1. A Long‐Lived Sharp Disruption on the Lower Clouds of Venus
- Author
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Takeshi Horinouchi, Masato Nakamura, Pedro Machado, P. Miles, Gerald Schubert, John P. Boyd, Takeshi Imamura, Takehiko Satoh, A. Wesley, Agustín Sánchez-Lavega, Choon Wei Vun, Eliot F. Young, Silvia Tellmann, Toru Kouyama, Yeon Joo Lee, Kevin McGouldrick, Thomas Navarro, R. Hueso, Mark A. Bullock, Naomoto Iwagami, Sanjay S. Limaye, and Javier Peralta
- Subjects
Rotation period ,010504 meteorology & atmospheric sciences ,FOS: Physical sciences ,Venus ,Astrophysics ,010502 geochemistry & geophysics ,01 natural sciences ,law.invention ,Standing wave ,symbols.namesake ,Orbiter ,law ,Thermal ,0105 earth and related environmental sciences ,Physics ,Earth and Planetary Astrophysics (astro-ph.EP) ,biology ,biology.organism_classification ,Physics - Atmospheric and Oceanic Physics ,Geophysics ,13. Climate action ,General Circulation Model ,Atmospheric and Oceanic Physics (physics.ao-ph) ,symbols ,Mountain wave ,General Earth and Planetary Sciences ,Astrophysics::Earth and Planetary Astrophysics ,Kelvin wave ,Astrophysics - Earth and Planetary Astrophysics - Abstract
Planetary-scale waves are thought to play a role in powering the yet-unexplained atmospheric superrotation of Venus. Puzzlingly, while Kelvin, Rossby and stationary waves manifest at the upper clouds (65--70 km), no planetary-scale waves or stationary patterns have been reported in the intervening level of the lower clouds (48--55 km), although the latter are probably Lee waves. Using observations by the Akatsuki orbiter and ground-based telescopes, we show that the lower clouds follow a regular cycle punctuated between 30$^{\circ}$N--40$^{\circ}$S by a sharp discontinuity or disruption with potential implications to Venus's general circulation and thermal structure. This disruption exhibits a westward rotation period of $\sim$4.9 days faster than winds at this level ($\sim$6-day period), alters clouds' properties and aerosols, and remains coherent during weeks. Past observations reveal its recurrent nature since at least 1983, and numerical simulations show that a nonlinear Kelvin wave reproduces many of its properties., Comment: 21 pages, 10 figures, 2 animated figures and 2 tables
- Published
- 2020
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