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Books on the topic 'Coordinate system'

Author: Grafiati
Published: 4 June 2021
Last updated: 30 May 2022

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1

Stem, James E. State plane coordinate system of 1983. [Washington, D.C.]: U.S. Dept. of Commerce, National Oceanic and Atmospheric Administration, National Ocean Service, Charting and Geodetic Services, 1990.

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2

Lieske, Jay H., and Victor K. Abalakin, eds. Inertial Coordinate System on the Sky. Dordrecht: Springer Netherlands, 1990. http://dx.doi.org/10.1007/978-94-009-0613-6.

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3

Stem, James E. State plane coordinate system of 1983. Rockville, MD: U.S. Dept. of Commerce, National Oceanic and Atmospheric Administration, National Ocean Service, Charting and Geodetic Services, 1989.

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4

A hierarchical coordinate system for geoprocessing and cartography. Berlin: Springer, 1999.

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5

Whitehorn, Kenneth L. The Minnesota County Coordinate System: A handbook for users. St. Cloud, Minn: Precision Measuring Systems, 1997.

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6

Chen, Shyh-ching. Three-dimensional adaptive grid generation for body-fitted coordinate system. [Washington, DC]: National Aeronautics and Space Administration, 1988.

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7

Chen, Shyh-ching. Three-dimensional adaptive grid generation for body-fitted coordinate system. [Washington, DC]: National Aeronautics and Space Administration, 1988.

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8

Cunningham, James. WGS 84 coordinate validation and improvement for the NIMA and Air Force GPS tracking stations. [St. Louis, Mo: National Imagery and Mapping Agency, 1996.

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9

AUTOCOM '89 (1989 Dearborn, Mich.). AUTOCOM '89: June 5-8, 1989, Dearborn, Michigan ; Precision Metrology with Coordinate Measurement Systems Clinic, June 6-7, 1989, Schaumburg, Illinois ; Automated Material Handling System Clinic, June 6-7, 1989, Dearborn, Michigan. Dearborn, Mich. (P.O. Box 930, Dearborn 48121): Society of Manufacturing Engineers, 1989.

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10

H, Lieske Jay, and Abalakin Viktor Kuzʹmich, eds. Inertial coordinate system on the sky: Proceedings of the 141st Symposium of the International Astronomical Union, held in Leningrad, U.S.S.R., October 17-21, 1989. Dordrecht [Netherlands]: Kluwer Academic Publishers, 1990.

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11

Jessie, Daniel T., and Donald G. Saari. Coordinate Systems for Games. Cham: Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-35847-1.

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12

FitzPatrick, Ewart Adsil. Soil horizon, designation, and classification: A coordinate system for defining soil horizons and their use as the basic elements in soil classification for different purposes. Wageningen, Netherlands: International Soil Reference and Information Centre (IRIC), 1988.

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13

Coordinate systems and map projections. 2nd ed. Oxford: Pergamon Press, 1992.

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14

Mueller, Ivan I. Reference coordinate systems: An update. Columbus, Ohio: Dept. of Geodetic Science and Surveying, Ohio State University, 1988.

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15

Hocken, Robert J. Coordinate measuring machines and systems. 2nd ed. Boca Raton, Fla: CRC Press, 2011.

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16

Mueller, Ivan Istvan. Reference coordinate systems: An update. Columbus, Ohio: Ohio State University Research Foundation, 1988.

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17

Nguyen, Duy H. N., and Tho Le-Ngoc. Wireless Coordinated Multicell Systems. Cham: Springer International Publishing, 2014. http://dx.doi.org/10.1007/978-3-319-06337-9.

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18

Ferrara, Joseph A. G.P.S. coordinates: Waypoints & routes. [United States]: Joseph A. Ferrara, 2001.

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19

Sickle, Jan Van. Basic GIS coordinates. 2nd ed. Boca Raton, FL: CRC Press, 2010.

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20

O'Connor, Dick. Columbia River coordinated information system: Data catalog. Portland, OR: Bonneville Power Administration, Division of Fish and Wildlife, 1993.

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21

Basic GIS coordinates. 2nd ed. Boca Raton, FL: CRC Press, 2010.

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22

Davies, Merton E. Reference coordinate systems of the moon and planets. Santa Monica, Ca: RAND Corp., 1986.

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23

Ogunade, Grace Tinuke K. A support system for the dissertation coordinator. London: University of East London, 1998.

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24

Minkler, G. Aerospace co[o]rdinate systems and transformations. Baltimore, MD: Magellan Book Co., 1990.

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25

Hough, Jill A. Performance of coordinated and non-coordinated rural transit systems in the Mountain-Plains Region. Fargo, N.D: Mountain-Plains Consortium, 1997.

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26

Chikurov, Nikolay. Mathematical problems of coordinate measuring machines. ru: INFRA-M Academic Publishing LLC., 2020. http://dx.doi.org/10.12737/1163946.

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The monograph discusses solutions to mathematical problems related to the measurement of various machine-building parts on coordinate measuring machines (CMM). In addition, a number of mathematical problems that arise when measuring parts on the CMM are solved. The method of carrying out the corresponding measurements and mathematical calculations is given. It is intended for specialists who develop and maintain CMM control systems, for CMM operators, as well as for students of technical universities of relevant specialties.
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27

Dilla, William Noel. Communication structures, incentive systems and coordinated decision making. [Urbana, Ill.]: College of Commerce and Business Administration, University of Illinois at Urbana-Champaign, 1989.

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28

Basic GIS coordinates / Jan van Sickle. Boca Raton, Fla: CRC Press, 2004.

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29

United States. Bureau of Land Management. Wyoming State Office, ed. Users guide for the Geographic Coordinate Data Base. [Cheyenne, Wyo.]: U.S. Department of the Interior, Bureau of Land Management, Wyoming State Office, 1995.

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30

Ilinsky, Igor A. Stereotactic atlas of the Macaca mulatta Thalamus and adjacent basal ganglia nuclei: Sagittal cytoarchitectonic plates with maps of the outlined nuclei and their computer reconstructions in the coronal and horizontal planes within the intracerebral coordinate system. New York: Kluwer Academic/Plenum, 2002.

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31

Ilinsky, Igor A. Stereotactic atlas of the Macaca mulatta thalamus and adjacent basal ganglia nuclei: Sagittal cytoarchitectonic plates with maps of the outlined nuclei and their computer reconstructions in the coronal and horizontal planes within the intracerebral coordinate system. New York: Kluwer Academic/Plenum, 2002.

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32

Cossali, Gianpietro Elvio, and Simona Tonini. Drop Heating and Evaporation: Analytical Solutions in Curvilinear Coordinate Systems. Cham: Springer International Publishing, 2021. http://dx.doi.org/10.1007/978-3-030-49274-8.

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33

United States. Bureau of Land Management., ed. Geographic Coordinate Data Base: Public Land Survey System. [Washington, D.C.? ]: U.S. Dept. of the Interior, Bureau of Land Management, 1990.

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34

United States. Bureau of Land Management., ed. Geographic Coordinate Data Base: Public Land Survey System. [Washington, D.C.? ]: U.S. Dept. of the Interior, Bureau of Land Management, 1990.

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35

A Hierarchical Coordinate System for Geoprocessing and Cartography. Berlin/Heidelberg: Springer-Verlag, 1999. http://dx.doi.org/10.1007/bfb0011617.

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36

United States. Bureau of Land Management, ed. Geographic Coordinate Data Base: Public Land Survey System. [Washington, D.C.? ]: U.S. Dept. of the Interior, Bureau of Land Management, 1990.

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37

UTM Using your GPS with the Universal Transverse Mercator Coordinate System. 3rd ed. MapTools, 2007.

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38

John, Horst, and National Institute of Standards and Technology (U.S.), eds. Distributed testing of a device-level interface specification for a metrology system. Gaithersburg, MD: U.S. Dept. of Commerce, Technology Administration, National Institute of Standards and Technology, 2002.

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39

Albert, Horst John, and National Institute of Standards and Technology (U.S.), eds. Distributed testing of a device-level interface specification for a metrology system. Gaithersburg, MD: U.S. Dept. of Commerce, Technology Administration, National Institute of Standards and Technology, 2002.

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40

Wittman, David M. A First Look at Relativity. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780199658633.003.0001.

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The heart of relativity is the supposition that the laws of physics are the same in all coordinate systems. This chapter builds a foundation by defining coordinate systems (also called frames of reference or simply frames) and examining some quantities that are coordinate‐dependent and others that are coordinate‐independent; the latter turn out to be more physically meaningful. Galileo first considered relationships between coordinate systems moving at different veloCities; in modern terms this could relate a coordinate system attached to the ground to one attached to a moving train. Given your velocity relative to the train, and the train‐ground relative velocity, Galileo developed a law for inferring your velocity relative to the ground. If this Galilean velocity addition law is correct, there are profound implications: nature must have no speed limit, and the laws of motion must be the same in any constant‐velocity frame.
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41

Riley, Donald L. Design, modeling, trajectory calculation and general calibration of a three degrees of freedom cylindrical coordinate system robot. 1986.

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42

Center, Langley Research, ed. Propagation of experimental uncertainties from the tunnel to the body coordinate system in 3-D LDV flow field studies. Hampton, Va: National Aeronautics and Space Administration, Langley Research Center, 1994.

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43

Center, Langley Research, ed. Propagation of experimental uncertainties from the tunnel to the body coordinate system in 3-D LDV flow field studies. Hampton, Va: National Aeronautics and Space Administration, Langley Research Center, 1994.

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44

Sharland, S. M. Diffusion of Radionuclides from a Deep Intermediate Level Nuclear Waste Repository: A Model in a Prolate Spheroidal Coordinate System. AEA Technology Plc, 1985.

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45

Mann, Peter. Point Transformations in Lagrangian Mechanics. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198822370.003.0009.

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This chapter discusses point transformations in Lagrangian mechanics. Sometimes, when solving problems, it is useful to change coordinates in velocity phase space to better suit and simplify the system at hand; this is a requirement of any physical theory. This change is often motivated by some experimentally observed physicality of the system or may highlight new conserved quantities that might have been overlooked using the old description. In the Newtonian formalism, it was a bit of a hassle to change coordinates and the equations of motion will look quite different. In this chapter, point transformations in Lagrangian mechanics are developed and the Euler–Lagrange equation is found to be covariant. The chapter discusses coordinate transformations, parametrisation invariance and the Jacobian of the transform. Re-parametrisations are also included.
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46

Mann, Peter. Energy and Work. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198822370.003.0002.

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This chapter discusses the work–energy theorem, which is developed from Newton’s second law, and defines the kinetic and potential energies of the system. While there is some vector calculus involved, it has been kept to the bare minimum and the reader should not require in-depth knowledge to understand the salient points. If there is a net force on the particle, it accelerates in the direction of the unbalanced force. The force is a central force if it depends only on the distance between the point on which the force acts and the coordinate origin. Using Stokes’s theorem, potential energies are thoroughly discussed. The chapter also discusses spherically symmetric potentials, isotropic force, force on systems of particles, centre of mass coordinates and rigid bodies.
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47

Jer-Nan, Juang, and Langley Research Center, eds. Identifiability of linear systems in physical coordinates. Hampton, Va: National Aeronautics and Space Administration, Langley Research Center, 1992.

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48

Jer-Nan, Juang, and Langley Research Center, eds. Identifiability of linear systems in physical coordinates. Hampton, Va: National Aeronautics and Space Administration, Langley Research Center, 1992.

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49

Sogge, Christopher D. Geodesics and the Hadamard parametrix. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691160757.003.0002.

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This chapter studies the spectrum of Laplace–Beltrami operators on compact manifolds. It begins by defining a metric on an open subset Ω‎ ⊂ Rn, in order to lift their results to corresponding ones on compact manifolds. The chapter then details some elliptic regularity estimates, before embarking on a brief review of geodesics and normal coordinates. The purpose of this review is to show that, with given a particular Laplace–Beltrami operator and any point y0 in Ω‎, one can choose a natural local coordinate system y = κ‎(x) vanishing at y0 so that the quadratic form associated with the metric takes a special form. To conclude, the chapter turns to the Hadamard parametrix.
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50

A knowledge-based expert system to coordinate CAD/CAE with integration and test: Phase II, SBIR, final technical report for the National Aeronautics and Space Administration. East Syracuse, N.Y: Coherent Research, Inc., 1991.

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