The Formation of Comet Nuclei
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Models of a Protoplanetary Disk Forming In-Situ the Galilean And
Models of a protoplanetary disk forming in-situ the Galilean and smaller nearby satellites before Jupiter is formed Dimitris M. Christodoulou1, 2 and Demosthenes Kazanas3 1 Lowell Center for Space Science and Technology, University of Massachusetts Lowell, Lowell, MA, 01854, USA. 2 Dept. of Mathematical Sciences, Univ. of Massachusetts Lowell, Lowell, MA, 01854, USA. E-mail: [email protected] 3 NASA/GSFC, Laboratory for High-Energy Astrophysics, Code 663, Greenbelt, MD 20771, USA. E-mail: [email protected] March 5, 2019 ABSTRACT We fit an isothermal oscillatory density model of Jupiter’s protoplanetary disk to the present-day Galilean and other nearby satellites and we determine the radial scale length of the disk, the equation of state and the central density of the primordial gas, and the rotational state of the Jovian nebula. Although the radial density profile of Jupiter’s disk was similar to that of the solar nebula, its rotational support against self-gravity was very low, a property that also guaranteed its long-term stability against self-gravity induced instabilities for millions of years. Keywords. planets and satellites: dynamical evolution and stability—planets and satellites: formation—protoplanetary disks 1. Introduction 2. Intrinsic and Oscillatory Solutions of the Isothermal Lane-Emden Equation with Rotation In previous work (Christodoulou & Kazanas 2019a,b), we pre- sented and discussed an isothermal model of the solar nebula 2.1. Intrinsic Analytical Solutions capable of forming protoplanets long before the Sun was actu- The isothermal Lane-Emden equation (Lane 1869; Emden 1907) ally formed, very much as currently observed in high-resolution with rotation (Christodoulou & Kazanas 2019a) takes the form (∼1-5 AU) observations of protostellar disks by the ALMA tele- of a second-order nonlinear inhomogeneous equation, viz. -
Cladistical Analysis of the Jovian Satellites. T. R. Holt1, A. J. Brown2 and D
47th Lunar and Planetary Science Conference (2016) 2676.pdf Cladistical Analysis of the Jovian Satellites. T. R. Holt1, A. J. Brown2 and D. Nesvorny3, 1Center for Astrophysics and Supercomputing, Swinburne University of Technology, Melbourne, Victoria, Australia [email protected], 2SETI Institute, Mountain View, California, USA, 3Southwest Research Institute, Department of Space Studies, Boulder, CO. USA. Introduction: Surrounding Jupiter there are multi- Results: ple satellites, 67 known to-date. The most recent classi- fication system [1,2], based on orbital characteristics, uses the largest member of the group as the name and example. The closest group to Jupiter is the prograde Amalthea group, 4 small satellites embedded in a ring system. Moving outwards there are the famous Galilean moons, Io, Europa, Ganymede and Callisto, whose mass is similar to terrestrial planets. The final and largest group, is that of the outer Irregular satel- lites. Those irregulars that show a prograde orbit are closest to Jupiter and have previously been classified into three families [2], the Themisto, Carpo and Hi- malia groups. The remainder of the irregular satellites show a retrograde orbit, counter to Jupiter's rotation. Based on similarities in semi-major axis (a), inclination (i) and eccentricity (e) these satellites have been grouped into families [1,2]. In order outward from Jupiter they are: Ananke family (a 2.13x107 km ; i 148.9o; e 0.24); Carme family (a 2.34x107 km ; i 164.9o; e 0.25) and the Pasiphae family (a 2:36x107 km ; i 151.4o; e 0.41). There are some irregular satellites, recently discovered in 2003 [3], 2010 [4] and 2011[5], that have yet to be named or officially classified. -
Perfect Little Planet Educator's Guide
Educator’s Guide Perfect Little Planet Educator’s Guide Table of Contents Vocabulary List 3 Activities for the Imagination 4 Word Search 5 Two Astronomy Games 7 A Toilet Paper Solar System Scale Model 11 The Scale of the Solar System 13 Solar System Models in Dough 15 Solar System Fact Sheet 17 2 “Perfect Little Planet” Vocabulary List Solar System Planet Asteroid Moon Comet Dwarf Planet Gas Giant "Rocky Midgets" (Terrestrial Planets) Sun Star Impact Orbit Planetary Rings Atmosphere Volcano Great Red Spot Olympus Mons Mariner Valley Acid Solar Prominence Solar Flare Ocean Earthquake Continent Plants and Animals Humans 3 Activities for the Imagination The objectives of these activities are: to learn about Earth and other planets, use language and art skills, en- courage use of libraries, and help develop creativity. The scientific accuracy of the creations may not be as im- portant as the learning, reasoning, and imagination used to construct each invention. Invent a Planet: Students may create (draw, paint, montage, build from household or classroom items, what- ever!) a planet. Does it have air? What color is its sky? Does it have ground? What is its ground made of? What is it like on this world? Invent an Alien: Students may create (draw, paint, montage, build from household items, etc.) an alien. To be fair to the alien, they should be sure to provide a way for the alien to get food (what is that food?), a way to breathe (if it needs to), ways to sense the environment, and perhaps a way to move around its planet. -
Lab 05: Determining the Mass of Jupiter
PHYS 1401: Descriptive Astronomy Summer 2016 don’t need to print it, but you should spend a little time getting Lab 05: Determining the familiar. Mass of Jupiter 2. Open the program: We will be using the CLEA exercise “The Revolution of the Moons of Jupiter,” and there is a clickable Introduction shortcut on the desktop to open the exercise. Remember that you are free to use the computers in LSC 174 at any time. We have already explored how Kepler was able to use the extensive 3. Know your moon: Each student will be responsible for observations of Tycho Brahe to plot the orbit of Mars and to making observations of one of Jupiter’s four major satellites. demonstrate its eccentricity. Tycho, having no telescope, You will be assigned to observe one of the following: Io, was unable to observe the moons of Jupiter. So, Kepler was Europa, Ganymede, or Callisto. When you have completed not able to actually perform an analysis of the motion of your set of observations, you must share your results with the Jupiter’s largest moons, and use his own (third) empirical class. There will be several sets of observations for each of the law to deduce Jupiter’s mass. As we learned previously, observed moons. We will combine the data to calculate an Kepler’s Third law states: average value. 2 3 p = a , 4. Log in: When you are asked to log in, use your name and the where p is the orbital period in Earth years, and a is the computer number on the tag on the top of the computer. -
Księżyce Planet I Planet Karłowatych Układu Słonecznego
Księżyce planet i planet karłowatych Układu Słonecznego (elementy orbit odniesione do ekliptyki epoki 2000,0) wg stanu na dzień 22 listopada 2020 Nazwa a P e i Średnica Odkrywca m R tys. km [km] i rok odkrycia Ziemia (1) Księżyc 60.268 384.4 27.322 0.0549 5.145 3475 -12.8 Mars (2) Phobos 2.76 9.377 0.319 0.0151 1.093 27.0×21.6×18.8 A. Hall 1877 12.7 Deimos 6.91 23.460 1.265 0.0003 0.93 10×12×16 A. Hall 1877 13.8 Jowisz (79) Metis 1.80 128.85 +0.30 0.0077 2.226 60×40×34 Synnott 1979 17.0 Adrastea 1.80 129.00 +0.30 0.0063 2.217 20×16×14 Jewitt 1979 18.5 Amalthea 2.54 181.37 +0.50 0.0075 2.565 250×146×128 Barnard 1892 13.6 Thebe 3.11 222.45 +0.68 0.0180 2.909 116×98×84 Synnott 1979 15.5 Io 5.90 421.70 +1.77 0.0041 0.050 3643 Galilei 1610 4.8 Europa 9.39 671.03 +3.55 0.0094 0.471 3122 Galilei 1610 5.1 Ganymede 14.97 1070.41 +7.15 0.0011 0.204 5262 Galilei 1610 4.4 Callisto 26.33 1882.71 +16.69 0.0074 0.205 4821 Galilei 1610 5.3 Themisto 103.45 7396.10 +129.95 0.2522 45.281 9 Kowal 1975 19.4 Leda 156.31 11174.8 +241.33 0.1628 28.414 22 Kowal 1974 19.2 Himalia 159.38 11394.1 +248.47 0.1510 30.214 150×120 Perrine 1904 14.4 Ersa 160.20 11453.0 +250.40 0.0944 30.606 3 Sheppard et al. -
CSE1030 – Introduction to Computer Science II CSE1030 – Lecture
CSE1030 – Lecture #16 CSE1030 – Introduction to Computer Science II Review: Arrays Regular 2D Arrays Irregular 2D Arrays Lecture #16 We’re Done! Arrays II CSE1030 2 class example1 Review: An Array is… { public static void main(String[] args) A Name, and a Table of Arrows (Pointers), to Blocks of { Memory: Person[] p = { new Person("Sally", 26), Person[] p = new Person[] { new Person("Frank", 28), new Person("Sally", 26), new Person("Joe", 21), new Person("Frank", 28), }; new Person("Joe", 21), }; System.out.println("Here's #2:"); System.out.println( p[1] ); System.out.println("Here's All of Them:"); p [0] Person {“Sally”, 26} for(int i = 0; i < p.length; i++) System.out.println(" " + p[i]); [1] Person {“Frank”, 28} System.out.println("Cause an Error! #4:"); [2] Person {“Joe”, 21} System.out.println( p[3] ); } CSE1030 3 } CSE1030 4 Array Example Output CSE1030 – Lecture #16 >java example1 Review: Arrays Here's #2: Regular 2D Arrays Frank(28) Here's All of Them: Irregular 2D Arrays Sally(26) We’re Done! Frank(28) Joe(21) Cause an Error! #4: Exception in thread "main" java.lang.ArrayIndexOutOfBoundsException: 3 at example1.main(example1.java:20) CSE1030 5 CSE1030 6 The Big Idea so far… New Idea… What about Tables? When data "looks like" this: What do we do when the data "looks like" this? (and you can't use, or don't need the complexity of, a Collection) Use an array: Use a 2-Dimensional array: Object[] array = new Object[5]; Object[3][4] array = new Object[3][4]; array = array[0] array[1] array = array[0][0] array[0][1] array[0][2] -
Irregular Satellites of the Giant Planets 411
Nicholson et al.: Irregular Satellites of the Giant Planets 411 Irregular Satellites of the Giant Planets Philip D. Nicholson Cornell University Matija Cuk University of British Columbia Scott S. Sheppard Carnegie Institution of Washington David Nesvorný Southwest Research Institute Torrence V. Johnson Jet Propulsion Laboratory The irregular satellites of the outer planets, whose population now numbers over 100, are likely to have been captured from heliocentric orbit during the early period of solar system history. They may thus constitute an intact sample of the planetesimals that accreted to form the cores of the jovian planets. Ranging in diameter from ~2 km to over 300 km, these bodies overlap the lower end of the presently known population of transneptunian objects (TNOs). Their size distributions, however, appear to be significantly shallower than that of TNOs of comparable size, suggesting either collisional evolution or a size-dependent capture probability. Several tight orbital groupings at Jupiter, supported by similarities in color, attest to a common origin followed by collisional disruption, akin to that of asteroid families. But with the limited data available to date, this does not appear to be the case at Uranus or Neptune, while the situa- tion at Saturn is unclear. Very limited spectral evidence suggests an origin of the jovian irregu- lars in the outer asteroid belt, but Saturn’s Phoebe and Neptune’s Nereid have surfaces domi- nated by water ice, suggesting an outer solar system origin. The short-term dynamics of many of the irregular satellites are dominated by large-amplitude coupled oscillations in eccentricity and inclination and offer several novel features, including secular resonances. -
Jjmonl 1809.Pmd
alactic Observer John J. McCarthy Observatory G Volume 11, No. 9 September 2018 Bleeding out in Madagascar More on page 19 The John J. McCarthy Observatory Galactic Observer New Milford High School Editorial Committee 388 Danbury Road Managing Editor New Milford, CT 06776 Bill Cloutier Phone/Voice: (860) 210-4117 Production & Design Phone/Fax: (860) 354-1595 www.mccarthyobservatory.org Allan Ostergren Website Development JJMO Staff Marc Polansky Technical Support It is through their efforts that the McCarthy Observatory Bob Lambert has established itself as a significant educational and recreational resource within the western Connecticut Dr. Parker Moreland community. Steve Barone Jim Johnstone Colin Campbell Carly KleinStern Dennis Cartolano Bob Lambert Route Mike Chiarella Roger Moore Jeff Chodak Parker Moreland, PhD Bill Cloutier Allan Ostergren Doug Delisle Marc Polansky Cecilia Detrich Joe Privitera Dirk Feather Monty Robson Randy Fender Don Ross Louise Gagnon Gene Schilling John Gebauer Katie Shusdock Elaine Green Paul Woodell Tina Hartzell Amy Ziffer In This Issue OUT THE WINDOW ON YOUR LEFT"................................. 3 AUTUMNAL EQUINOX ..................................................... 15 SURVEYOR 5 .................................................................. 4 AURORA AND THE EQUINOXES .......................................... 15 TO TOUCH THE SUN ........................................................ 5 SUNRISE AND SUNSET ...................................................... 15 SUBGLACIAL LAKE ON MARS .......................................... -
MOONS of OUR SOLAR SYSTEM Last Updated June 8, 2017 Since
MOONS OF OUR SOLAR SYSTEM last updated June 8, 2017 Since there are over 150 known moons in our solar system, all have been given names or designations. The problem of naming is compounded when space pictures are analyzed and new moons are discovered (or on rare occasions when spacecraft images of small, distant moons are found to be imaging flaws, and a moon is removed from the list). This is a list of the planets' known moons, with their names or other designations. If a planet has more than one moon, they are listed from the moon closest to the planet to the moon farthest from the planet. Since the naming systems overlap, many moons have more than one designation; in each case, the first identification listed is the official one. MERCURY and VENUS have no known moons. EARTH has one known moon. It has no official name. MARS has two known moons: Phobos and Deimos. ASTEROIDS (Small moons have now been found around several asteroids. In addition, a growing number of asteroids are now known to be binary, meaning two asteroids of about the same size orbiting each other. Whether there is a fundamental difference in these situations is uncertain.) JUPITER has 69 known moons. Names such as “S/2003 J2" are provisional. Metis (XVI), Adrastea (XV), Amalthea (V), Thebe (XIV), Io (I), Europa (II), Ganymede (III), Callisto (IV), Themisto (XVIII), Leda (XIII), Himalia (Hestia or VI), Lysithea (Demeter or X), Elara (Hera or VII), S/2000 J11, Carpo (XLVI), S/2003 J3, S/2003 J12, Euporie (XXXIV), S/2011 J1, S/2010 J2, S/2003 J18, S/2016 J1, Orthosie -
Moon Cards Mercury
SOLAR SYSTEM MOON CARDS MERCURY Number of known Moons: 0 Moon names: N/A SOLAR SYSTEM MOON CARDS VENUS Number of known Moons: 0 Moon names: N/A SOLAR SYSTEM MOON CARDS EARTH Number of known Moons: 1 Moon names: Moon SOLAR SYSTEM MOON CARDS MARS Number of known Moons: 2 Moon names: Phobos, Deimos SOLAR SYSTEM MOON CARDS JUPITER Number of known Moons: 67 Moon names: Io, Europa, Ganymede, Callisto, Amalthea, Himalia, Elara, Pasiphae, Sinope, Lysithea, Carme, Ananke, Leda, Metis, Adrastea, Thebe, Callirrhoe, Themisto, Kalyke, Iocaste, Erinome, Harpalyke, Isonoe, Praxidike, Megaclite, Taygete, Chaldene, Autonoe, Thyone, Hermippe, Eurydome, Sponde, Pasithee, Euanthe, Kale, Orthosie, Euporie, Aitne, Hegemone, Mneme, Aoede, Thelxinoe, Arche, Kallichore, Helike, Carpo, Eukelade, Cyllene, Kore, Herse, plus others yet to receive names SOLAR SYSTEM MOON CARDS SATURN Number of known Moons: 62 Moon names: Titan, Rhea, Iapetus, Dione, Tethys, Enceladus, Mimas, Hyperion, Prometheus, Pandora, Phoebe, Janus, Epimetheus, Helene, Telesto, Calypso, Atlas, Pan, Ymir, Paaliaq, Siarnaq, Tarvos, Kiviuq, Ijiraq, Thrymr, Skathi, Mundilfari, Erriapus, Albiorix, Suttungr, Aegaeon, Aegir, Anthe, Bebhionn, Bergelmir, Bestla, Daphnis, Farbauti, Fenrir, Fornjot, Greip, Hati, Hyrrokin, Jarnsaxa, Kari, Loge, Methone, Narvi, Pallene, Polydeuces, Skoll, Surtur Tarqeq plus others yet to receive names SOLAR SYSTEM MOON CARDS URANUS Number of known Moons: 27 Moon names: Cordelia, Ophelia, Bianca, Cressida, Desdemona, Juliet, Portia, Rosalind, Mab, Belinda, Perdita, Puck, Cupid, Miranda, Francisco, Ariel, Umbriel, Titania, Oberon, Caliban, Sycorax, Margaret, Prospero, Setebos, Stephano, Trinculo, Ferdinand SOLAR SYSTEM MOON CARDS NEPTUNE Number of known Moons: 14 Moon names: Triton, Nereid, Naiad, Thalassa, Despina, Galatea, Larissa, Proteus, Laomedia, Psamanthe, Sao, Neso, Halimede, plus one other yet to receive a name. -
Ephemerides of the Outer Jovian Satellites
A&A 435, 1173–1179 (2005) Astronomy DOI: 10.1051/0004-6361:20042264 & c ESO 2005 Astrophysics Ephemerides of the outer Jovian satellites N. V. Emelyanov Sternberg astronomical institute, 13 Universitetskij prospect, 119992 Moscow, Russia e-mail: [email protected] Institut de mécanique céleste et de calcul des éphémérides – Observatoire de Paris, UMR 8028 du CNRS, 77 avenue Denfert-Rochereau, 75014 Paris, France Received 27 October 2004 / Accepted 20 January 2005 Abstract. The results of the determination of orbits for 54 outer satellites of Jupiter based on all available observations of these satellites are presented. The problem was solved using numerical integration method applied to the equations of satellite motion. After initial conditions of integration were refined, the residuals of observations from theory were obtained. Values of root-mean-square residuals for the eight satellites JVI–JXIII in right ascensions and declinations were found to be in the range 0.48−0.67. The same parameters for the new outer Jovian satellites are in the range 0.10–0.46. During the process of numerical integration of equations, the series based on the Chebychev polynomials for the satellite cordinates were defined. The series are used to calculate the apparent positions of satellites at the ephemerides. This ephemerides tool has broad capa- bilities including the possibility of obtaining residuals for a large series of user observations. The satellite motion model and numerical integration method adopted in this work were compared with the methods used at the Jet Propulsion Laboratory. This comparison of the apparent positions of satellites has shown that the differences between the two models are not greater than 0.012 in a 100-year interval. -
A Tour of the Solar System
A tour of the solar system © 2014 Brilliant Classes by Piyush • The Solar System is made up of the Sun and all the planets, asteroids, and other objects that orbit the Sun. • The center of the Solar System is the Sun. • There are nine planets in our Solar System. Starting with the closest to the sun they are Mercury, Venus, Earth, Mars, Jupiter, Saturn, Uranus, Neptune, and Pluto. © 2014 Brilliant Classes by Piyush • The closest four planets Mercury, Venus, Earth, and Mars are termed terrestrial planets, meaning they have a hard rocky surface. • The furthest four planets Jupiter, Saturn, Uranus, and Neptune are called gas giants. • These planets are much larger and their surface is composed of gas elements mostly hydrogen. • Pluto is a big ball of ice. © 2014 Brilliant Classes by Piyush Planets in our Solar System © 2014 Brilliant Classes by Piyush Sun • It is estimated to be 4.5 billion years old. • 99.86% of all the mass of the solar system is found in the Sun. • The temperature of core of the Sun is 16 million °C. • The temperature of the surface of the Sun is 7000° C. • The sun is the biggest, brightest, and hottest object in the solar system. • The sun is an ordinary star. • The sun is made of about 70% hydrogen and 28% helium. © 2014 Brilliant Classes by Piyush Sun © 2014 Brilliant Classes by Piyush Mercury • 1st planet out from the sun. • Mercury is solid and is covered with craters. • Mercury has almost no atmosphere. • Mercury is the eighth largest planet. • Density of mercury is 5.43 g/cm3 .