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Иш: Chaotic behavior of renormalization group of the p-adic Ising model on ary trees

  1. Gibbs Measures on Cayley Trees

    U. A. Rozikov

    Китоб2013174 иқтибос
    ABI

  2. Gibbs Measures and Phase Transitions

    Hans-Otto Georgii

    Китоб198881 иқтибос
    ABI

  3. p-adic Numbers, p-adic Analysis, and Zeta-Functions

    Neal Koblitz

    Китоб197743 иқтибос
    ABI

  4. p-Adic Analysis and Mathematical Physics

    V. S. Vladimirov, И. В. Волович, E. I. Zelenov

    Китоб199437 иқтибос
    ABI

  5. Applied Algebraic Dynamics

    Vladimir Anashin, Andrei Khrennikov

    Китоб200924 иқтибос
    ABI

  6. THE WAVE FUNCTION OF THE UNIVERSE AND p-ADIC GRAVITY

    I. Ya. Aref’eva, Бранко Драгович, Paul H. Frampton +1

    Мақола199123 иқтибос
    ABI

  7. On the p-adic five-point function

    Enzo Marinari, Giorgio Parisi

    Мақола198822 иқтибос
    ABI

  8. p-Adic Valued Distributions in Mathematical Physics

    Andrei Khrennikov

    Китоб199421 иқтибос
    ABI

  9. -adic monomial equations and their perturbations

    F. M. Mukhamedov, O. N. Khakimov

    Мақола201921 иқтибос
    ABI

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

    Andrei Khrennikov

    Китоб199720 иқтибос
    ABI

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

    Farrukh Mukhamedov, Otabek Khakimov

    Мақолаadvanced mathematical theoriesChaos Solitons & Fractals201619 иқтибос
    ABI

  12. p-adic valued probability measures

    Andrew Khrennikov

    Мақола199617 иқтибос
    ABI

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

    Farrukh Mukhamedov, Otabek Khakimov

    Мақолаadvanced mathematical theoriesDiscrete and Continuous Dynamical Systems201716 иқтибос
    ABI

  14. A p-Adic Generalized Gibbs Measure for the Ising Model on a Cayley Tree

    M. M. Rahmatullaev, O. N. Khakimov, A. M. Tukhtaboev

    Мақолаadvanced mathematical theoriesTheoretical and Mathematical Physics201915 иқтибос
    ABI

  15. 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

  16. Renormalization Method in p-Adic λ-Model on the Cayley Tree

    Farrukh Mukhamedov

    Мақола201515 иқтибос
    ABI

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

    Farrukh Mukhamedov, Otabek Khakimov

    Мақола201714 иқтибос
    ABI

  18. On P-adic λ-model on the Cayley tree

    Murod Khamraev, Farrukh Mukhamedov

    Мақола200412 иқтибос
    ABI

  19. On P-Adic λ-Model on the Cayley Tree II: Phase Transitions

    Farrukh Mukhamedov, Mutlay Doğan

    Мақола201512 иқтибос
    ABI

  20. On p-adic mathematical physics

    Бранко Драгович, Andrei Yu. Khrennikov, С. В. Козырев +1

    Мақола200912 иқтибос
    ABI

  21. p-Adic mathematical physics: the first 30 years

    B. Dragovich, A. Yu. Khrennikov, S. V. Kozyrev +2

    Мақола201712 иқтибос
    ABI

  22. P-adic Deterministic and Random Dynamics

    Andrei Yu. Khrennikov, Marcus Nilson

    Китоб200411 иқтибос
    ABI

  23. On a nonlinear p-adic dynamical system

    U. A. Rozikov, I. A. Sattarov

    Мақолаadvanced mathematical theoriesP-Adic Numbers Ultrametric Analysis and Applications201410 иқтибос
    ABI

  24. p-adic repellers in <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" overflow="scroll"> <mml:msub> <mml:mi mathvariant="double-struck">Q</mml:mi> <mml:mi>p</mml:mi> </mml:msub> </mml:math> are subshifts of finite type

    Aihua Fan, Lingmin Liao, Yue Fei Wang +1

    Мақола200710 иқтибос
    ABI

  25. On<i>p</i>-adic Ising–Vannimenus model on an arbitrary order Cayley tree

    Farrukh Mukhamedov, Mansoor Saburov, Otabek Khakimov

    Мақола20159 иқтибос
    ABI