F. Mukhamedov

activity

20052026

most citedOn

p

-adic Gibbs measures of countable state Potts model on the Cayley tree

57 citations · 887 across the 117 of their papers we have counts for

collaborators

Showing 2011Show all

4 papers · 1 filter

math.FA2011★ 4 cited

Weighted ergodic theorems for Banach-Kantorovich lattice $L_{p} (\nabla^, μ^)$

Inomjon Ganiev, Farrukh Mukhamedov

In the present paper we prove weighted ergodic theorems and multiparameter weighted ergodic theorems for positive contractions acting on $L_{p} (\nabla^, μ^)$ . Our main tool is…

math-ph2011

On phase transition for one dimensional countable state $P$ -adic Potts model

Farrukh Mukhamedov

In the present paper we shall consider countable state $p$ -adic Potts model on $Z_{+}$ . A main aim is to establish the existence of the phase transition for the model. In our study,…

math.NT2011★ 37 cited

On equation $x^{q} = a$ over $\bq_p$

Farrukh Mukhamedov, Mansoor Saburov

In this paper we provide a solvability criterion for the monomial equation $x^{q} = a$ over $Q_{p}$ for any natural number $q$ .

math.PR2011★ 1 cited

On $L_{1}$ -Weak Ergodicity of nonhomogeneous discrete Markov processes and its applications

Farrukh Mukhamedov

In the present paper we investigate the $L_{1}$ -weak ergodicity of nonhomogeneous discrete Markov processes with general state spaces. Note that the $L_{1}$ -weak ergodicity is weaker t…

Weighted ergodic theorems for Banach-Kantorovich lattice Lp​(∇^,μ^​)

On phase transition for one dimensional countable state P-adic Potts model

On equation xq=a over $\bq_p$

On L1​-Weak Ergodicity of nonhomogeneous discrete Markov processes and its applications

Weighted ergodic theorems for Banach-Kantorovich lattice $L_{p} (\nabla^, μ^)$

On phase transition for one dimensional countable state $P$ -adic Potts model

On equation $x^{q} = a$ over $\bq_p$

On $L_{1}$ -Weak Ergodicity of nonhomogeneous discrete Markov processes and its applications