Since Euler and Lagrange have calculated and proved that the three-body problem in the celestial movement has the so-called Lagrangian point, the human study of the Lagrange point has not stopped. Lagrange points have a pivotal strategic position in aerospace engineering, so the calculation of Lagrange points also has important scientific significance. In this paper, we establish a simplified model of the circular motion of the binary system, and use the elementary method to roughly calculate the position of the five Lagrangian points of the Earth-Month system, and through computational studies, we believe that there are only four Lagers in the binary system with equal or similar mass. Lange point.
Published in | Asia-Pacific Journal of Physics (Volume 1, Issue 1) |
Page(s) | 13-17 |
Creative Commons |
This is an Open Access article, distributed under the terms of the Creative Commons Attribution 4.0 International License (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted use, distribution and reproduction in any medium or format, provided the original work is properly cited. |
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Copyright © The Author(s), 2019. Published by Science Publishing Group |
Elementary Method, Simplified Calculation, Lagrangian Point, 5 Lagrangian Points, 4 Lagrangian Points
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APA Style
Huang Shaoshu, Wu Shouchong, Huang Xu. (2019). Short-Term Lagrangian Points and Research Using Elementary Methods. Asia-Pacific Journal of Physics, 1(1), 13-17.
ACS Style
Huang Shaoshu; Wu Shouchong; Huang Xu. Short-Term Lagrangian Points and Research Using Elementary Methods. Asia-Pac. J. Phys. 2019, 1(1), 13-17.
@article{10037702, author = {Huang Shaoshu and Wu Shouchong and Huang Xu}, title = {Short-Term Lagrangian Points and Research Using Elementary Methods}, journal = {Asia-Pacific Journal of Physics}, volume = {1}, number = {1}, pages = {13-17}, url = {https://www.sciencepublishinggroup.com/article/10037702}, abstract = {Since Euler and Lagrange have calculated and proved that the three-body problem in the celestial movement has the so-called Lagrangian point, the human study of the Lagrange point has not stopped. Lagrange points have a pivotal strategic position in aerospace engineering, so the calculation of Lagrange points also has important scientific significance. In this paper, we establish a simplified model of the circular motion of the binary system, and use the elementary method to roughly calculate the position of the five Lagrangian points of the Earth-Month system, and through computational studies, we believe that there are only four Lagers in the binary system with equal or similar mass. Lange point.}, year = {2019} }
TY - JOUR T1 - Short-Term Lagrangian Points and Research Using Elementary Methods AU - Huang Shaoshu AU - Wu Shouchong AU - Huang Xu Y1 - 2019/04/13 PY - 2019 T2 - Asia-Pacific Journal of Physics JF - Asia-Pacific Journal of Physics JO - Asia-Pacific Journal of Physics SP - 13 EP - 17 PB - Science Publishing Group UR - http://www.sciencepg.com/article/10037702 AB - Since Euler and Lagrange have calculated and proved that the three-body problem in the celestial movement has the so-called Lagrangian point, the human study of the Lagrange point has not stopped. Lagrange points have a pivotal strategic position in aerospace engineering, so the calculation of Lagrange points also has important scientific significance. In this paper, we establish a simplified model of the circular motion of the binary system, and use the elementary method to roughly calculate the position of the five Lagrangian points of the Earth-Month system, and through computational studies, we believe that there are only four Lagers in the binary system with equal or similar mass. Lange point. VL - 1 IS - 1 ER -