沉浸式体验:三体运动轨迹之美【4k纯享版】

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    为什么说人类去火星【有去无回】?火星“骗”了人类400年!
  2. 16:40
    沉浸式体验:三体运动轨迹之美【4k纯享版】
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参考资料:
C. Burrau, Numerische Berechnung eines Spezialfalles des Dreikörperproblems, Astronomische Nachrichten, 196(4692), 113 (1913).

C. Moore, Braids in classical dynamics, Physical Review Letters, 70(24), 3675 (1993).

M. Šuvakov, Numerical Search for Periodic Solutions in the Vicinity of the Figure-Eight Orbit: Slaloming around Singularities on the Shape Sphere, Celest. Mech. Dyn. Astron. 119, 369 (2014).

R. Broucke, D. Boggs, On relative periodic solutions of the planar general three-body problem, Celest. Mech. 12, 439 (1975).

M. Hénon, A family of periodic solutions of the planar three-body problem, and their stability, Celestial Mechanics 13, 267 (1976), Table I.

X. Li, S. Liao, Collisionless periodic orbits in the free-fall three-body problem (2018).

Matthew Sheen, "3 Body Problem - Periodic Solutions" (2016).

V. Dmitrašinović, A. Hudomal, M. Shibayama, A. Sugita, Newtonian Periodic Three-Body Orbits with Zero Angular Momentum: Linear Stability and Topological Dependence of the Period (2015).

X. Li, S. Liao, More than six hundred new families of Newtonian periodic planar collisionless three-body orbits, Science China-Physics, Mechanics & Astronomy, Vol. 60, No.12, 129511 (2017).

Li et al., Discovery of 10,059 new three-dimensional periodic orbits of general three-body problem, arXiv:2308.13289 (2023).

M. Šuvakov and V. Dmitrašinović, Three Classes of Newtonian Three-Body Planar Periodic Orbits, Phys. Rev. Lett. 110, 114301 (2013). arXiv:1303.0181

Liao, Li, & Jing, Three-body problem - from Newton to supercomputer plus machine learning, New Astronomy Reviews, 90, 101650 (2020).


背景音乐:
1、Free Ambient Atmospheric Music - "Eden" by Onycs 🇫🇷

2、Gymnopedie No 1
来源: http://incompetech.com/music/royalty-free/index.html?isrc=USUAN1100787
音乐人: http://incompetech.com/

3、I Am a Man Who Will Fight for Your Honor - Chris Zabriskie
来源: http://chriszabriskie.com/honor/
音乐人: http://chriszabriskie.com/

4、TRAVELATOR - Density & Time