Journey in Aeronautical Research
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Fairchild Aviation Corporation, Factory No. 1) MD-137 851 Pennsylvania Avenue Hagerstown Washington County Maryland
KREIDER-REISNER AIRCRAFT COMPANY, FACTORY NO. 1 HAER MD-137 (Fairchild Aviation Corporation, Factory No. 1) MD-137 851 Pennsylvania Avenue Hagerstown Washington County Maryland PHOTOGRAPHS HISTORIC AMERICAN ENGINEERING RECORD National Park Service U.S. Department of the Interior 1849 C Street NW Washington, DC 20240-0001 ADDENDUM TO: HAER MD-137 KREIDER-REISNER AIRCRAFT COMPANY, FACTORY NO. 1 MD-137 (Fairchild Aviation Corporation, Factory No. 1) 851 Pennsylvania Avenue Hagerstown Washington County Maryland WRITTEN HISTORICAL AND DESCRIPTIVE DATA HISTORIC AMERICAN ENGINEERING RECORD National Park Service U.S. Department of the Interior 1849 C Street NW Washington, DC 20240-0001 HISTORIC AMERICAN ENGINEERING RECORD KREIDER-REISNER AIRCRAFT COMPANY, FACTORY NO. 1 (FAIRCHILD AVIATION CORPORATION, FACTORY NO. 1) HAER No. MD-137 LOCATION: 881 Pennsylvania Avenue (Originally 1 Park Lane), Hagerstown, Washington County, Maryland Fairchild Factory No. 1 is located at latitude: 39.654706, longitude: - 77.719042. The coordinate represents the main entrance of the factory, on the north wall at Park Lane. This coordinate was obtained on 22 August, 2007 by plotting its location on the 1:24000 Hagerstown, MD USGS Topographic Quadrangle Map. The accuracy of the coordinate is +/- 12 meters. The coordinate’s datum is North American Datum 1927. The Fairchild Factory No. 1 location has no restriction on its release to the public. DATES OF CONSTRUCTION: 1929, 1931, 1935, 1941, 1965, 1987 BUILDER: Kreider-Reisner Aircraft Company, a subsidiary of Fairchild Aviation Corporation PRESENT OWNER: Vincent Groh PRESENT USE: Light industry, storage SIGNIFICANCE: Kreider-Reisner Factory No. 1 (also known as Fairchild No. 1) was built as a result of a partnership between upstart airplane builders Ammon H. -
Aspectos De Relatividade Numérica Campos Escalares E Estrelas De Nêutrons
UNIVERSIDADE DE SÃO PAULO INSTITUTO DE FÍSICA Aspectos de Relatividade Numérica Campos escalares e estrelas de nêutrons Leonardo Rosa Werneck Orientador: Prof. Dr. Elcio Abdalla Uma tese apresentada ao Instituto de Física da Universidade de São Paulo como parte dos requisitos necessários para obter o título de doutor em Física. Banca examinadora: Prof. Dr. Elcio Abdalla (IF-USP) – Presidente da banca Prof. Dr. Arnaldo Gammal (IF-USP) Prof. Dr. Daniel A. Turolla Vanzela (IFSC-USP) Prof. Dr. Alberto V. Saa (IFGW-UNICAMP) Profa. Dra. Cecilia Bertoni Chirenti (UFABC/UMD/NASA) São Paulo 2020 FICHA CATALOGRÁFICA Preparada pelo Serviço de Biblioteca e Informação do Instituto de Física da Universidade de São Paulo Werneck, Leonardo Rosa Aspectos de relatividade numérica: campos escalares e estrelas de nêutrons / Aspects of Numerical Relativity: scalar fields and neutron stars. São Paulo, 2020. Tese (Doutorado) − Universidade de São Paulo. Instituto de Física. Depto. Física Geral. Orientador: Prof. Dr. Elcio Abdalla Área de Concentração: Relatividade e Gravitação Unitermos: 1. Relatividade numérica; 2. Campo escalar; 3. Fenômeno crítico; 4. Estrelas de nêutrons; 5. Equações diferenciais parciais. USP/IF/SBI-057/2020 UNIVERSITY OF SÃO PAULO INSTITUTE OF PHYSICS Aspects of Numerical Relativity Scalar fields and neutron stars Leonardo Rosa Werneck Advisor: Prof. Dr. Elcio Abdalla A thesis submitted to the Institute of Physics of the University of São Paulo in partial fulfillment of the requirements for the title of Doctor of Philosophy in Physics. Examination committee: Prof. Dr. Elcio Abdalla (IF-USP) – Committee president Prof. Dr. Arnaldo Gammal (IF-USP) Prof. Dr. Daniel A. Turolla Vanzela (IFSC-USP) Prof. -
The Reissner-Nordström Metric
The Reissner-Nordström metric Jonatan Nordebo March 16, 2016 Abstract A brief review of special and general relativity including some classi- cal electrodynamics is given. We then present a detailed derivation of the Reissner-Nordström metric. The derivation is done by solving the Einstein-Maxwell equations for a spherically symmetric electrically charged body. The physics of this spacetime is then studied. This includes gravitational time dilation and redshift, equations of motion for both massive and massless non-charged particles derived from the geodesic equation and equations of motion for a massive charged par- ticle derived with lagrangian formalism. Finally, a quick discussion of the properties of a Reissner-Nordström black hole is given. 1 Contents 1 Introduction 3 2 Review of Special Relativity 3 2.1 4-vectors . 6 2.2 Electrodynamics in Special Relativity . 8 3 Tensor Fields and Manifolds 11 3.1 Covariant Differentiation and Christoffel Symbols . 13 3.2 Riemann Tensor . 15 3.3 Parallel Transport and Geodesics . 18 4 Basics of General Relativity 19 4.1 The Equivalence Principle . 19 4.2 The Principle of General Covariance . 20 4.3 Electrodynamics in General Relativity . 21 4.4 Newtonian Limit of the Geodesic Equation . 22 4.5 Einstein’s Field Equations . 24 5 The Reissner-Nordström Metric 25 5.1 Gravitational Time Dilation and Redshift . 32 5.2 The Geodesic Equation . 34 5.2.1 Comparison to Newtonian Mechanics . 37 5.2.2 Circular Orbits of Photons . 38 5.3 Motion of a Charged Particle . 38 5.4 Event Horizons and Black Holes . 40 6 Summary and Conclusion 44 2 1 Introduction In 1915 Einstein completed his general theory of relativity. -
Dawn of Fluid Dynamics : a Discipline Between Science And
Titelei Eckert 11.04.2007 14:04 Uhr Seite 3 Michael Eckert The Dawn of Fluid Dynamics A Discipline between Science and Technology WILEY-VCH Verlag GmbH & Co. KGaA Titelei Eckert 11.04.2007 14:04 Uhr Seite 1 Michael Eckert The Dawn of Fluid Dynamics A Discipline between Science and Technology Titelei Eckert 11.04.2007 14:04 Uhr Seite 2 Related Titles R. Ansorge Mathematical Models of Fluiddynamics Modelling, Theory, Basic Numerical Facts - An Introduction 187 pages with 30 figures 2003 Hardcover ISBN 3-527-40397-3 J. Renn (ed.) Albert Einstein - Chief Engineer of the Universe 100 Authors for Einstein. Essays approx. 480 pages 2005 Hardcover ISBN 3-527-40574-7 D. Brian Einstein - A Life 526 pages 1996 Softcover ISBN 0-471-19362-3 Titelei Eckert 11.04.2007 14:04 Uhr Seite 3 Michael Eckert The Dawn of Fluid Dynamics A Discipline between Science and Technology WILEY-VCH Verlag GmbH & Co. KGaA Titelei Eckert 11.04.2007 14:04 Uhr Seite 4 The author of this book All books published by Wiley-VCH are carefully produced. Nevertheless, authors, editors, and Dr. Michael Eckert publisher do not warrant the information Deutsches Museum München contained in these books, including this book, to email: [email protected] be free of errors. Readers are advised to keep in mind that statements, data, illustrations, proce- Cover illustration dural details or other items may inadvertently be “Wake downstream of a thin plate soaked in a inaccurate. water flow” by Henri Werlé, with kind permission from ONERA, http://www.onera.fr Library of Congress Card No.: applied for British Library Cataloging-in-Publication Data: A catalogue record for this book is available from the British Library. -
Conformal Field Theory and Black Hole Physics
CONFORMAL FIELD THEORY AND BLACK HOLE PHYSICS Steve Sidhu Bachelor of Science, University of Northern British Columbia, 2009 A Thesis Submitted to the School of Graduate Studies of the University of Lethbridge in Partial Fulfilment of the Requirements for the Degree MASTER OF SCIENCE Department of Physics and Astronomy University of Lethbridge LETHBRIDGE, ALBERTA, CANADA c Steve Sidhu, 2012 Dedication To my parents, my sister, and Paige R. Ryan. iii Abstract This thesis reviews the use of 2-dimensional conformal field theory applied to gravity, specifically calculating Bekenstein-Hawking entropy of black holes in (2+1) dimen- sions. A brief review of general relativity, Conformal Field Theory, energy extraction from black holes, and black hole thermodynamics will be given. The Cardy formula, which calculates the entropy of a black hole from the AdS/CFT duality, will be shown to calculate the correct Bekenstein-Hawking entropy of the static and rotating BTZ black holes. The first law of black hole thermodynamics of the static, rotating, and charged-rotating BTZ black holes will be verified. iv Acknowledgements I would like to thank my supervisors Mark Walton and Saurya Das. I would also like to thank Ali Nassar and Ahmed Farag Ali for the many discussions, the Theo- retical Physics Group, and the entire Department of Physics and Astronomy at the University of Lethbridge. v Table of Contents Approval/Signature Page ii Dedication iii Abstract iv Acknowledgements v Table of Contents vi 1 Introduction 1 2 Einstein’s field equations and black hole solutions 7 2.1 Conventions and notations . 7 2.2 Einstein’s field equations . -
The Formative Years of Relativity: the History and Meaning of Einstein's
© Copyright, Princeton University Press. No part of this book may be distributed, posted, or reproduced in any form by digital or mechanical means without prior written permission of the publisher. 1 INTRODUCTION The Meaning of Relativity, also known as Four Lectures on Relativity, is Einstein’s definitive exposition of his special and general theories of relativity. It was written in the early 1920s, a few years after he had elaborated his general theory of rel- ativity. Neither before nor afterward did he offer a similarly comprehensive exposition that included not only the theory’s technical apparatus but also detailed explanations making his achievement accessible to readers with a certain mathematical knowledge but no prior familiarity with relativity theory. In 1916, he published a review paper that provided the first condensed overview of the theory but still reflected many features of the tortured pathway by which he had arrived at his new theory of gravitation in late 1915. An edition of the manuscript of this paper with introductions and detailed commentar- ies on the discussion of its historical contexts can be found in The Road to Relativity.1 Immediately afterward, Einstein wrote a nontechnical popular account, Relativity— The Special and General Theory.2 Beginning with its first German edition, in 1917, it became a global bestseller and marked the first triumph of relativity theory as a broad cultural phenomenon. We have recently republished this book with extensive commentaries and historical contexts that document its global success. These early accounts, however, were able to present the theory only in its infancy. Immediately after its publication on 25 November 1915, Einstein’s theory of general relativity was taken up, elaborated, and controversially discussed by his colleagues, who included physicists, mathematicians, astronomers, and philosophers. -
Black Hole Math Is Designed to Be Used As a Supplement for Teaching Mathematical Topics
National Aeronautics and Space Administration andSpace Aeronautics National ole M a th B lack H i This collection of activities, updated in February, 2019, is based on a weekly series of space science problems distributed to thousands of teachers during the 2004-2013 school years. They were intended as supplementary problems for students looking for additional challenges in the math and physical science curriculum in grades 10 through 12. The problems are designed to be ‘one-pagers’ consisting of a Student Page, and Teacher’s Answer Key. This compact form was deemed very popular by participating teachers. The topic for this collection is Black Holes, which is a very popular, and mysterious subject among students hearing about astronomy. Students have endless questions about these exciting and exotic objects as many of you may realize! Amazingly enough, many aspects of black holes can be understood by using simple algebra and pre-algebra mathematical skills. This booklet fills the gap by presenting black hole concepts in their simplest mathematical form. General Approach: The activities are organized according to progressive difficulty in mathematics. Students need to be familiar with scientific notation, and it is assumed that they can perform simple algebraic computations involving exponentiation, square-roots, and have some facility with calculators. The assumed level is that of Grade 10-12 Algebra II, although some problems can be worked by Algebra I students. Some of the issues of energy, force, space and time may be appropriate for students taking high school Physics. For more weekly classroom activities about astronomy and space visit the NASA website, http://spacemath.gsfc.nasa.gov Add your email address to our mailing list by contacting Dr. -
The Point-Coincidence Argument and Einstein's Struggle with The
Nothing but Coincidences: The Point-Coincidence Argument and Einstein’s Struggle with the Meaning of Coordinates in Physics Marco Giovanelli Forum Scientiarum — Universität Tübingen, Doblerstrasse 33 72074 Tübingen, Germany [email protected] In his 1916 review paper on general relativity, Einstein made the often-quoted oracular remark that all physical measurements amount to a determination of coincidences, like the coincidence of a pointer with a mark on a scale. This argument, which was meant to express the requirement of general covariance, immediately gained great resonance. Philosophers like Schlick found that it expressed the novelty of general relativity, but the mathematician Kretschmann deemed it as trivial and valid in all spacetime theories. With the relevant exception of the physicists of Leiden (Ehrenfest, Lorentz, de Sitter, and Nordström), who were in epistolary contact with Einstein, the motivations behind the point-coincidence remark were not fully understood. Only at the turn of the 1960s did Bergmann (Einstein’s former assistant in Princeton) start to use the term ‘coincidence’ in a way that was much closer to Einstein’s intentions. In the 1980s, Stachel, projecting Bergmann’s analysis onto his historical work on Einstein’s correspondence, was able to show that what he started to call ‘the point-coincidence argument’ was nothing but Einstein’s answer to the infamous ‘hole argument.’ The latter has enjoyed enormous popularity in the following decades, reshaping the philosophical debate on spacetime theories. The point-coincidence argument did not receive comparable attention. By reconstructing the history of the argument and its reception, this paper argues that this disparity of treatment is not justied. -
Events in Science, Mathematics, and Technology | Version 3.0
EVENTS IN SCIENCE, MATHEMATICS, AND TECHNOLOGY | VERSION 3.0 William Nielsen Brandt | [email protected] Classical Mechanics -260 Archimedes mathematically works out the principle of the lever and discovers the principle of buoyancy 60 Hero of Alexandria writes Metrica, Mechanics, and Pneumatics 1490 Leonardo da Vinci describ es capillary action 1581 Galileo Galilei notices the timekeeping prop erty of the p endulum 1589 Galileo Galilei uses balls rolling on inclined planes to show that di erentweights fall with the same acceleration 1638 Galileo Galilei publishes Dialogues Concerning Two New Sciences 1658 Christian Huygens exp erimentally discovers that balls placed anywhere inside an inverted cycloid reach the lowest p oint of the cycloid in the same time and thereby exp erimentally shows that the cycloid is the iso chrone 1668 John Wallis suggests the law of conservation of momentum 1687 Isaac Newton publishes his Principia Mathematica 1690 James Bernoulli shows that the cycloid is the solution to the iso chrone problem 1691 Johann Bernoulli shows that a chain freely susp ended from two p oints will form a catenary 1691 James Bernoulli shows that the catenary curve has the lowest center of gravity that anychain hung from two xed p oints can have 1696 Johann Bernoulli shows that the cycloid is the solution to the brachisto chrone problem 1714 Bro ok Taylor derives the fundamental frequency of a stretched vibrating string in terms of its tension and mass p er unit length by solving an ordinary di erential equation 1733 Daniel Bernoulli -
THE INCOMPLETE GUIDE to AIRFOIL USAGE David Lednicer
THE INCOMPLETE GUIDE TO AIRFOIL USAGE David Lednicer Analytical Methods, Inc. 2133 152nd Ave NE Redmond, WA 98052 [email protected] Conventional Aircraft: Wing Root Airfoil Wing Tip Airfoil 3Xtrim 3X47 Ultra TsAGI R-3 (15.5%) TsAGI R-3 (15.5%) 3Xtrim 3X55 Trener TsAGI R-3 (15.5%) TsAGI R-3 (15.5%) AA 65-2 Canario Clark Y Clark Y AAA Vision NACA 63A415 NACA 63A415 AAI AA-2 Mamba NACA 4412 NACA 4412 AAI RQ-2 Pioneer NACA 4415 NACA 4415 AAI Shadow 200 NACA 4415 NACA 4415 AAI Shadow 400 NACA 4415 ? NACA 4415 ? AAMSA Quail Commander Clark Y Clark Y AAMSA Sparrow Commander Clark Y Clark Y Abaris Golden Arrow NACA 65-215 NACA 65-215 ABC Robin RAF-34 RAF-34 Abe Midget V Goettingen 387 Goettingen 387 Abe Mizet II Goettingen 387 Goettingen 387 Abrams Explorer NACA 23018 NACA 23009 Ace Baby Ace Clark Y mod Clark Y mod Ackland Legend Viken GTO Viken GTO Adam Aircraft A500 NASA LS(1)-0417 NASA LS(1)-0417 Adam Aircraft A700 NASA LS(1)-0417 NASA LS(1)-0417 Addyman S.T.G. Goettingen 436 Goettingen 436 AER Pegaso M 100S NACA 63-618 NACA 63-615 mod AerItalia G222 (C-27) NACA 64A315.2 ? NACA 64A315.2 ? AerItalia/AerMacchi/Embraer AMX ? 12% ? 12% AerMacchi AM-3 NACA 23016 NACA 4412 AerMacchi MB.308 NACA 230?? NACA 230?? AerMacchi MB.314 NACA 230?? NACA 230?? AerMacchi MB.320 NACA 230?? NACA 230?? AerMacchi MB.326 NACA 64A114 NACA 64A212 AerMacchi MB.336 NACA 64A114 NACA 64A212 AerMacchi MB.339 NACA 64A114 NACA 64A212 AerMacchi MC.200 Saetta NACA 23018 NACA 23009 AerMacchi MC.201 NACA 23018 NACA 23009 AerMacchi MC.202 Folgore NACA 23018 NACA 23009 AerMacchi -
Pegasus Flyer
Pegasus Flyer Preserving Hagerstown’s Aviation Heritage Issue 3 DOME HANGAR SPECIAL EDITION! November 2020 Welcome to the Hagerstown Aviation Museum's third issue of tory of Hagerstown's aviation industry. It is with your contin- the Pegasus Flyer. This newsletter is published periodically to ued support that the museum will be able to renovate it’s new keep the museum's members, donors, volunteers and friends home in the historic 1943 Fairchild Aircraft Flight Test Han- informed about museum acquisitions, preservation projects, gar. You can support these efforts by making a dona- events and interesting museum activities. tion by mail or online. The museum is extremely grateful to every person, organiza- tion and corporation who over the years has provided the Thank you! support necessary for the museum to continue it’s mission of John Seburn, President, preserving and presenting to the public the century long his- Hagerstown Aviation Museum Hagerstown Aviation Museum’s First Home! - 25 Years in the Making! Concept illustration of a museum event in the Dome Hangar, By Nick Rotondo Museum aircraft moved into Dome Hangar. October, 2020 The Hagerstown Aviation Museum is dedicated to preserving museum facility to showcase the collection, the museum has and presenting the over 100 year aviation history of the held outdoor events at the Hagerstown Regional Airport Hagerstown, Maryland region. Over the past 25 years the drawing thousands of visitors each year. During these out- museum has grown from a concept to a collection of 23 his- door events, rides in the museum’s Fairchild PT-19 aircraft toric aircraft and is the world’s largest collection of historic were offered providing a memorable living history flight ex- aircraft built in Hagerstown. -
Pilot Index to Owens Field Airport Register Columbia, S.C
Pilot Index to Owens Field Airport Register Columbia, S.C. Page Name of Pilot License No. Name of Owner Make and Type of Airplane 15 [illegible] 11540 Senn, C. R. Stenson 19 [illegible] [illegible] Cessna 19 [illegible] [illegible] [illegible] 24 [illegible] [illegible] Travelair K16 30 [illegible] [illegible] [illegible] Curtiss Robin 30 [illegible]sing [illegible]891 Young, [illegible] Ryan 24 A. L. S.; Buch, J. A. 559K Schaffer, A. L. Moth 36 Abella, Rigby Charlotte Flying Inc. Cub 46 Adams Plurin Air Craft Bellanca 17 Adams, H. S. Adams, H. S. Curtiss Robin 17 Adams, Henry S. Adams & Cross Robin 3 Aerne, Otto 8173 L. C. Curtiss Wright Cessna 14 Aires, E. S. US P-1 Curtiss 19 Akre, Rus, Lt. US Army Keystone B-3-A 15 Aldrin, E. E. 3029 Standard Oil Co. of NJ Lockheed Stanan 13 Alexander, A. L. US Army O-19B 12 Alexander, A. L., Lt. Army Air Corps O-19B 19 Alexander, Lt. O-19 28 Alexander, Lt. BM-1 36 Allblitton, A. S. US Navy Vought SU-Z 22 Alsop, H. C. 8087 Alsop, H. C. KR-31 41 Amos, Chas. L., Jr.; Hayworth, J. R. Amos, Chas. L., Jr.; Hayworth, J. R. Cub 43 Anderson, C. A. Butler, N. D. Waco 21 Anding, Tex Anding, Tex Stinson 44 Angerland, S. Frierson, Jack Aeronca 45 Anthony, A. L. 35456 Burrows, G. A. Cub 40 Antonio, Sam 30648 Miller, O. E. Stinson 40 Antonio, Sam 30648 Miller, O. E. Stinson 40 Arly, R. S. Swaringer, J. P. Taylorcraft 40 Arly, R. S.; Swaringer, J.