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Nyquist and Callen-Welton Fluctuation-Dissipation Theorem as a Consequence of Detailed Balance Principle Applied for a Resonance RLC-Circuit

机译:奈奎斯特和Callen-Welton波动定理作为施加谐振RLC电路的详细余额原理的结果

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The Callen-Welton and Nyquist theorems in the statistical physics are re-derided in a thermodynamic style using detailed balance principle applied for the thermal averaged energy of a high Q-factor RLC resonance circuit. The usual proof requires a standard statistical averaging of the perturbation theory expression for the generalized susceptibility, while the detailed balance principle gives much shorter derivation appropriate for all university courses of thermal or statistical physics. In the framework of the new approach, the Callen-Welton theorem is a consequence of the Nyquist theorem, while in the traditional approach the Nyquist theorem is an interesting application of the Callen-Welton.
机译:统计物理中的愈伤组织 - 韦尔顿和奈奎斯特定理在热力学风格中重新嘲笑,使用适用于高Q因子RLC谐振电路的热平均能量的详细的平均原理。通常的证据需要针对广义易感性的扰动理论表达的标准统计平均,而详细的平衡原则为所有大学的热或统计物理学课程提供了更短的推导。在新方法的框架中,Callen-Welton定理是奈奎斯特定理的结果,而在传统的方法中,奈奎斯特定理是愈伤组织 - 韦尔顿的一个有趣的应用。

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