Search Results - "Matrasulov, D.U."

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  1. 1

    Finite-temperature nonlinear dynamics in cavity QED: A thermofield dynamics approach by Matrasulov, D.U., Ruzmetov, T., Otajanov, D.M., Khabibullaev, P.K., Saidov, A.A., Khanna, F.C.

    Published in Physics letters. A (01-01-2009)
    “…Heath-bath effects in the dynamics of atom + cavity system are studied. The temperature effects are explored using thermofield dynamics formalism. It is found…”
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  2. 2

    Transparent quantum graphs by Yusupov, J.R., Sabirov, K.K., Ehrhardt, M., Matrasulov, D.U.

    Published in Physics letters. A (18-07-2019)
    “…We consider quantum graphs with transparent branching points. To design such networks, the concept of transparent boundary conditions is applied to the…”
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  3. 3

    Manakov system on metric graphs: Modeling the reflectionless propagation of vector solitons in networks by Yusupov, J.R., Matyokubov, Kh.Sh, Ehrhardt, M., Matrasulov, D.U.

    Published in Physics letters. A (15-08-2023)
    “…We consider the reflectionless transport of Manakov solitons in networks. The system is modeled in terms of the Manakov system on metric graphs subject to…”
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  4. 4

    Transparent boundary conditions for the sine-Gordon equation: Modeling the reflectionless propagation of kink solitons on a line by Sabirov, K.K., Yusupov, J.R., Ehrhardt, M., Matrasulov, D.U.

    Published in Physics letters. A (31-01-2022)
    “…•Reflectionless transport of sine-Gordon solitons on a line is considered.•Transparent boundary conditions for the sine-Gordon equation on a line are…”
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  5. 5

    Transparent boundary conditions for the nonlocal nonlinear Schrödinger equation: A model for reflectionless propagation of PT-symmetric solitons by Akramov, M.E., Yusupov, J.R., Ehrhardt, M., Susanto, H., Matrasulov, D.U.

    Published in Physics letters. A (29-01-2023)
    “…We consider the problem of reflectionless propagation of PT-symmetric solitons described by the nonlocal nonlinear Schrödinger equation on a line in the…”
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  6. 6

    Soliton generation in optical fiber networks by Sabirov, K.K., Akramov, M.E., Sh. Otajonov, R., Matrasulov, D.U.

    Published in Chaos, solitons and fractals (01-04-2020)
    “…We consider the problem of soliton generation in branched optical fibers. A model based on the nonlinear Schrodinger equation on metric graphs is proposed…”
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  7. 7

    Exciton dynamics in branched conducting polymers: Quantum graphs based approach by Yusupov, J.R., Matyokubov, Kh.Sh, Sabirov, K.K., Matrasulov, D.U.

    Published in Chemical physics (01-09-2020)
    “…We consider dynamics of excitons in branched conducting polymers. An effective model based on the use of quantum graph concept is applied for computing of…”
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  8. 8

    Stationary nonlinear Schrödinger equation on simplest graphs by Sabirov, K.K., Sobirov, Z.A., Babajanov, D., Matrasulov, D.U.

    Published in Physics letters. A (03-05-2013)
    “…We treat the stationary (cubic) nonlinear Schrödinger equation (NLSE) on simplest graphs. The solutions are obtained for primary star graph with the boundary…”
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  9. 9

    Classical and quantum dynamics of a kicked relativistic particle in a box by Yusupov, J.R., Otajanov, D.M., Eshniyazov, V.E., Matrasulov, D.U.

    Published in Physics letters. A (09-03-2018)
    “…We study classical and quantum dynamics of a kicked relativistic particle confined in a one dimensional box. It is found that in classical case for chaotic…”
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  10. 10

    Classical dynamics and particle transport in kicked billiards by Matrasulov, D.U., Salomov, U.R., Milibaeva, G.M., Iskandarov, N.E.

    Published in Physica. D (01-03-2011)
    “…We study nonlinear dynamics of the kicked particle whose motion is confined by square billiard. The kick source is considered as localized at the center of a…”
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  11. 11
  12. 12

    Spectra of heavy flavored hadrons in the relativistic approach by Matrasulov, D.U., Khanna, F.C., Rakhimov, Kh.Yu, Yusupov, H.

    “…Heavy-light mesons are studied considering them as an atomlike system and using Dirac equation for its description. Correct choice of the quark-antiquark…”
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