| [1] |
ZHOU Ying¹, TIAN Peng-bo², LI Tao², LIU Rui-feng², FANG Ai-ping², WANG Xiao-li².
Research on single pendulum motion of variable point under the elastic support
rod
[J]. College Physics, 2021, 40(8): 66-.
|
| [2] |
YANG Yi, LI Xiu-ling, LUO Cheng-lin.
A simpler explanation of Thomas precession
[J]. College Physics, 2021, 40(5): 71-.
|
| [3] |
ZHU Shi-dong¹, ², LI Qiu-hang¹, HOU Ji-xuan¹, CHEN Qian¹.
Approximate theoretical calculation of the trajectories of rotating cards
[J]. College Physics, 2021, 40(10): 56-.
|
| [4] |
GUO Ran.
An improved method to explain the diamagnetism of materials
[J]. College Physics, 2019, 38(8): 14-.
|
| [5] |
GAO Xiao-jun, YANG Jin-song.
Planet precession and light deflection in general relativity and
Brans-Dicke's theory of gravitation
[J]. College Physics, 2019, 38(2): 17-24.
|
| [6] |
QIAN An-na, LIU Jia-yi, ZHOU Jin-hao, CHEN Xing-jie, BAO Ri-ma.
Research on characteristics of gyroscopic precession
[J]. College Physics, 2019, 38(12): 48-.
|
| [7] |
LIU Tian-gui，LI Qian，WANG Xin，LIU Quan-hui.
The effect of second general relativistic on orbit of mercury: modification to radial motion
[J]. College Physics, 2018, 37(9): 9-10.
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.
A brief review on Laplace-Runge-Lenz vector
[J]. , 2015, 34(10): 5-5.
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Establishment and application of Einstein＇ equation of gravitational field
[J]. , 2015, 34(1): 32-32.
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Numerical analysis of precession
[J]. , 2014, 33(3): 7-7.
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Spin precession of a polaron in one-dimensional organic polymers
[J]. , 2012, 31(5): 35-35.
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The kinematics equations of a free particle in the Schwarzschild space-time
[J]. , 2011, 30(7): 19-19.
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| [13] |
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Hyperbolic geometry property of relativistic velocity space and general expression of Thomas precession
[J]. , 2010, 29(9): 24-24.
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.
The precession of celestial bodies and conservation of angular momentum
[J]. , 2010, 29(4): 11-11.
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A post-Newtonian method for calculating the orbital precession of test particles in the gravitational field of charged celestial body
[J]. , 2009, 28(5): 33-33.
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