[1] |
SHI Jun-xi, FAN Xiao-xin, E Yi-ting, KONG Ling-yang, QI Xin, SHU Song.
The visualization of the quantum linear harmonic oscillator in three-dimensional space
[J]. College Physics, 2023, 42(11): 35-.
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[2] |
KANG Lin-hui, ZHANG Lin.
Classical and quantum statistical distributions of harmonic oscillators
[J]. College Physics, 2021, 40(7): 30-.
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[3] |
SUN Yu-ming.
Geometric phase of one-dimensional forced harmonic oscillator
[J]. College Physics, 2021, 40(11): 12-.
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[4] |
ZHOU Wen-yuan, ZHANG Bo-yu, LUO Shi-ping, YANG Zheng-bo, WEI Yan-feng.
Simulation and calculation of a simple harmonic oscillator system
[J]. College Physics, 2020, 39(11): 72-75.
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[5] |
GOU Li-dan.
Energy spectrum of three-mode coordinate-momentum coupling harmonic oscillator in non-commutative phase space
[J]. College Physics, 2020, 39(03): 20-23.
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[6] |
DAI Shuo, WANG Xin, LIU Quan-hui.
Neither position nor momentum can be accurately measured
[J]. College Physics, 2019, 38(3): 67-.
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[7] |
WU Feng,Huang Bei-bing,MENG Li-juan.
Solving eigenvalues of nonlinear harmonic oscillators by parameter perturbation method
[J]. College Physics, 2018, 37(5): 35-38.
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[8] |
WANG Ya-hui.
Energy of the damped harmonic oscillator in two-dimensional in Noncommutative Space
[J]. College Physics, 2018, 37(1): 48-50.
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[9] |
YU Hua-ling.
The studies of energies and coherent state for harmonic oscillator by ladder operators
[J]. College Physics, 2017, 36(5): 24-26.
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[10] |
LIU Zhi-wei,SUN Bao-yuan.
Spatial correlations of two identical particles in one-dimensional harmonic oscillator potential
[J]. College Physics, 2017, 36(4): 6-11.
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[11] |
WANG Zai-jun.
Solution of one-dimensional finite symmetric square potential well model using the basis expansion method
[J]. College Physics, 2016, 35(8): 39-43.
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[12] |
WAN Zhilong, LI Hengmei, HUANG Hongyun, WANG Zhen.
A concise approach to derivation of operator matrix element of
[J]. College Physics, 2016, 35(5): 8-10.
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[13] |
.
Field energy spectrum shell structure of the isotropic charged harmonic oscillator in the uniform magnetic
[J]. , 2014, 33(9): 59-59.
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[14] |
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The vibration-rotational energy level structure of Murrell-Sorbie molecules potential
[J]. , 2014, 33(11): 20-20.
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[15] |
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Solution of the evolution of time-dependent CK harmonic oscillator model by using Fresnel transformation
[J]. , 2013, 32(2): 1-1.
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