Non-Markovian dynamics of fermionic and bosonic systems coupled to several heat baths / A. A. Hovhannisyan [et al.]

Уровень набора: Physical Review EАльтернативный автор-лицо: Hovhannisyan, A. A., Arshak;Sargsyan, V. V., Vazgen Valerikovich;Adamyan, G. G., Gurgen Grigorjevich;Antonenko, N. V., physicist, Professor of Tomsk Polytechnic University, Doctor of physical and mathematical sciences, 1964-, Nikolay Viktorovich;Lacroix, D.Коллективный автор (вторичный): Национальный исследовательский Томский политехнический университет, Инженерная школа ядерных технологий, Отделение экспериментальной физикиЯзык: английский.Страна: .Резюме или реферат: Employing the fermionic and bosonic Hamiltonians for the collective oscillator linearly FC-coupled with several heat baths, the analytical expressions for the collective occupation number are derived within the non-Markovian quantum Langevin approach. The master equations for the occupation number of collective subsystem are derived and discussed. In the case of Ohmic dissipation with Lorenzian cutoffs, the possibility of reduction of the system with several heat baths to the system with one heat bath is analytically demonstrated. For the fermionic and bosonic systems, a comparative analysis is performed between the collective subsystem coupled to two heat baths and the reference case of the subsystem coupled to one bath..Примечания о наличии в документе библиографии/указателя: [References: 31 tit.].Аудитория: .Тематика: электронный ресурс | труды учёных ТПУ | фермионные системы | бозонные модели | тепловые волны Ресурсы он-лайн:Щелкните здесь для доступа в онлайн
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[References: 31 tit.]

Employing the fermionic and bosonic Hamiltonians for the collective oscillator linearly FC-coupled with several heat baths, the analytical expressions for the collective occupation number are derived within the non-Markovian quantum Langevin approach. The master equations for the occupation number of collective subsystem are derived and discussed. In the case of Ohmic dissipation with Lorenzian cutoffs, the possibility of reduction of the system with several heat baths to the system with one heat bath is analytically demonstrated. For the fermionic and bosonic systems, a comparative analysis is performed between the collective subsystem coupled to two heat baths and the reference case of the subsystem coupled to one bath.

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