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Martian Crater Morphology
ANALYSIS OF THE DEPTH-DIAMETER RELATIONSHIP OF MARTIAN CRATERS A Capstone Experience Thesis Presented by Jared Howenstine Completion Date: May 2006 Approved By: Professor M. Darby Dyar, Astronomy Professor Christopher Condit, Geology Professor Judith Young, Astronomy Abstract Title: Analysis of the Depth-Diameter Relationship of Martian Craters Author: Jared Howenstine, Astronomy Approved By: Judith Young, Astronomy Approved By: M. Darby Dyar, Astronomy Approved By: Christopher Condit, Geology CE Type: Departmental Honors Project Using a gridded version of maritan topography with the computer program Gridview, this project studied the depth-diameter relationship of martian impact craters. The work encompasses 361 profiles of impacts with diameters larger than 15 kilometers and is a continuation of work that was started at the Lunar and Planetary Institute in Houston, Texas under the guidance of Dr. Walter S. Keifer. Using the most ‘pristine,’ or deepest craters in the data a depth-diameter relationship was determined: d = 0.610D 0.327 , where d is the depth of the crater and D is the diameter of the crater, both in kilometers. This relationship can then be used to estimate the theoretical depth of any impact radius, and therefore can be used to estimate the pristine shape of the crater. With a depth-diameter ratio for a particular crater, the measured depth can then be compared to this theoretical value and an estimate of the amount of material within the crater, or fill, can then be calculated. The data includes 140 named impact craters, 3 basins, and 218 other impacts. The named data encompasses all named impact structures of greater than 100 kilometers in diameter. -
Towards Bioinspired in Vitro Models of Intestinal Mucus
RSC Advances REVIEW View Article Online View Journal | View Issue Towards bioinspired in vitro models of intestinal mucus Cite this: RSC Adv.,2019,9, 15887 Lorenzo Sardelli, Daniela Peneda Pacheco, Anna Ziccarelli, Marta Tunesi, Omar Caspani, Andrea Fusari, Francesco Briatico Vangosa, Carmen Giordano and Paola Petrini * Intestinal mucus is a biological structure that acts as a barrier between the external environment and the epithelium. It actively selects nutrient and drug intake, regulates the symbiosis with the intestinal microbiota and keeps the epithelium protected from the attack of pathogens. All these functions are closely connected to the chemical and structural complexity of this biological material, on which its viscoelastic and diffusive properties depend. Many models have been proposed to replicate these characteristics using glycoproteins in solution and possibly the addition of other mucus components, such as lipids and other proteins. In the field of mucus modelling, an overall view of the mucus as a material, having its own viscous, rheological and diffusive characteristics, has been undersized with Creative Commons Attribution-NonCommercial 3.0 Unported Licence. Received 28th March 2019 respect to a pure biological-functional analysis. In this review, we propose a description of the mucus as Accepted 9th May 2019 a biomaterial, including a presentation of its chemical and structural complexity, and of its main DOI: 10.1039/c9ra02368b viscoelastic-diffusive properties, in order to provide a synthesis of the characteristics necessary for the rsc.li/rsc-advances engineering of more advanced mucus models. Introduction The European Union has moved towards increasing Replacement, Reduction and Rening (3Rs principle) of animal The intestinal microbial species, present in both physiological studies with other scientically validated alternatives, such as in This article is licensed under a and pathological conditions, affect multiple districts of the vitro models,10 as tools for high throughput screening, limiting human body. -
Moon-Earth-Sun: the Oldest Three-Body Problem
Moon-Earth-Sun: The oldest three-body problem Martin C. Gutzwiller IBM Research Center, Yorktown Heights, New York 10598 The daily motion of the Moon through the sky has many unusual features that a careful observer can discover without the help of instruments. The three different frequencies for the three degrees of freedom have been known very accurately for 3000 years, and the geometric explanation of the Greek astronomers was basically correct. Whereas Kepler’s laws are sufficient for describing the motion of the planets around the Sun, even the most obvious facts about the lunar motion cannot be understood without the gravitational attraction of both the Earth and the Sun. Newton discussed this problem at great length, and with mixed success; it was the only testing ground for his Universal Gravitation. This background for today’s many-body theory is discussed in some detail because all the guiding principles for our understanding can be traced to the earliest developments of astronomy. They are the oldest results of scientific inquiry, and they were the first ones to be confirmed by the great physicist-mathematicians of the 18th century. By a variety of methods, Laplace was able to claim complete agreement of celestial mechanics with the astronomical observations. Lagrange initiated a new trend wherein the mathematical problems of mechanics could all be solved by the same uniform process; canonical transformations eventually won the field. They were used for the first time on a large scale by Delaunay to find the ultimate solution of the lunar problem by perturbing the solution of the two-body Earth-Moon problem. -
Appendix I Lunar and Martian Nomenclature
APPENDIX I LUNAR AND MARTIAN NOMENCLATURE LUNAR AND MARTIAN NOMENCLATURE A large number of names of craters and other features on the Moon and Mars, were accepted by the IAU General Assemblies X (Moscow, 1958), XI (Berkeley, 1961), XII (Hamburg, 1964), XIV (Brighton, 1970), and XV (Sydney, 1973). The names were suggested by the appropriate IAU Commissions (16 and 17). In particular the Lunar names accepted at the XIVth and XVth General Assemblies were recommended by the 'Working Group on Lunar Nomenclature' under the Chairmanship of Dr D. H. Menzel. The Martian names were suggested by the 'Working Group on Martian Nomenclature' under the Chairmanship of Dr G. de Vaucouleurs. At the XVth General Assembly a new 'Working Group on Planetary System Nomenclature' was formed (Chairman: Dr P. M. Millman) comprising various Task Groups, one for each particular subject. For further references see: [AU Trans. X, 259-263, 1960; XIB, 236-238, 1962; Xlffi, 203-204, 1966; xnffi, 99-105, 1968; XIVB, 63, 129, 139, 1971; Space Sci. Rev. 12, 136-186, 1971. Because at the recent General Assemblies some small changes, or corrections, were made, the complete list of Lunar and Martian Topographic Features is published here. Table 1 Lunar Craters Abbe 58S,174E Balboa 19N,83W Abbot 6N,55E Baldet 54S, 151W Abel 34S,85E Balmer 20S,70E Abul Wafa 2N,ll7E Banachiewicz 5N,80E Adams 32S,69E Banting 26N,16E Aitken 17S,173E Barbier 248, 158E AI-Biruni 18N,93E Barnard 30S,86E Alden 24S, lllE Barringer 29S,151W Aldrin I.4N,22.1E Bartels 24N,90W Alekhin 68S,131W Becquerei -
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On the Origin of the Lunar and Solar Periods in Babylonian Lunar Theory De Jong, T
UvA-DARE (Digital Academic Repository) On the Origin of the Lunar and Solar Periods in Babylonian Lunar Theory de Jong, T. DOI 10.17171/3-44-6 Publication date 2017 Document Version Final published version Published in Studies on the Ancient Exact Sciences in Honour of Lis Brack-Bernsen License CC BY-NC Link to publication Citation for published version (APA): de Jong, T. (2017). On the Origin of the Lunar and Solar Periods in Babylonian Lunar Theory. In J. M. Steele, & M. Ossendrijver (Eds.), Studies on the Ancient Exact Sciences in Honour of Lis Brack-Bernsen (pp. 105-126). Berlin: Edition Topoi. https://doi.org/10.17171/3-44-6 General rights It is not permitted to download or to forward/distribute the text or part of it without the consent of the author(s) and/or copyright holder(s), other than for strictly personal, individual use, unless the work is under an open content license (like Creative Commons). Disclaimer/Complaints regulations If you believe that digital publication of certain material infringes any of your rights or (privacy) interests, please let the Library know, stating your reasons. In case of a legitimate complaint, the Library will make the material inaccessible and/or remove it from the website. Please Ask the Library: https://uba.uva.nl/en/contact, or a letter to: Library of the University of Amsterdam, Secretariat, Singel 425, 1012 WP Amsterdam, The Netherlands. You will be contacted as soon as possible. UvA-DARE is a service provided by the library of the University of Amsterdam (https://dare.uva.nl) Download date:28 Sep 2021 Teije de Jong On the Origin of the Lunar and Solar Periods in Babylonian Lunar Theory Summary In this investigation, I sketch the way in which Babylonian astronomers may have derived the basic parameters of their lunar theory. -
Lunar Distances Final
A (NOT SO) BRIEF HISTORY OF LUNAR DISTANCES: LUNAR LONGITUDE DETERMINATION AT SEA BEFORE THE CHRONOMETER Richard de Grijs Department of Physics and Astronomy, Macquarie University, Balaclava Road, Sydney, NSW 2109, Australia Email: [email protected] Abstract: Longitude determination at sea gained increasing commercial importance in the late Middle Ages, spawned by a commensurate increase in long-distance merchant shipping activity. Prior to the successful development of an accurate marine timepiece in the late-eighteenth century, marine navigators relied predominantly on the Moon for their time and longitude determinations. Lunar eclipses had been used for relative position determinations since Antiquity, but their rare occurrences precludes their routine use as reliable way markers. Measuring lunar distances, using the projected positions on the sky of the Moon and bright reference objects—the Sun or one or more bright stars—became the method of choice. It gained in profile and importance through the British Board of Longitude’s endorsement in 1765 of the establishment of a Nautical Almanac. Numerous ‘projectors’ jumped onto the bandwagon, leading to a proliferation of lunar ephemeris tables. Chronometers became both more affordable and more commonplace by the mid-nineteenth century, signaling the beginning of the end for the lunar distance method as a means to determine one’s longitude at sea. Keywords: lunar eclipses, lunar distance method, longitude determination, almanacs, ephemeris tables 1 THE MOON AS A RELIABLE GUIDE FOR NAVIGATION As European nations increasingly ventured beyond their home waters from the late Middle Ages onwards, developing the means to determine one’s position at sea, out of view of familiar shorelines, became an increasingly pressing problem. -
Forest Ray Moulton and His Plans for a New Lunar Theory
Forest Ray Moulton and his plans for a new lunar theory Craig Stephenson SRE Inter-Departmental Science Workshop, Aranjuez, Spain 21 November 2013 Craig Stephenson Forest Ray Moulton and his plans for a new lunar theory Early years Craig Stephenson Forest Ray Moulton and his plans for a new lunar theory At the University of Chicago 1892: University of Chicago founded 1895: Begins as a graduate student Astronomy Dept. = G.E. Hale, T.J.J. See and K. Laves Attends courses in Astronomy and in Mathematics (E.H. Moore, O. Bolza and H. Maschke) 1896: See departs, Moulton begins lecturing in Astronomy 1899: PhD summe cum laude: `Periodic Oscillating Satellites' 1900: Instructor; 1903: Assistant professor; 1908: Associate professor; 1912: Full professor Craig Stephenson Forest Ray Moulton and his plans for a new lunar theory The Goal of Celestial Mechanics Goal of celestial mechanics is verification of Newton's law of universal gravitation [Poincar´e, Les M´ethodes nouvelles, 1892] Lunar theory is best-known example of three-body problem G.W. Hill [1877] wanted to see whether Newton's law could fully account for motion of lunar perigee Craig Stephenson Forest Ray Moulton and his plans for a new lunar theory The Study of Periodic Orbits (POs) Hill's variational orbit [1878]: I First particular solution to be discovered since [Lagrange, 1772] I New family of POs Importance of POs stressed by Poincar´e \No subject held his attention longer" [Hadamard, L’œuvre math´ematique de Poincar´e] Non-existence theorems: I Jacobi [1843]: reduced 3-body problem to order 6 I Bruns [1887]: no new algebraic integrals (rectangular coords.) I Poincar´e[1892]: no new uniform analytic integrals (Delaunay variables, ...) \Mr. -
Regional Wind Patterns on Mars Inferred from Dune Field Studies
47th Lunar and Planetary Science Conference (2016) 1868.pdf REGIONAL WIND PATTERNS ON MARS INFERRED FROM DUNE FIELD STUDIES. Y-J. Ku1 and J. R. Zimbelman2, 1 Department of Geosciences, National Taiwan University, Taipei City 106, Taiwan (R.O.C), 2Center for Earth and Planetary Studies, MRC 315, National Air and Space Museum, Smithsonian Institution, Independence Avenue and 6th Street SW, Washington, DC 20013-7012. ([email protected]) Introduction: Sand dunes are good indicators for through mapping of the CTX images. Some of the the aeolian processes on Earth and Mars. Wind activi- dune types documented include: ties shaped many surface features on Mars, the shapes Barchan: The well-defined crescent-shape dunes of which are related to atmospheric circulation, as well indicate limited sand supply as well as the dominant as possibly to paleo-climate behavior. This research wind direction. Depending on dune shape, elongated classified 15 different types of sand dunes using CTX barchans and barchans with ‘tails’ were also defined, image mapping at 30 sites widely distributed around the later providing evidence for a bi-modal wind re- the planet [1], generating statistical information of dif- gime, perhaps reflecting seasonally varying winds with ferent types to provide a recent view of global wind respective angles as defined by [8]. The total mapped patterns on Mars. The results fill a gap between local area for barchan dunes from all sites is 1489.0 km2. ripple mapping and global wind models. Barchanoid: Generally arc-shaped dunes which are Background: Mars preserves a large number of connected but do not form a single continuous crest sand dune fields that reflect both past and present wind line. -
The Interference of Tetrachloromethane
The interference of tetrachloromethane in the measurement of benzene in air by Gas Chromatography - Photoionisation Detector (GC-PID) Cristina Romero-Trigueros1, Esther González 2, Marta Doval Miñarro3, Enrique González Ferradás2 5 1Dipartimento di Scienze Agro-Ambientali e Territoriali, University of Bari Aldo Moro, Via Amendola, 165/A, 70126, Bari, Italy 2Chemical Engineering Department, School of Chemistry, University of Murcia, 30071, Murcia, Spain 3Chemical and Environmental Engineering Department, Technical University of Cartagena, Paseo Alfonso XIII, 52, 30203 Cartagena, Murcia, Spain 10 Correspondence to: Esther González ([email protected]) Abstract. The European Union requires that benzene in air is continuously measured due to its toxicity and widespread presence in the population nuclei, mainly motivated by vehicle emissions. The reference measuring technique is gas chromatography (GC). Automatic chromatographs used in monitoring stations must verify the operating conditions 15 established in Standard EN 14662 part 3, which includes a type approval section with a number of tests that analysers must pass. Among these tests, the potential interference of a number of compounds is evaluated. The 2005 version of the mentioned standard requires the evaluation of the potential interference of tetrachloromethane (TCM). The 2015 version eliminates TCM as a potential interferent. Although most consumer uses of TCM have been banned, recent studies have measured significant concentrations of TCM in air. In this paper, the potential interference -
Origin of the Moon
Origin of the Moon The origin of the Moon is usually explained by a Mars-sized body striking the Earth, making a debris ring that eventually collected into a single natural satellite, the Moon, but there are a number of variations on this giant-impact hypothesis, as well as alternate explanations, and research into how the Moon came to be continues.[1][2] Other proposed scenarios include captured body, fission, formed together (condensation theory), planetesimal collisions (formed from asteroid-like bodies), and collision theories.[3] The standard giant-impact hypothesis suggests the Mars-sized body, called Theia, impacted Earth, creating a large debris ring around Earth, which then accreted to form the Moon. This collision also resulted in the 23.5° tilted axis of the earth, thus causing the seasons.[1] The Moon's oxygen isotopic ratios seem to be essentially identical to Earth's.[4] Oxygen isotopic ratios, which may be measured very precisely, yield a unique and distinct signature for each solar system body.[5] If Theia had been a separate protoplanet, it probably would have had a different oxygen isotopic signature from Earth, as The Moon's heavily crateredfar-side would the ejected mixed material.[6] Also, the Moon's titanium isotope ratio (50Ti/47Ti) appears so close to the Earth's (within 4 ppm) that little if any of the colliding body's mass could likely have been part of the Moon.[7] Contents Formation Other hypotheses Capture Fission Accretion Additional theories and studies 2011 2013 2017 See also Notes References External links Formation Some theories have been stated that presume the Earth had no large moons early in the formation of the Solar System, 4.6 billion years ago, Earth being basically rock and lava. -
Studies in Babylonian Lunar Theory: Part I. Empirical Elements for Modeling Lunar and Solar Anomalies
Arch. Hist. Exact Sci. 61 (2007) 83–145 Digital Object Identifier (DOI) 10.1007/s00407-006-0121-9 Studies in Babylonian Lunar Theory: Part I. Empirical Elements for Modeling Lunar and Solar Anomalies John P. Britton1 Communicated by A. Jones Contents 1. The “Saros” Eclipse Cycle ........................... 88 2. The 19-year Cycle ................................ 92 3. Anomalistic Period Relations .......................... 95 4. Extremes and Amplitudes of Prominent Eclipse Intervals ...........109 5. Mean Synodic Month ..............................116 Introduction Perhaps the most remarkable and far reaching achievement of Babylonian astronomy was the creation of a unified and comprehensive lunar theory, which combined com- petent mathematical models of the effects of lunar and solar anomaly on the intervals between syzygies, the variation in the length of daylight, and the motion of the lunar node to predict the instants of syzygies; the occurrences, magnitudes, and directions of eclipses; and the lunar visibilities near syzygies, including the potential visibility of the Moon on the 30th day of any month. Previously, eclipses had been predicted with considerable confidence using the famous 223 month eclipse cycle, familiarly called the “saros”,2 which also underlay clever Goal Year methods for predicting the lengths of months. Mathematically, however, neither of these techniques went much beyond recog- nizing simple periodicities, modified perhaps by empirical adjustments about which we 1 Wilson, WY. This paper and its sequels are dedicated to Asger Aaboe, who securely laid the foundations of a deeper understanding of Babylonian lunar theory and introduced me to these studies. Much of the research for this paper was conducted while I was a Senior Fellow at the Dibner Institute.