Recognition of Landslides in Lunar Impact Craters
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Glossary Glossary
Glossary Glossary Albedo A measure of an object’s reflectivity. A pure white reflecting surface has an albedo of 1.0 (100%). A pitch-black, nonreflecting surface has an albedo of 0.0. The Moon is a fairly dark object with a combined albedo of 0.07 (reflecting 7% of the sunlight that falls upon it). The albedo range of the lunar maria is between 0.05 and 0.08. The brighter highlands have an albedo range from 0.09 to 0.15. Anorthosite Rocks rich in the mineral feldspar, making up much of the Moon’s bright highland regions. Aperture The diameter of a telescope’s objective lens or primary mirror. Apogee The point in the Moon’s orbit where it is furthest from the Earth. At apogee, the Moon can reach a maximum distance of 406,700 km from the Earth. Apollo The manned lunar program of the United States. Between July 1969 and December 1972, six Apollo missions landed on the Moon, allowing a total of 12 astronauts to explore its surface. Asteroid A minor planet. A large solid body of rock in orbit around the Sun. Banded crater A crater that displays dusky linear tracts on its inner walls and/or floor. 250 Basalt A dark, fine-grained volcanic rock, low in silicon, with a low viscosity. Basaltic material fills many of the Moon’s major basins, especially on the near side. Glossary Basin A very large circular impact structure (usually comprising multiple concentric rings) that usually displays some degree of flooding with lava. The largest and most conspicuous lava- flooded basins on the Moon are found on the near side, and most are filled to their outer edges with mare basalts. -
SCIENCE ORGANIZING COMMITTEE Patrick Pinet IRAP, Toulouse
SCIENCE ORGANIZING COMMITTEE Patrick Pinet IRAP, Toulouse University, France (Chair) Mahesh Anand Open University, UK (Co-Chair) James Carpenter Ana Cernok LOCAL ORGANIZING COMMITTEE Patrick Pinet Serge Chevrel Serge Chevrel Doris Daou Marie-Ange Albouy Simone Pirrotta Gaël David Yves Daydou Kristina Gibbs Dolorès Granat Harry Hiesinger Jérémie Lasue Greg Schmidt Alice Stephant Wim van Westrenen 2 Updated: 2 May 2018 European Lunar Symposium Toulouse 2018 Meeting information Welcome to Toulouse at the Sixth European Lunar Symposium (ELS)! We are hoping to have a great meeting, demonstrating the diversity of the current lunar research in Europe and elsewhere, and continuing to provide a platform to the European lunar researchers for networking as well as exchanging news ideas and latest results in the field of lunar exploration. We acknowledge the support of Toulouse University and NASA SSERVI (Solar System Exploration Research Virtual Institute). Our special thanks to our SSERVI colleagues, Kristina Gibbs, Jennifer Baer, Ashcon Nejad and to Dolorès Granat at IRAP (Institut de Recherche en Astrophysique et Planétologie)/ OMP (Observatoire Midi-Pyrénées) for their contribution to the meeting preparation and program implementation. Members of the Science Organizing Committee are thanked for their input in putting together an exciting program and for volunteering to chair various sessions in this meeting. Our special thanks for Ana Cernok and Alice Stephant from the Open University for putting together the abstract booklet. MEETING VENUE The ELS will take place at the museum of modern and contemporary art, called “Les Abattoirs”. It is located in the center of Toulouse, close to the “Garonne” river. The street address is 76 Allées Charles de Fitte, 31300 Toulouse. -
Facts & Features Lunar Surface Elevations Six Apollo Lunar
Greek Mythology Quadrants Maria & Related Features Lunar Surface Elevations Facts & Features Selene is the Moon and 12 234 the goddess of the Moon, 32 Diameter: 2,160 miles which is 27.3% of Earth’s equatorial diameter of 7,926 miles 260 Lacus daughter of the titans 71 13 113 Mare Frigoris Mare Humboldtianum Volume: 2.03% of Earth’s volume; 49 Moons would fit inside Earth 51 103 Mortis Hyperion and Theia. Her 282 44 II I Sinus Iridum 167 125 321 Lacus Somniorum Near Side Mass: 1.62 x 1023 pounds; 1.23% of Earth’s mass sister Eos is the goddess 329 18 299 Sinus Roris Surface Area: 7.4% of Earth’s surface area of dawn and her brother 173 Mare Imbrium Mare Serenitatis 85 279 133 3 3 3 Helios is the Sun. Selene 291 Palus Mare Crisium Average Density: 3.34 gm/cm (water is 1.00 gm/cm ). Earth’s density is 5.52 gm/cm 55 270 112 is often pictured with a 156 Putredinis Color-coded elevation maps Gravity: 0.165 times the gravity of Earth 224 22 237 III IV cresent Moon on her head. 126 Mare Marginis of the Moon. The difference in 41 Mare Undarum Escape Velocity: 1.5 miles/sec; 5,369 miles/hour Selenology, the modern-day 229 Oceanus elevation from the lowest to 62 162 25 Procellarum Mare Smythii Distances from Earth (measured from the centers of both bodies): Average: 238,856 term used for the study 310 116 223 the highest point is 11 miles. -
South Pole-Aitken Basin
Feasibility Assessment of All Science Concepts within South Pole-Aitken Basin INTRODUCTION While most of the NRC 2007 Science Concepts can be investigated across the Moon, this chapter will focus on specifically how they can be addressed in the South Pole-Aitken Basin (SPA). SPA is potentially the largest impact crater in the Solar System (Stuart-Alexander, 1978), and covers most of the central southern farside (see Fig. 8.1). SPA is both topographically and compositionally distinct from the rest of the Moon, as well as potentially being the oldest identifiable structure on the surface (e.g., Jolliff et al., 2003). Determining the age of SPA was explicitly cited by the National Research Council (2007) as their second priority out of 35 goals. A major finding of our study is that nearly all science goals can be addressed within SPA. As the lunar south pole has many engineering advantages over other locations (e.g., areas with enhanced illumination and little temperature variation, hydrogen deposits), it has been proposed as a site for a future human lunar outpost. If this were to be the case, SPA would be the closest major geologic feature, and thus the primary target for long-distance traverses from the outpost. Clark et al. (2008) described four long traverses from the center of SPA going to Olivine Hill (Pieters et al., 2001), Oppenheimer Basin, Mare Ingenii, and Schrödinger Basin, with a stop at the South Pole. This chapter will identify other potential sites for future exploration across SPA, highlighting sites with both great scientific potential and proximity to the lunar South Pole. -
Lpi Summer Intern Program in Planetary Science
LPI SUMMER INTERN PROGRAM IN PLANETARY SCIENCE Papers Presented at the August 11, 2011 — Houston, Texas Papers Presented at the Twenty-Seventh Annual Summer Intern Conference August 11, 2011 Houston, Texas 2011 Summer Intern Program for Undergraduates Lunar and Planetary Institute Sponsored by Lunar and Planetary Institute NASA Johnson Space Center Compiled in 2011 by Meeting and Publication Services Lunar and Planetary Institute USRA Houston 3600 Bay Area Boulevard, Houston TX 77058-1113 The Lunar and Planetary Institute is operated by the Universities Space Research Association under a cooperative agreement with the Science Mission Directorate of the National Aeronautics and Space Administration. Any opinions, findings, and conclusions or recommendations expressed in this volume are those of the author(s) and do not necessarily reflect the views of the National Aeronautics and Space Administration. Material in this volume may be copied without restraint for library, abstract service, education, or personal research purposes; however, republication of any paper or portion thereof requires the written permission of the authors as well as the appropriate acknowledgment of this publication. 2011 Intern Conference iii HIGHLIGHTS Special Activities June 6, 2011 Tour of the Stardust Lab and Lunar Curatorial Facility JSC July 22, 2011 Tour of the Meteorite Lab JSC August 4, 2011 NASA VIP Tour JSC/ NASA Johnson Space Center and Sonny Carter SCTF Training Facility Site Visit Intern Brown Bag Seminars Date Speaker Topic Location June 8, 2011 Paul -
Adams Adkinson Aeschlimann Aisslinger Akkermann
BUSCAPRONTA www.buscapronta.com ARQUIVO 27 DE PESQUISAS GENEALÓGICAS 189 PÁGINAS – MÉDIA DE 60.800 SOBRENOMES/OCORRÊNCIA Para pesquisar, utilize a ferramenta EDITAR/LOCALIZAR do WORD. A cada vez que você clicar ENTER e aparecer o sobrenome pesquisado GRIFADO (FUNDO PRETO) corresponderá um endereço Internet correspondente que foi pesquisado por nossa equipe. Ao solicitar seus endereços de acesso Internet, informe o SOBRENOME PESQUISADO, o número do ARQUIVO BUSCAPRONTA DIV ou BUSCAPRONTA GEN correspondente e o número de vezes em que encontrou o SOBRENOME PESQUISADO. Número eventualmente existente à direita do sobrenome (e na mesma linha) indica número de pessoas com aquele sobrenome cujas informações genealógicas são apresentadas. O valor de cada endereço Internet solicitado está em nosso site www.buscapronta.com . Para dados especificamente de registros gerais pesquise nos arquivos BUSCAPRONTA DIV. ATENÇÃO: Quando pesquisar em nossos arquivos, ao digitar o sobrenome procurado, faça- o, sempre que julgar necessário, COM E SEM os acentos agudo, grave, circunflexo, crase, til e trema. Sobrenomes com (ç) cedilha, digite também somente com (c) ou com dois esses (ss). Sobrenomes com dois esses (ss), digite com somente um esse (s) e com (ç). (ZZ) digite, também (Z) e vice-versa. (LL) digite, também (L) e vice-versa. Van Wolfgang – pesquise Wolfgang (faça o mesmo com outros complementos: Van der, De la etc) Sobrenomes compostos ( Mendes Caldeira) pesquise separadamente: MENDES e depois CALDEIRA. Tendo dificuldade com caracter Ø HAMMERSHØY – pesquise HAMMERSH HØJBJERG – pesquise JBJERG BUSCAPRONTA não reproduz dados genealógicos das pessoas, sendo necessário acessar os documentos Internet correspondentes para obter tais dados e informações. DESEJAMOS PLENO SUCESSO EM SUA PESQUISA. -
GRAIL Gravity Observations of the Transition from Complex Crater to Peak-Ring Basin on the Moon: Implications for Crustal Structure and Impact Basin Formation
Icarus 292 (2017) 54–73 Contents lists available at ScienceDirect Icarus journal homepage: www.elsevier.com/locate/icarus GRAIL gravity observations of the transition from complex crater to peak-ring basin on the Moon: Implications for crustal structure and impact basin formation ∗ David M.H. Baker a,b, , James W. Head a, Roger J. Phillips c, Gregory A. Neumann b, Carver J. Bierson d, David E. Smith e, Maria T. Zuber e a Department of Geological Sciences, Brown University, Providence, RI 02912, USA b NASA Goddard Space Flight Center, Greenbelt, MD 20771, USA c Department of Earth and Planetary Sciences and McDonnell Center for the Space Sciences, Washington University, St. Louis, MO 63130, USA d Department of Earth and Planetary Sciences, University of California, Santa Cruz, CA 95064, USA e Department of Earth, Atmospheric and Planetary Sciences, MIT, Cambridge, MA 02139, USA a r t i c l e i n f o a b s t r a c t Article history: High-resolution gravity data from the Gravity Recovery and Interior Laboratory (GRAIL) mission provide Received 14 September 2016 the opportunity to analyze the detailed gravity and crustal structure of impact features in the morpho- Revised 1 March 2017 logical transition from complex craters to peak-ring basins on the Moon. We calculate average radial Accepted 21 March 2017 profiles of free-air anomalies and Bouguer anomalies for peak-ring basins, protobasins, and the largest Available online 22 March 2017 complex craters. Complex craters and protobasins have free-air anomalies that are positively correlated with surface topography, unlike the prominent lunar mascons (positive free-air anomalies in areas of low elevation) associated with large basins. -
Radar Imaging of Solar System Ices
RADAR IMAGING OF SOLAR SYSTEM ICES A DISSERTATION SUBMITTED TO THE DEPARTMENT OF ELECTRICAL ENGINEERING AND THE COMMITTEE ON GRADUATE STUDIES OF STANFORD UNIVERSITY IN PARTIAL FULFILLMENT OF THE REQUIREMENTS FOR THE DEGREE OF DOCTOR OF PHILOSOPHY Leif J. Harcke May 2005 © Copyright by Leif J. Harcke 2005 All Rights Reserved ii iv Abstract We map the planet Mercury and Jupiter’s moons Ganymede and Callisto using Earth-based radar telescopes and find that all bodies have regions exhibiting high, depolarized radar backscatter and polarization inversion (µc > 1). Both characteristics suggest volume scat- tering from water ice or similar cold-trapped volatiles. Synthetic aperture radar mapping of Mercury’s north and south polar regions at fine (6 km) resolution at 3.5 cm wavelength corroborates the results of previous 13 cm investigations of enhanced backscatter and po- larization inversion (0:9 µc 1:3) from areas on the floors of craters at high latitudes, ≤ ≤ where Mercury’s near-zero obliquity results in permanent Sun shadows. Co-registration with Mariner 10 optical images demonstrates that this enhanced scattering cannot be caused by simple double-bounce geometries, since the bright, reflective regions do not appear on the radar-facing wall but, instead, in shadowed regions not directly aligned with the radar look direction. A simple scattering model accounts for exponential, wavelength-dependent attenuation through a protective regolith layer. Thermal models require the existence of this layer to protect ice deposits in craters at other than high polar latitudes. The additional attenuation (factor 1:64 15%) of the 3.5 cm wavelength data from these experiments over previous 13 cm radar observations supports multiple interpretations of layer thickness, ranging from 0 11 to 35 15 cm, depending on the assumed scattering law exponent n. -
Arizona Transportation History
Arizona Transportation History Final Report 660 December 2011 Arizona Department of Transportation Research Center DISCLAIMER The contents of this report reflect the views of the authors who are responsible for the facts and the accuracy of the data presented herein. The contents do not necessarily reflect the official views or policies of the Arizona Department of Transportation or the Federal Highway Administration. This report does not constitute a standard, specification, or regulation. Trade or manufacturers' names which may appear herein are cited only because they are considered essential to the objectives of the report. The U.S. Government and the State of Arizona do not endorse products or manufacturers. Technical Report Documentation Page 1. Report No. 2. Government Accession No. 3. Recipient's Catalog No. FHWA-AZ-11-660 4. Title and Subtitle 5. Report Date December 2011 ARIZONA TRANSPORTATION HISTORY 6. Performing Organization Code 7. Author 8. Performing Organization Report No. Mark E. Pry, Ph.D. and Fred Andersen 9. Performing Organization Name and Address 10. Work Unit No. History Plus 315 E. Balboa Dr. 11. Contract or Grant No. Tempe, AZ 85282 SPR-PL-1(173)-655 12. Sponsoring Agency Name and Address 13.Type of Report & Period Covered ARIZONA DEPARTMENT OF TRANSPORTATION 206 S. 17TH AVENUE PHOENIX, ARIZONA 85007 14. Sponsoring Agency Code Project Manager: Steven Rost, Ph.D. 15. Supplementary Notes Prepared in cooperation with the U.S. Department of Transportation, Federal Highway Administration 16. Abstract The Arizona transportation history project was conceived in anticipation of Arizona’s centennial, which will be celebrated in 2012. Following approval of the Arizona Centennial Plan in 2007, the Arizona Department of Transportation (ADOT) recognized that the centennial celebration would present an opportunity to inform Arizonans of the crucial role that transportation has played in the growth and development of the state. -
The Thermodynamics of Infernal Justice in Book 1 of Paradise Lost
explorations in renaissance culture 43 (2017) 232-247 brill.com/erc “Vaulted with fire”: The Thermodynamics of Infernal Justice in Book 1 of Paradise Lost J.P. Conlan University of Puerto Rico [email protected] Abstract Historians of science have noted that Milton’s figurative reference to the “spotty globe” of Satan’s massy shield identifies Milton as an adherent of the New Astronomy promot- ed by Galileo. Understood in light of the techniques of surveying employed by Galileo, the same shield also speaks to Galileo’s use of parallax, whereby the scientist made his drawings more precise by viewing alternately from the vantage of the heights of Fesole or the valley of the Arno. Milton mentions these places in his epic simile of Satan’s shield: the science behind Satan’s arms in Paradise Lost reveals that Milton’s deep com- mitment to liberty informs his imagination of how God structured the pains of hell. Keywords Milton – Paradise Lost – satan – shield – Galileo – physics – optics Describing the dimensions of the “ponderous shield,/Ethereal temper, massy, large and round,/[that Satan] behind him cast” Milton writes that The broad circumference Hung on his shoulders like the Moon, whose Orb Through Optic Glass the Tuscan Artist views At Ev’ning from the top of Fesole, Or in Valdarno, to descry new lands, Rivers or Mountains in her spotty Globe.1 1 Paradise Lost 1. 286–91. All quotations from Milton’s Paradise Lost, Paradise Regained, and Areopagitica are from Hughes’ edition and shall be cited parenthetically in the text. © koninklijke brill nv, leiden, 2017 | doi 10.1163/23526963-04302005Downloaded from Brill.com09/25/2021 01:18:42AM via free access <UN> “Vaulted with fire” 233 The tenor of the simile signals that the Shield’s dimensions—the breadth of its circumference, its ponderousness, mass, “temper” and greatness—are the sub- ject of the comparison. -
Theatre and Magic in the Elizabethan Renaissance
Freie Universität Berlin Fachbereich Philosophie und Geisteswissenschaften II Institut für Philosophie Theatre and Magic in the Elizabethan Renaissance Gabriela Dragnea Horvath Erscheinungsjahr: 2012 GUTACHTER-LISTE Gutachter 1 Prof. Dr. Wilhelm Schmidt-Biggemann Gutachter 2 Prof. Dr. Anne Eusterschulte Datum der letzten mündlichen Prüfung (Disputationsdatum): 23.07.2010 2 CONTENTS Acknowledgements 6 List of Figures 8 1. INTRODUCTION 9 1.1 Motivation of the Conceptual Choice 9 1.2 Semantic Survey: Magic 10 1.3 Semantic Survey: Theatre 12 1.4 Circumscribing the Study Area 14 1.5 The Elizabethan Renaissance 18 1.6 Dr. Dee and Sir Edward Kelly 19 1.7 The State of Art 23 1.8 Interdisciplinarity and Method 25 1.9 Note 29 1.10 Abbreviations 30 2. HISTORICAL PREMISES 31 2.1 Theatre 31 2.1.1 The Medieval Tradition 31 2.1.2 The Italian Models 35 2.1.3 National Comedy and Tragedy 38 2.1.4 Stable Theatres, Playwrights, Actors and the Crown 40 2.1.5 Drama and Elizabethan Life 43 2.2 Magic 45 2.2.1 Magical Practices and Religion 45 2.2.2 Renaissance Magic and Reformation 48 2.2.3 English Contributions 50 2.2.4 The Sovereign Magician 54 2.2.5 James I and Black Magic 55 2.2.6 The Discoverie of Witchcraft 57 2.2.7 Magical Agencies 59 2.2.8 The Popularity of Magic 59 2.2.9 Magic and Literature 61 3. THEORETICAL PREMISES 63 3.1 Difficulties of Approach 63 3.2 Theatre. Conceptual Analysis 64 3.2.1 Aristotelian Mimesis in Shakespeare 65 3.2.2 Nature in Shakespeare 67 3.2.3 Nature, Art and Platonism 70 3.2.4 The World as Theatre. -
Entropy Control in Discrete- and Continuous-Time Dynamic Systems S
Technical Physics, Vol. 49, No. 7, 2004, pp. 805–809. Translated from Zhurnal TekhnicheskoÏ Fiziki, Vol. 74, No. 7, 2004, pp. 1–5. Original Russian Text Copyright © 2004 by Vladimirov, Shtraukh. THEORETICAL AND MATHEMATICAL PHYSICS Entropy Control in Discrete- and Continuous-Time Dynamic Systems S. N. Vladimirov* and A. A. Shtraukh Tomsk State University, Tomsk, 634050 Russia *e-mail: [email protected], [email protected] Received August 14, 2003; in final form, December 22, 2003 Abstract—The dynamics of a modified logistic mapping are considered for a system with the order parameter modulated by an external signal. It is shown that the Kolmogorov–Sinay entropy changes with changing mod- ulation depth, while the harmonic signals and white noise can be used as a modulating signal. The conditions for the excitation of regular and strange nonchaotic attractors in the phase space are established. © 2004 MAIK “Nauka/Interperiodica”. INTRODUCTION modulation of the order parameter, this mapping takes At present, random oscillations have been observed the form in a great variety of objects, starting with crude x = Φ()x , mod 1, mechanical systems and ending with highly organized n + 1 n biological systems. In the theoretical and applied stud- 2π (1) Φ()x = 1 – α 1 + msin ------ n + ϕ x . ies of determinate chaos, one can distinguish a number n 0 T 0 n of priorities such as the elaboration of new scenarios for α ≥ ≤ ≤ the transition from regular to chaotic motion, methods Here, 0 1 is the order parameter; 0 m 1 is the of generating dynamic chaos, the study of the interac- order-parameter modulation depth (control parameter); ϕ tions between chaotic systems and the possible types of T and 0 are, respectively, the period and initial phase their collective behavior, unconventional dynamics and of the external force; and n = 0, 1, 2, …, N is the discrete informational processes, and entropy control in contin- time.