[1] |
ZHOU Qiang, LIU Jing, LI Peng.
The comprehensive and unified analysis of the general Doppler effect
[J]. College Physics, 2023, 42(11): 8-.
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[2] |
WANG Hai-nan, WEN Li, CHEN Jian-lan, XIONG Lu-lin, LUO Guang.
Potential algebra of Schrödinger equation with Coulomb potential constraint and supersymmetric spontaneous breaking
[J]. College Physics, 2022, 41(9): 17-.
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[3] |
YU Yong.
Further discussions on the principle of invariance of light speed and Lorenz transformation
[J]. College Physics, 2022, 41(6): 37-.
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[4] |
ZHAO Song-nian, LU Bo, CHEN Ken, HUANG Xu .
The analogy between fiber bundle,gauge field and Yang-Mills equation—A way of disciplinary integration research
[J]. College Physics, 2022, 41(6): 16-.
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[5] |
GE Bao-an.
The concept and nature of light
[J]. College Physics, 2022, 41(5): 25-.
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[6] |
SUN Shi⁃hai.
A brief introduction of the experimental course of quantum key distribution for
undergraduate
students
[J]. College Physics, 2022, 41(2): 38-.
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[7] |
LIU Zhi-guo, ZHANG Yao-hui, WANG Xian-jie, ZHANG Ling-li, HUANG Xi-qiang, WANG Xiao-ou, ZHANG Yu .
Relationship between thermodynamic probability and molecular number of ideal gas
[J]. College Physics, 2022, 41(10): 15-.
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[8] |
ZHENG Xiao, ZHANG Guo-feng.
The difference between quantum uncertainty relation and noise-disturbance uncertainty relation
[J]. College Physics, 2022, 41(07): 46-.
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[9] |
LI Jun, WANG Zhicheng, WU Yuxuan, YUAN Zhi, .
The extension of the concept of entropy ———from thermal entropy to information entropy
[J]. College Physics, 2020, 39(10): 29-33.
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[10] |
LUO Yunwen.
The gauge invariance of Majorana zero-bias quantized conductance
[J]. College Physics, 2020, 39(07): 8-9.
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[11] |
DONG Zhan-hai.
An easy-to-understand teaching method about entropy
[J]. College Physics, 2020, 39(05): 33-37.
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[12] |
ZHAO Kai-hua.
Clearing up the misunderstanding about the principle of relativity and
covariance of equations
[J]. College Physics, 2020, 39(01): 12-13.
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[13] |
LIU Yi-wen, LEI Yi-an.
The differences between the mathematical and the physical definition of quantum
bit
[J]. College Physics, 2019, 38(6): 1-3.
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[14] |
LIN Bing-sheng, HENG Tai-hua.
Some definitions of quantum entropy based on Wigner function
[J]. College Physics, 2019, 38(3): 1-3.
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[15] |
YIN Pei, ZHU Hui-juan.
Austrian physicist Anton Zeilinger and quantum information
[J]. College Physics, 2019, 38(2): 45-51.
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