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Efficiency at Maximum Power Output of a Quantum-Mechanical Brayton Cycle

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【作者】 袁媛何济洲高勇王建辉

【Author】 YUAN Yuan;HE Ji-Zhou;GAO Yong;WANG Jian-Hui;Department of Physics, Nanchang University;Department of Applied Physics, School of Science, Shanghai Second Polytechnic University;State Key Laboratory of Surface Physics and Department of Physics, Fudan University;

【机构】 Department of Physics, Nanchang UniversityDepartment of Applied Physics, School of Science, Shanghai Second Polytechnic UniversityState Key Laboratory of Surface Physics and Department of Physics, Fudan University

【摘要】 The performance in finite time of a quantum-mechanical Brayton engine cycle is discussed, without introduction of temperature. The engine model consists of two quantum isoenergetic and two quantum isobaric processes,and works with a single particle in a harmonic trap. Directly employing the finite-time thermodynamics, the efficiency at maximum power output is determined. Extending the harmonic trap to a power-law trap, we find that the efficiency at maximum power is independent of any parameter involved in the model, but depends on the confinement of the trapping potential.

【Abstract】 The performance in finite time of a quantum-mechanical Brayton engine cycle is discussed, without introduction of temperature. The engine model consists of two quantum isoenergetic and two quantum isobaric processes,and works with a single particle in a harmonic trap. Directly employing the finite-time thermodynamics, the efficiency at maximum power output is determined. Extending the harmonic trap to a power-law trap, we find that the efficiency at maximum power is independent of any parameter involved in the model, but depends on the confinement of the trapping potential.

【基金】 Supported by the National Natural Science Foundation of China under Grant No.11265010;the Jiangxi Provincial Natural Science Foundation under Grant No.20132BAB212009;University Young Teacher Training Program of the SMEC under Grant No.egd11005;by Innovation Program of the SMEC under Grant No.12YZ177
  • 【文献出处】 Communications in Theoretical Physics ,理论物理通讯(英文版) , 编辑部邮箱 ,2014年03期
  • 【分类号】O413.1
  • 【被引频次】4
  • 【下载频次】37
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