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Farrukh Mukhamedov

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Department of Computational and Theoretical Sciences, Faculty of Sciences, International Islamic University Malaysia, P. O. Box 141, 25710, Kuantan, Pahang, Malaysia

  1. QUADRATIC STOCHASTIC OPERATORS AND PROCESSES: RESULTS AND OPEN PROBLEMS

    Rasul Ganikhodzhaev, Farrukh Mukhamedov, U. A. Rozikov

    МақолаQuantum Mechanics and ApplicationsInfinite Dimensional Analysis Quantum Probability and Related Topics201184 иқтибос
    ABI

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

    Farrukh Mukhamedov, U. A. Rozikov

    Мақолаadvanced mathematical theoriesIndagationes Mathematicae200429 иқтибос
    ABI

  3. Existence of a Phase Transition for the Potts p-adic Model on the Set ℤ

    Насир Набиевич Ганиходжаев, Farrukh Mukhamedov, U. A. Rozikov

    Мақолаadvanced mathematical theoriesTheoretical and Mathematical Physics200220 иқтибос
    ABI

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

    Farrukh Mukhamedov, Otabek Khakimov

    Мақолаadvanced mathematical theoriesChaos Solitons & Fractals201619 иқтибос
    ABI

  5. On Gibbs Measures of Models with Competing Ternary and Binary Interactions and Corresponding von Neumann Algebras

    Farrukh Mukhamedov, U. A. Rozikov

    МақолаTheoretical and Computational PhysicsJournal of Statistical Physics200419 иқтибос
    ABI

  6. On Nonergodic Uniform Lotka–Volterra Operators

    Farrukh Mukhamedov, Uygun Jamilov, Abror Pirnapasov

    Мақолаadvanced mathematical theoriesMathematical Notes201918 иқтибос
    ABI

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

    Farrukh Mukhamedov, Otabek Khakimov

    Мақолаadvanced mathematical theoriesDiscrete and Continuous Dynamical Systems201716 иқтибос
    ABI

  8. Translation‐invariant generalized <i>P</i>‐adic Gibbs measures for the Ising model on Cayley trees

    Farrukh Mukhamedov, Otabek Khakimov

    Мақолаadvanced mathematical theoriesMathematical Methods in the Applied Sciences202015 иқтибос
    ABI

  9. ON INHOMOGENEOUS p-ADIC POTTS MODEL ON A CAYLEY TREE

    Farrukh Mukhamedov, U. A. Rozikov

    Мақолаadvanced mathematical theoriesInfinite Dimensional Analysis Quantum Probability and Related Topics200514 иқтибос
    ABI

  10. On cubic equations over p-adic fields

    Farrukh Mukhamedov, B. A. Omirov, Mansoor Saburov

    Мақолаadvanced mathematical theoriesInternational Journal of Number Theory201413 иқтибос
    ABI

  11. On a class of rational p-adic dynamical systems

    Murod Khamraev, Farrukh Mukhamedov

    Мақолаadvanced mathematical theoriesJournal of Mathematical Analysis and Applications200510 иқтибос
    ABI

  12. Phase diagram of the three states Potts model with next nearest neighbour interactions on the Bethe lattice

    Nasir Ganikhodjaev, Farrukh Mukhamedov, Chin Hee Pah

    МақолаTheoretical and Computational PhysicsPhysics Letters A20089 иқтибос
    ABI

  13. On the ergodic principle for Markov and quadratic stochastic processes and its relations

    Nasir Ganikhodjaev, Hasan Akın, Farrukh Mukhamedov

    МақолаStochastic processes and financial applicationsLinear Algebra and its Applications20069 иқтибос
    ABI

  14. On infinite dimensional quadratic Volterra operators

    Farrukh Mukhamedov, Hasan Akın, Seyi̇t Temir

    МақолаFixed Point Theorems AnalysisJournal of Mathematical Analysis and Applications20059 иқтибос
    ABI

  15. Chaotic behavior of the <i>p</i>-adic Potts–Bethe mapping II

    Otabek Khakimov, Farrukh Mukhamedov

    Мақолаadvanced mathematical theoriesErgodic Theory and Dynamical Systems20219 иқтибос
    ABI

  16. On a factor associated with the unordered phase of λ-model on a cayley tree

    Farrukh Mukhamedov

    МақолаAdvanced Operator Algebra ResearchReports on Mathematical Physics20048 иқтибос
    ABI

  17. On ground states and phase transition for <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" display="inline" id="d1e206" altimg="si4.svg"><mml:mi>λ</mml:mi></mml:math>-model with the competing Potts interactions on Cayley trees

    Farrukh Mukhamedov, Chin Hee Pah, Hakim Jamil +1

    МақолаTheoretical and Computational PhysicsPhysica A Statistical Mechanics and its Applications20208 иқтибос
    ABI

  18. Infinite-dimensional quadratic Volterra operators

    Farrukh Mukhamedov

    МақолаHolomorphic and Operator TheoryRussian Mathematical Surveys20007 иқтибос
    ABI

  19. Historical behavior for a class of Lotka–Volterra systems

    Uygun Jamilov, Farrukh Mukhamedov

    МақолаMathematical and Theoretical Epidemiology and Ecology ModelsMathematical Methods in the Applied Sciences20226 иқтибос
    ABI

  20. On individual subsequential ergodic theorem in von Neumann algebras

    Semyon Litvinov, Farrukh Mukhamedov

    МақолаAdvanced Operator Algebra ResearchStudia Mathematica20016 иқтибос
    ABI

  21. Weakly Periodic Ground States for the λ-Model

    Farrukh Mukhamedov, M. M. Rakhmatullaev, M. A. Rasulova

    МақолаTheoretical and Computational PhysicsUkrainian Mathematical Journal20205 иқтибос
    ABI

  22. Ergodic properties of discrete quadratic stochastic processes defined on von Neumann algebras

    Насир Набиевич Ганиходжаев, Farrukh Mukhamedov

    МақолаAdvanced Topics in AlgebraIzvestiya Mathematics20005 иқтибос
    ABI

  23. Absolute continuity of non-homogeneous Gibbs measures of the Ising model on the Cayley tree

    Farrukh Mukhamedov, Otabek Khakimov

    МақолаTheoretical and Computational PhysicsNonlinearity20235 иқтибос
    ABI

  24. The disordered phase of the inhomogeneous potts model is extremal on the Cayley tree

    Farrukh Mukhamedov, U. A. Rozikov

    МақолаTheoretical and Computational PhysicsTheoretical and Mathematical Physics20004 иқтибос
    ABI

  25. On metric properties of unconventional limit sets of contractive non-Archimedean dynamical systems

    Farrukh Mukhamedov, Otabek Khakimov

    Мақолаadvanced mathematical theoriesDynamical Systems20164 иқтибос
    ABI