Investigating the Adiabatic Approximation in Quantum Mechanics through the Analysis of Two Coupled Harmonic Oscillators

Anne B.McCoy

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Investigating the Adiabatic Approximation in Quantum Mechanics through the Analysis of Two Coupled Harmonic Oscillators

机译：通过分析两个耦合谐振子分析量子力学中的绝热近似

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来源
《Journal of Chemical Education》 |2001年第3期|共4页
作者
Anne B.McCoy;
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正文语种 eng
中图分类化学;
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1. Investigating the Adiabatic Approximation in Quantum Mechanics through the Analysis of Two Coupled Harmonic Oscillators [J] . Anne B.McCoy Journal of Chemical Education . 2001,第3期

机译：通过分析两个耦合谐振子分析量子力学中的绝热近似
2. Derivation of quantum propagator for coupled harmonic oscillator with uniform electric field in a single harmonic oscillator environment using white noise functional approach [J] . Norodin A. Rangaig, Caironesa T. Pada-Dulpina, Vernie C. Convicto Journal of King Saud University . 2019,第2期

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3. Approximations of time-dependent phenomena in quantum mechanics: adiabatic versus sudden processes [J] . Melnichuk SV, van Dijk W, Nogami Y European journal of physics: A journal of the European Physical Society . 2005,第1期

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4. Convergence and adiabatic elimination for a driven dissipative quantum harmonic oscillator [C] . R. Azouit, A. Sarlette, P. Rouchon IEEE Conference on Decision and Control . 2015

机译：驱动耗散量子谐波振荡器的收敛性和绝热消除
5. Minimum uncertainty wavelets in SUSY quantum mechanics, the theory of coherent states, the theory of strings, and the fermionic harmonic oscillator. [D] . Lee, Yong. 2005

机译：SUSY量子力学中的最小不确定性小波，相干态理论，弦论和铁离子谐波振荡器。
6. Continuous variable quantum optical simulation for time evolution of quantum harmonic oscillators [O] . Xiaowei Deng, Shuhong Hao, Hong Guo, -1

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7. Adiabatic approximation for three qubits ultrastrongly coupled to a harmonic oscillator [O] . Shen, Li-Tuo, Chen, Rong-Xin, Wu, Huai-Zhi, 2014

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8. Analysis of Enhanced Second-Harmonic Generation in Periodic Nanostructures using Modified Rigorous Coupled-Wave Analysis in the Undepleted- Pump Approximation [R] . Nakagawa, W. , Tyan, R. , Fainman, Y. 2002

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Investigating the Adiabatic Approximation in Quantum Mechanics through the Analysis of Two Coupled Harmonic Oscillators

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