| [1] |
LI Lingyan1, LIN Hewei1, XIAO Yangming1, FENG Zhihao1, WANG Aini1, LI Zhuanghua1, YOU Chunlian1, WANG Zhaoming2.
A new method for measuring the moment of #br#
inertia of a Stirling heat engine System
[J]. College Physics, 2025, 44(12): 79-.
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| [2] |
CAO Jun, XU Ziyuan, QI Jiacheng, JIANG Shuai.
Instrument refitting for measuring inertia moment based on trilinear pendulum method and its application in sports ball measurement
[J]. College Physics, 2025, 44(1): 53-.
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| [3] |
.
Rotation inertia center of rigid body
[J]. College Physics, 2024, 43(04): 19-.
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| [4] |
LIU Wen-liang, OU Jian-wen, LIU Yi-min, ZHUANG Ni-ya, LI Yi-hao, Long Guang-bo.
Precession and nutation of the frozen Earth
[J]. College Physics, 2024, 43(01): 51-.
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| [5] |
DENG Xin-Yu, ZHANG Tian-YU, LU Jian-Long, ZHONG Ming, WANG Wei.
Research on the coupled vibrations of Wilberforce pendulum
[J]. College Physics, 2022, 41(9): 43-.
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| [6] |
LI Lei, CAI Yue, LI Wenjun, LIU Tingting, WAN Huijun.
The moments of inertia of elliptical rings and elliptical plates in polar coordinates
[J]. College Physics, 2022, 41(4): 14-.
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| [7] |
WANG Jin-hui, SUN Cun-ying, ZHOU Hong, WANG Yu-xing.
Analysis of the simple pendulum with smartphone magnetic sensor
[J]. College Physics, 2021, 40(3): 33-37.
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| [8] |
YAN Min, DAI Yu-qin, YUAN Jun, WANG Xiao-xiong.
An improvement to the verification of parallel axis theorem for
moment of inertia
[J]. College Physics, 2020, 39(05): 66-69.
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| [9] |
FENG Fei-long, WANGGong-zheng, WEI Fen-fen.
The optimum cycles in average“period”measurement of a simple pendulum:A solution
based on uncertainty theory
[J]. College Physics, 2020, 39(03): 32-35.
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| [10] |
YU Feng-jun, TIAN Jun-long, TANG Zhen-jie, ZHANG Xi-wei.
The moment of inertia of ring and torsional ring with elliptic cross section
[J]. College Physics, 2020, 39(01): 9-11.
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| [11] |
WANG Wei-guang.
The reform in measuring objects’processional
moment by torsion pendulum method
[J]. College Physics, 2019, 38(11): 21-.
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| [12] |
FANG Wei,TU Hong,FENG Jie.
Revisit on the dimension analysis to calculate the moment of inertia of fractal body
[J]. College Physics, 2016, 35(8): 18-21.
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| [13] |
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Calculation for moment of inertia fractal body
[J]. , 2015, 34(9): 52-52.
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| [14] |
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A theorem and application for moment of inertia of a particle system about its centroid-through axis
[J]. , 2015, 34(3): 6-6.
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| [15] |
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The physical beauty of semi- Tai Chi diagram
[J]. , 2015, 34(2): 43-43.
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