| [1] |
WU Ning.
The Rodrigues rotation formula for vector operators and its applications
[J]. College Physics, 2025, 44(7): 10-.
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| [2] |
WANGPu, DENGZhijiao, LINHuizu, CHENPingxing.
Study on the two-dimensional Bragg scattering of wave packets
[J]. College Physics, 2025, 44(12): 20-.
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| [3] |
HUANGYong-yi.
Derivations of the singlet and triplet of two coupled electrons
[J]. College Physics, 2025, 44(12): 50-.
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| [4] |
WU Jianan1, FANG AipinLIU Yuhao1, SHI Chengyu1, LI Rong1, JIANG Chenwei1, ZHANG XiuXing2, WANG Xiaoli1.
Research on quantum tunneling problem based on onedimensional #br#
GrossPitaevskii equation#br#
[J]. College Physics, 2025, 44(10): 80-.
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| [5] |
QIN Xuming, JU Lin, ZHAO Dongqiu, ZHANG Xiwei.
Transformation of spin state caused by spatial rotation
[J]. College Physics, 2025, 44(1): 53-.
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| [6] |
ZHAN De-hui1, FAN Hong-yi2.
Squeezed state representation of angular momentum operators in quantum mechanics
[J]. College Physics, 2024, 43(9): 9-.
|
| [7] |
SUN Ya-ting, WANG Feng.
An approach to introduce the expression of the momentum operator in the coordinate representation
[J]. College Physics, 2024, 43(7): 1-.
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| [8] |
SUN Hua-yang, CHEN Li-xiang.
Theoretical exploration of uncertainty in three-dimensional radial position and radial momentum using the circular orbit of hydrogen atoms
[J]. College Physics, 2024, 43(7): 6-.
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| [9] |
YU Hai-yan1, ZHENG Shen-zhou2.
Uncertainty principles based on Fourier Transform
[J]. College Physics, 2024, 43(01): 1-.
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| [10] |
FENG Xiu-rong, WANG Feng.
A method of introducing the expression of coordinate operator in momentum representation
[J]. College Physics, 2023, 42(9): 20-.
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| [11] |
YANG Shi-jie.
Notes on the Green,s function method
[J]. College Physics, 2023, 42(8): 1-.
|
| [12] |
ZHANG Yi, LIANG Zhao-xin.
Visualization of similarity transformation with spin rotating to
[J]. College Physics, 2023, 42(8): 55-.
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| [13] |
YANG Shi-jie.
On the mathematical fundations of quantum mechanics
[J]. College Physics, 2022, 41(9): 4-.
|
| [14] |
WU Ning.
An intuitive derivation of one- and two-body operators
in the second-quantization formalism
[J]. College Physics, 2022, 41(2): 18-.
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| [15] |
QIN Xu-ming, KANG Dong-biao, HAO Hong-jun, ZHAO Dong-qiu, ZHANG Xi-wei.
Strict proof of the commutation relations between orbital angular momentum operator and vector operator as well as scalar operator
[J]. College Physics, 2022, 41(12): 12-.
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