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YORP effect

From Wikipedia, the free encyclopedia
(Redirected fromYorp effect)
Second-order variation on the Yarkovsky effect that changes rotation rates of small bodies
Not to be confused withYarkovsky effect.

TheYarkovsky–O'Keefe–Radzievskii–Paddack effect, orYORP effect for short, changes the rotation state of a smallastronomical body – that is, the body'sspin rate and theobliquity of itspole(s) – due to thescattering ofsolar radiation off its surface and theemission of its ownthermal radiation.

The YORP effect is typically considered forasteroids with theirheliocentric orbit in theSolar System. The effect is responsible for the creation ofbinary andtumbling asteroids as well as for changing an asteroid's pole towards 0°, 90°, or 180° relative to theecliptic plane and so modifying its heliocentric radial drift rate due to theYarkovsky effect.

Term

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The term was coined byDavid P. Rubincam in 2000[1] to honor four important contributors to the concepts behind the so-named YORP effect. In the 19th century,Ivan Yarkovsky realized that thethermal radiation escaping from a body warmed by the Sun carries offmomentum as well asheat. Translated into modern physics, each emittedphoton possesses a momentump =E/c whereE is itsenergy andc is thespeed of light. Vladimir Radzievskii applied the idea to rotation based on changes inalbedo[2] and Stephen Paddack realized that shape was a much more effective means of altering a body's spin rate.[3] Stephen Paddack andJohn O'Keefe suggested that the YORP effect leads to rotational bursting and by repeatedly undergoing this process, small asymmetric bodies are eventually reduced to dust.[4][5]

Physical mechanism

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In principle,electromagnetic radiation interacts with the surface of an asteroid in three significant ways: radiation from theSun is (1)absorbed and (2)diffusively reflected by the surface of the body and the body's internal energy is (3)emitted asthermal radiation. Sincephotons possessmomentum, each of these interactions leads to changes in theangular momentum of the body relative to itscenter of mass. If considered for only a short period of time, these changes are very small, but over longer periods of time, these changes mayintegrate to significant changes in the angular momentum of the body. For bodies in aheliocentric orbit, the relevant long period of time is theorbital period (i.e. year), since most asteroids haverotation periods (i.e. days) shorter than their orbital periods. Thus, for most asteroids, the YORP effect is the secular change in the rotation state of the asteroid after averaging thesolar radiation torques over first the rotational period and then the orbital period.

Observations

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In 2007 there was direct observational confirmation of the YORP effect on the small asteroids54509 YORP (then designated2000 PH5)[6][7] and1862 Apollo.[8] The spin rate of 54509 YORP will double in just 600,000 years, and the YORP effect can also alter the axial tilt andprecession rate, so that the entire suite of YORP phenomena can send asteroids into interesting resonant spin states, and helps explain the existence ofbinary asteroids.[9]

Observations show that asteroids larger than 125 km in diameter have rotation rates that follow aMaxwellian frequency distribution, while smaller asteroids (in the 50 to 125 km size range) show a small excess of fast rotators. The smallest asteroids (size less than 50 km) show a clear excess of very fast and slow rotators, and this becomes even more pronounced as smaller-sized populations are measured. These results suggest that one or more size-dependent mechanisms are depopulating the centre of the spin rate distribution in favour of the extremes. The YORP effect is a prime candidate. It is not capable of significantly modifying the spin rates of large asteroids by itself, so a different explanation must be sought for objects such as253 Mathilde.

In late 2013 asteroidP/2013 R3 was observed breaking apart, likely because of a high rotation speed from the YORP effect.[10]

Examples

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Assume a rotating spherical asteroid has two wedge-shaped fins attached to its equator, irradiated by parallel rays of sunlight. Thereaction force from photons departing from any given surface element of the spherical core will be normal to the surface, such that notorque is produced (the force vectors all pass through the centre of mass).

A spherical asteroid with two wedge-shaped projections. Re-radiated light from the "B" fin has the same magnitude as the "A" fin, but is not parallel to the incoming light. This produces a torque on the object.

Thermally-emitted photonsreradiated from the sides of the wedges, however, can produce a torque, as the normal vectors do not pass through the centre of mass. Both fins present the same cross section to the incoming light (they have the same height and width), and so absorb and reflect the same amount of energy each and produce an equal force. Due to the fin surfaces being oblique, however, the normal forces from the reradiated photons do not cancel out. In the diagram, fin A's outgoing radiation produces an equatorial force parallel to the incoming light and no vertical force, but fin B's force has a smaller equatorial component and a vertical component. The unbalanced forces on the two fins lead to torque and the object spins. The torque from the outgoing light does not average out, even over a full rotation, so the spin accelerates over time.[11]

An object with some "windmill" asymmetry can therefore be subjected to minuscule torque forces that will tend to spin it up or down as well as make its axis of rotationprecess. The YORP effect is zero for a rotatingellipsoidif there are no irregularities in surface temperature oralbedo.

In the long term, the object's changingobliquity and rotation rate may wander randomly, chaotically or regularly, depending on several factors. For example, assuming theSun remains on itsequator, asteroid951 Gaspra, with a radius of 6 km and asemi-major axis of 2.21AU, would in 240 Ma (240 million years) go from a rotation period of 12 h to 6 h and vice versa. If243 Ida were given the same radius and orbit values as Gaspra, it would spin up or down twice as fast, while a body withPhobos' shape would take severalbillion years to change its spin by the same amount.

Size as well as shape affects the amount of the effect. Smaller objects will spin up or down much more quickly. If Gaspra were smaller by a factor of 10 (to a radius of 500 m), its spin will halve or double in just a few million years. Similarly, the YORP effect intensifies for objects closer to the Sun. At 1 AU, Gaspra would double/halve its spin rate in a mere 100,000 years. After one million years, its period may shrink to ~2 h, at which point it could start to break apart.[citation needed] According to a 2019 model, the YORP effect is likely to cause "widespread fragmentation of asteroids" as the Sun expands into a luminousred giant, and may explain the dust disks and apparent infalling matter observed at manywhite dwarfs.[12][13]

This is one mechanism through whichbinary asteroids may form, and it may be more common than collisions and planetary near-encounter tidal disruption as the primary means of binary formation.

Asteroid2000 PH5 was later named54509 YORP to honor its part in the confirmation of this phenomenon.

See also

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  • 101955 Bennu – Carbonaceous asteroid
  • 25143 Itokawa—Smallest asteroid to be visited by a spacecraft
  • Radiation pressure – Pressure exerted upon any surface exposed to electromagnetic radiation
  • Radiometer – Device for measuring the radiant flux (power) of electromagnetic radiation
  • Yarkovsky effect – Force acting on a rotating body in space

Citations

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  1. ^Rubincam, D (2000)."Radiative Spin-up and Spin-down of Small Asteroids".Icarus.148 (1):2–11.Bibcode:2000Icar..148....2R.doi:10.1006/icar.2000.6485 (inactive 18 November 2025).Archived from the original on 2020-02-26. Retrieved2019-12-11.{{cite journal}}: CS1 maint: DOI inactive as of November 2025 (link)
  2. ^Radzievskii (1954)
  3. ^Paddack, S. J. (1969-01-01). "Rotational bursting of small celestial bodies: Effects of radiation pressure".Journal of Geophysical Research.74 (17):4379–4381.Bibcode:1969JGR....74.4379P.doi:10.1029/JB074i017p04379 (inactive 18 November 2025).ISSN 0148-0227.{{cite journal}}: CS1 maint: DOI inactive as of November 2025 (link)
  4. ^S. J. Paddack, J. W. Rhee,Geophys. Res. Lett2, 365 (1975)
  5. ^Okeefe, J. A. (1975-04-01). "Tektites and their origin".NASA STI/Recon Technical Report N.75: 23444.Bibcode:1975STIN...7523444O.
  6. ^Lowry, S. C.; Fitzsimmons, A.; Pravec, P.; Vokrouhlicky, D.; Boehnhardt, H.; Taylor, P. A.; Margot, J.-L.; Galad, A.; Irwin, M.; Irwin, J.; Kusnirak, P. (2007)."Direct Detection of the Asteroidal YORP Effect"(PDF).Science.316 (5822):272–274.Bibcode:2007Sci...316..272L.doi:10.1126/science.1139040 (inactive 18 November 2025).ISSN 0036-8075.PMID 17347414.S2CID 26687221.Archived(PDF) from the original on 2019-09-23. Retrieved2019-09-23.{{cite journal}}: CS1 maint: DOI inactive as of November 2025 (link)
  7. ^Taylor, P. A.; Margot, J.-L.; Vokrouhlicky, D.; Scheeres, D. J.; Pravec, P.; Lowry, S. C.; Fitzsimmons, A.; Nolan, M. C.; Ostro, S. J.; Benner, L. A. M.; Giorgini, J. D.; Magri, C. (2007)."Spin Rate of Asteroid (54509) 2000 PH5 Increasing Due to the YORP Effect".Science.316 (5822):274–277.Bibcode:2007Sci...316..274T.doi:10.1126/science.1139038.ISSN 0036-8075.PMID 17347415.S2CID 29191700.
  8. ^Kaasalainen, Mikko; Ďurech, Josef; Warner, Brian D.;Krugly, Yurij N.; Gaftonyuk, Ninel M. (2007). "Acceleration of the rotation of asteroid 1862 Apollo by radiation torques".Nature.446 (7134):420–422.Bibcode:2007Natur.446..420K.doi:10.1038/nature05614 (inactive 18 November 2025).PMID 17344861.S2CID 4420270.{{cite journal}}: CS1 maint: DOI inactive as of November 2025 (link)
  9. ^Rubincam, D. P.; Paddack, S. J. (2007). "As Tiny Worlds Turn".Science.316 (5822):211–212.CiteSeerX 10.1.1.205.5777.doi:10.1126/science.1141930 (inactive 18 November 2025).PMID 17431161.S2CID 118802966.{{cite journal}}: CS1 maint: DOI inactive as of November 2025 (link)
  10. ^"Hubble witnesses an asteroid mysteriously disintegrating".Archived from the original on 2014-03-12. Retrieved2014-03-06.
  11. ^Rubincam, D (2000)."Radiative Spin-up and Spin-down of Small Asteroids".Icarus.148 (1). Elsevier BV:2–11.Bibcode:2000Icar..148....2R.doi:10.1006/icar.2000.6485 (inactive 18 November 2025).Archived from the original on 2020-02-26. Retrieved2019-12-11.{{cite journal}}: CS1 maint: DOI inactive as of November 2025 (link)
  12. ^Veras, Dimitri; Scheeres, Daniel J (February 2020). "Post-main-sequence debris from rotation-induced YORP break-up of small bodies – II. Multiple fissions, internal strengths, and binary production".Monthly Notices of the Royal Astronomical Society.492 (2):2437–2445.arXiv:2001.00949.doi:10.1093/mnras/stz3565 (inactive 18 November 2025).{{cite journal}}: CS1 maint: DOI inactive as of November 2025 (link)
  13. ^Timmer, John (18 February 2020)."When the Sun expands, it will trash all the asteroids".Ars Technica.Archived from the original on 20 February 2020. Retrieved20 February 2020.

General and cited references

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Further reading

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External links

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