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48 works

Work: p$ p $‐Adic phase transitions for countable state Potts model

Gibbs Measures and Phase Transitions
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The Potts Model with Countable Set of Spin Values on a Cayley Tree
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p-Adic Analysis and Mathematical Physics
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On Gibbs measures of P-adic Potts model on the cayley tree
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ABI
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ABI
THE WAVE FUNCTION OF THE UNIVERSE AND p-ADIC GRAVITY
I. Ya. Aref’eva, Бранко Драгович, Paul H. Frampton +1
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On the p-adic five-point function
Enzo Marinari, Giorgio Parisi
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p-Adic Valued Distributions in Mathematical Physics
Andrei Khrennikov
Book199421 citations
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-adic monomial equations and their perturbations
F. M. Mukhamedov, O. N. Khakimov
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p-adic string
И. В. Волович
Article198720 citations
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Non-Archimedean Analysis: Quantum Paradoxes, Dynamical Systems and Biological Models
Andrei Khrennikov
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ABI
Phase transition and chaos: P -adic Potts model on a Cayley tree
Farrukh Mukhamedov, Otabek Khakimov
Articleadvanced mathematical theoriesChaos Solitons & Fractals201619 citations
ABI
Gibbs Measures in Biology and Physics
U. A. Rozikov
Book202119 citations
ABI
p-adic valued probability measures
Andrew Khrennikov
Article199617 citations
ABI
Chaotic behavior of the P-adic Potts-Bethe mapping
Farrukh Mukhamedov, Otabek Khakimov
Articleadvanced mathematical theoriesDiscrete and Continuous Dynamical Systems201716 citations
ABI
Phase transitions forp-adic Potts model on the Cayley tree of order three
Farrukh Mukhamedov, Hasan Akın
Article201316 citations
ABI
Onp-adic Gibbs measures of the countable state Potts model on the Cayley tree
A Yu Khrennikov, F M Mukhamedov, J F F Mendes
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ABI
On a generalized p-adic Gibbs measure for Ising model on trees
Otabek Khakimov
Article201415 citations
ABI
Untitled
Other15 citations
ABI
ON INHOMOGENEOUS p-ADIC POTTS MODEL ON A CAYLEY TREE
Farrukh Mukhamedov, U. A. Rozikov
Articleadvanced mathematical theoriesInfinite Dimensional Analysis Quantum Probability and Related Topics200514 citations
ABI
On the strong phase transition for the one-dimensional countable statep-adic Potts model
Farrukh Mukhamedov
Article201414 citations
ABI
Application ofp-adic analysis to models of breaking of replica symmetry
В. А. Аветисов, А. Х. Бикулов, S. V. Kozyrev
Article199914 citations
ABI
A Dynamical System Approach to Phase Transitions for p-Adic Potts Model on the Cayley Tree of Order Two
Farrukh Mukhamedov
Article201214 citations
ABI
On Julia Set and Chaos in p-adic Ising Model on the Cayley Tree
Farrukh Mukhamedov, Otabek Khakimov
Article201714 citations
ABI
On the existence of generalized gibbs measures for the one-dimensional p-adic countable state Potts model
Farrukh Mukhamedov
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ABI

Works cited by this work

Gibbs Measures and Phase Transitions

The Potts Model with Countable Set of Spin Values on a Cayley Tree

p-Adic Analysis and Mathematical Physics

On Gibbs measures of P-adic Potts model on the cayley tree

Untitled

THE WAVE FUNCTION OF THE UNIVERSE AND p-ADIC GRAVITY

On the p-adic five-point function

p-Adic Valued Distributions in Mathematical Physics

-adic monomial equations and their perturbations

p-adic string

Non-Archimedean Analysis: Quantum Paradoxes, Dynamical Systems and Biological Models

Phase transition and chaos: P -adic Potts model on a Cayley tree

Gibbs Measures in Biology and Physics

p-adic valued probability measures

Chaotic behavior of the <i>P</i>-adic Potts-Bethe mapping

Phase transitions for<i>p</i>-adic Potts model on the Cayley tree of order three

On<i>p</i>-adic Gibbs measures of the countable state Potts model on the Cayley tree

On a generalized p-adic Gibbs measure for Ising model on trees

Untitled

ON INHOMOGENEOUS p-ADIC POTTS MODEL ON A CAYLEY TREE

On the strong phase transition for the one-dimensional countable state<i>p</i>-adic Potts model

Application of<i>p</i>-adic analysis to models of breaking of replica symmetry

A Dynamical System Approach to Phase Transitions for p-Adic Potts Model on the Cayley Tree of Order Two

On Julia Set and Chaos in p-adic Ising Model on the Cayley Tree

On the existence of generalized gibbs measures for the one-dimensional p-adic countable state Potts model