Is there a 'simple' YORP calculation

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SUMMARY

The discussion centers on the YORP (Yarkovsky-O'Keefe-Radzievskii-Paddack) effect calculation for asteroids. David inquires about a simplified method for estimating the YORP effect based on average asteroid characteristics. He discovers 'Rubincam's approximation' by Dr. Alan Harris, which provides a formula: dw/dt ~ +/- 18/(a^2*D^2), where 'a' is the semi-major axis in astronomical units (AU) and 'D' is the diameter in kilometers. This formula yields the change in cycles per day per million years.

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  • Understanding of the YORP effect and its significance in asteroid dynamics.
  • Familiarity with basic astronomical units, specifically astronomical units (AU).
  • Knowledge of mathematical concepts related to approximations and formulas.
  • Basic understanding of asteroid characteristics such as shape and size.
NEXT STEPS
  • Research the implications of the YORP effect on asteroid rotation and stability.
  • Explore advanced applications of Rubincam's approximation in asteroid studies.
  • Learn about the Yarkovsky effect and its relationship to the YORP effect.
  • Investigate other mathematical models used for asteroid dynamics.
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Astronomers, astrophysicists, and researchers involved in asteroid dynamics and orbital mechanics will benefit from this discussion.

higginsdj
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I known the calculation of the YORP effect on an object is quite complex (I have a lot of papers on the subject and all the math is a little beyond me) and is based on the objects shape, distance from the sun and size, but is there a 'simple' version that will allow one to calculate a 'ballpark' based on an 'average' asteroid shape, distance from the sun and diameter of the object?

Cheers

David
 
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Never mind, I found 'Rubincam's approximation' by Dr Alan Harris:

dw/dt ~ +/- 18/(a^2*D^2)

where a = semi major axis in AU and D = diameter in km and the result is the difference in cycles per day per million years.

Cheers

David
 

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