. The decay of the persistence probability in the model depends on both the\nspatial dimension and $p$. We find no evidence of ` blocking\\rq in this model.\nWe also discuss the implications of our results for applications in the social\nand economic fields.",
"arxiv_id": "physics/0610160",
"authors": [
"S. Jain",
"T. Yamano"
],
"categories": [
"physics.soc-ph",
"physics.comp-ph",
"q-fin.GN"
],
"title": "Persistence in Random Bond Ising Models of a Socio-Econo Dynamics in High Dimensions",
"url": "https://arxiv.org/abs/physics/0610160"
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