Rings of non-spherical, axisymmetric bodies

被引:2
作者
Gupta, Akash [1 ,4 ]
Nadkarni-Ghosh, Sharvari [2 ]
Sharma, Ishan [3 ,4 ]
机构
[1] IIT Kanpur, Dept Aerosp Engn, Kanpur 208016, UP, India
[2] IIT Kanpur, Dept Phys, Kanpur 208016, UP, India
[3] IIT Kanpur, Dept Mech Engn, Kanpur 208016, UP, India
[4] IIT Kanpur, Mech & Appl Math Grp, Kanpur 208016, UP, India
关键词
Celestial mechanics; Centaurs; Collisional physics; Planetary rings; Planet-disk interactions; DENSE PLANETARY RINGS; NUMERICAL-SIMULATION; SATURNS RINGS; PARTICLES; JETSTREAMS; STABILITY; DYNAMICS; SYSTEM;
D O I
10.1016/j.icarus.2017.07.012
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
We investigate the dynamical behavior of rings around bodies whose shapes depart considerably from that of a sphere. To this end, we have developed a new self-gravitating discrete element N-body code, and employed a local simulation method to simulate a patch of the ring. The central body is modeled as a symmetric (oblate or prolate) ellipsoid, or defined through the characteristic frequencies (circular, vertical, epicyclic) that represent its gravitational field. Through our simulations we explore how a ring's behavior - characterized by dynamical properties like impact frequency, granular temperature, number density, vertical thickness and radial width - varies with the changing gravitational potential of the central body. We also contrast properties of rings about large central bodies (e.g. Saturn) with those of smaller ones (e.g. Chariklo). Finally, we investigate how the characteristic frequencies of a central body, restricted to being a solid of revolution with an equatorial plane of symmetry, affect the ring dynamics. The latter process may be employed to qualitatively understand the dynamics of rings about any symmetric solid of revolution. (C) 2017 Elsevier Inc. All rights reserved.
引用
收藏
页码:97 / 116
页数:20
相关论文
共 57 条
[11]   STRUCTURE, STABILITY AND EVOLUTION OF SATURNS RINGS [J].
BRIDGES, FG ;
HATZES, A ;
LIN, DNC .
NATURE, 1984, 309 (5966) :333-335
[12]   RAPID GRANULAR FLOWS [J].
CAMPBELL, CS .
ANNUAL REVIEW OF FLUID MECHANICS, 1990, 22 :57-92
[13]  
Chandrasekhar S., 1969, Ellipsoidal figures of equilibrium
[14]   DISCRETE NUMERICAL-MODEL FOR GRANULAR ASSEMBLIES [J].
CUNDALL, PA ;
STRACK, ODL .
GEOTECHNIQUE, 1979, 29 (01) :47-65
[15]   STABILITY OF POLAR RINGS AROUND NEPTUNE [J].
DOBROVOLSKIS, AR ;
BORDERIES, NJ ;
STEIMANCAMERON, TY .
ICARUS, 1989, 81 (01) :132-144
[16]  
Gupta A., 2016, AAS DIVISION PLANETA, V48, P12113
[17]   QUASI-EQUILIBRIUM IN COLLISIONAL SYSTEMS [J].
HAMEENANTTILA, KA .
MOON AND THE PLANETS, 1981, 25 (04) :477-506
[18]   SATURNS RINGS AND BIMODALITY OF KEPLERIAN SYSTEMS [J].
HAMEENANTTILA, KA .
MOON AND THE PLANETS, 1982, 26 (02) :171-196
[19]   IMPROVED AND GENERALIZED THEORY FOR COLLISIONAL EVOLUTION OF KEPLERIAN SYSTEMS [J].
HAMEENANTTILA, KA .
ASTROPHYSICS AND SPACE SCIENCE, 1978, 58 (02) :477-519
[20]   COLLISIONAL PROPERTIES OF ICE SPHERES AT LOW IMPACT VELOCITIES [J].
HATZES, AP ;
BRIDGES, FG ;
LIN, DNC .
MONTHLY NOTICES OF THE ROYAL ASTRONOMICAL SOCIETY, 1988, 231 (04) :1091-1115