MARC Record from marc_columbia

LEADER: 05542cam a2200565 i 4500
001 15132311
005 20220326232506.0
006 m o d
007 cr cnu|||unuuu
008 180508s1995 fluab ob 001 0 eng d
035 $a(OCoLC)on1034988913
035 $a(NNC)15132311
040 $aN$T$beng$erda$epn$cN$T$dN$T$dEBLCP$dOCLCF$dMERUC$dNLE$dOCLCQ$dUKMGB$dUWO$dUKAHL$dOCLCQ$dK6U$dOCLCO$dOCLCQ$dOCLCO
015 $aGBB891975$2bnb
016 7 $a018860788$2Uk
020 $a9781482248036$q(electronic bk.)
020 $a1482248034$q(electronic bk.)
020 $z9780748403035
020 $z9780748403042
035 $a(OCoLC)1034988913
037 $aTANDF_367991$bIngram Content Group
050 4 $aGA110$b.B93 1995eb
072 7 $aSCI$x030000$2bisacsh
072 7 $aTEC$x048000$2bisacsh
082 04 $a526/.8$223
049 $aZCUA
100 1 $aBugayevskiy, Lev M.,$eauthor.
245 10 $aMap projections :$ba reference manual /$cLev M. Bugayevskiy, John P. Snyder.
264 1 $aBoca Raton, FL :$bCRC Press,$c2013.
300 $a1 online resource :$billustrations, maps
336 $atext$btxt$2rdacontent
337 $acomputer$bc$2rdamedia
338 $aonline resource$bcr$2rdacarrier
504 $aIncludes bibliographical references and index.
588 $aOnline resource; title from PDF title page (EBSCO, viewed May 10, 2018).
505 0 $aCover; Half Title; Title Page; Copyright Page; Contents; Symbols; Preface; Introduction; 1 General theory of map projections; 1.1 Coordinate systems used in mathematical cartography; 1.2 Definition of ma pprojections: equations for meridians and parallels; the map graticule; conditions for transformation; 1.3 Elements for transforming an infinitestimal spheroidal (or spherical) quadrangle onto a plane; 1.4 Scale; 1.5 Conditions for conformal, equal-area, and equidistant transformation of an ellipsoidal (or spherical) surface onto a plane; 1.6 Distortion on map projections.
505 8 $a1.7 Transformation of one type of surface onto other types: that of the ellipsoid of revolutio nonto the surface of a sphere1.8 Classification of ma pprojections; 2 Map projections with straight parallels; 2.1 Cylindrical projections; 2.2 Pseudocylindrical projections; 3 Map projections with parallels in the shape of concentric circles; 3.1 Conic projections; 3.2 Azimuthal projections; 3.3 Perspective azimuthal projections; 3.4 Pseudoconic projections; 3.5 Pseudoazimuthal projections; 3.6 Retroazimuthal projections; 4 Map projections with parallels in the shape of non-concentric circles.
505 8 $a4.1 General formulas for polyconic projections4.2 Polyconic projections in a general sense; 4.3 Polyconic projections in a narrow sense; 4.4 Characteristics of polyconi cprojections; 5 Projections for topographic and named-quadrangle maps; projections used in geodesy; 5.1 Topographic map projections; 5.2 Projections used for maps at scales of 1 : 1000 000 and 1 : 2500 000; 5.3 Conformal projections of the ellipsoid used in geodesy; 6 Map projection research; 6.1 Direct and inverse problems of mathematica lcartography involved in the theory of direct transformation of surfaces onto a plane.
505 8 $a6.2 Equations for inverse transformation6.3 Map projection research by solving the direct problem of mathematical cartography; 6.4 Map projection research by solving the inverse problem of mathematical cartography; 7 Best and ideal map projections; projections satisfying given conditions of representation; 7.1 General conditions for the best and ideal projections; 7.2 Chebyshev projections; 7.3 Conformal projections with adaptable isocols; 7.4 Conformal projections using elliptic functions; 7.5 Quasiconformal transformation of flat regions.
505 8 $aClasses of equal-area projections closest to conformality7.6 Projections with orthogonal map graticules; 7.7 Euler projections; 7.8 Two-point azimutha lprojection; 7.9 Two-point equidistan tprojection; 7.10 Projections for anamorphous maps; 7.11 Isometric coordinates and conformal cylindrical projections of the triaxial ellipsoid; 7.12 Map projections for maps on globes; 7.13 Mapping geodetic lines, loxodromes, small circles, and trajectory lines of artificial satellites of the Earth; 8 Numerical methods in mathematical cartography; 8.1 Interpolation and extrapolation.
520 3 $aMap projection concerns the science of mathematical cartography, the techniques by which the Earth's dimensions, shape and features are translated in map form, be that two-dimensional paper or two- or three- dimensional electronic representations. The central focus of this book is on the theory of map projections. Mathematical cartography also takes in map scales and their variation, the division of maps into sets of sheets and nomenclature, and addresses the problems of making measurements and conducting investigations which make use of geodetic measurements and the development of graphical methods for solving problems of spherical trigonometry, marine- and aeronavigation, astronomy and even crystallography.
650 0 $aMap projection.
650 6 $aProjection cartographique.
650 7 $aSCIENCE$xEarth Sciences$xGeography.$2bisacsh
650 7 $aTECHNOLOGY & ENGINEERING$xCartography.$2bisacsh
650 7 $aMap projection.$2fast$0(OCoLC)fst01008682
655 4 $aElectronic books.
700 1 $aSnyder, John Parr,$d1926-$eauthor.
856 40 $uhttp://www.columbia.edu/cgi-bin/cul/resolve?clio15132311$zTaylor & Francis eBooks
852 8 $blweb$hEBOOKS