Li Linsen. Numerical Solutions and Evolutionary Trends of the Orbit and Rotation of a Synchronous Binary-Star System at the Orbital Circularization Time[J]. Astronomical Techniques and Instruments, 2013, 10(3): 249-254.
Citation: Li Linsen. Numerical Solutions and Evolutionary Trends of the Orbit and Rotation of a Synchronous Binary-Star System at the Orbital Circularization Time[J]. Astronomical Techniques and Instruments, 2013, 10(3): 249-254.

Numerical Solutions and Evolutionary Trends of the Orbit and Rotation of a Synchronous Binary-Star System at the Orbital Circularization Time

  • This paper derives a set of equations for the orbit and self-rotation of a synchronous binary-star system from the set of equations for non-synchronous binary stars. The numerical solutions of the equations as derived are subsequently given by using a numerical method. The circularization time, and the numerical values of the orbital semi-major axis, eccentricity, and the rotational angular velocity together with other parameters at that time are calculated for the synchronous binary-star system EKCep. The paper finally makes certain colollaries about the evolutionary trends of the orbit and self-rotation of the system.
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