Kink velocity in nonstationary external fields for the sine-Gordon model with allowance for dissipation effects / L. A. Krasnobaeva, A. V. Shapovalov

Уровень набора: Russian Physics Journal, Scientific JournalОсновной Автор-лицо: Krasnobaeva, L. A.Альтернативный автор-лицо: Shapovalov, A. V., mathematician, Professor of Tomsk Polytechnic University, Doctor of physical and mathematical sciences, 1949-, Aleksandr VasilyevichЯзык: английский.Страна: .Резюме или реферат: With the help of energy analysis suggested by McLaughlin and Scott for the sine-Gordon equation, evolution of kink velocity modeling the propagation of a local conformational perturbation along the DNA molecule under the simultaneous action of dissipation effects and special nonstationary external fields is investigated. For a harmonically time-dependent external force, the kink velocity is characterized by oscillations about a rather monotonically decreasing trend expressed by an explicit analytical formula. The trend velocity coincides with the results of calculations of the kink velocity averaged over the period on different time intervals. Similar results are obtained for a nonstationary force in the form of a step function. A numerical analysis, in particular, demonstrates that the trend velocity changes its behavior for certain values of rectangular pulse duration.Примечания о наличии в документе библиографии/указателя: [References: p. 98 (12 tit.)].Аудитория: .Тематика: электронный ресурс | труды учёных ТПУ | soliton | солитоны | sine-Gordon equation | уравнение синус-Гордона | dissipation | рассеивание Ресурсы он-лайн:Щелкните здесь для доступа в онлайн
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[References: p. 98 (12 tit.)]

With the help of energy analysis suggested by McLaughlin and Scott for the sine-Gordon equation, evolution of kink velocity modeling the propagation of a local conformational perturbation along the DNA molecule under the simultaneous action of dissipation effects and special nonstationary external fields is investigated. For a harmonically time-dependent external force, the kink velocity is characterized by oscillations about a rather monotonically decreasing trend expressed by an explicit analytical formula. The trend velocity coincides with the results of calculations of the kink velocity averaged over the period on different time intervals. Similar results are obtained for a nonstationary force in the form of a step function. A numerical analysis, in particular, demonstrates that the trend velocity changes its behavior for certain values of rectangular pulse duration

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