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Geometry:     more books (100)

Geometry, Relativity and the Fourth Dimension by Rudolf v.B. Rucker, 1977-06-01 Elementary Geometry for College Students by Daniel C. Alexander, Geralyn M. Koeberlein, 2010-01-01 Geometry: A Comprehensive Course by Dan Pedoe, 1988-12-01 Differential Geometry of Curves and Surfaces by Manfredo Do Carmo, 1976-02-11 Geometry - Plane, Solid & Analytic Problem Solver (Problem Solvers) by The Staff of REA, Ernest Woodward, 1998 Geometry for Dummies by Wendy Arnone PhD, 2001-09-29 Elementary Differential Geometry (Springer Undergraduate Mathematics Series) by A.N. Pressley, 2010-03-18 Sacred Geometry by Janosh, 2007-11-01 The Geometry of Art and Life by Matila Ghyka, 1977-06-01 Essentials of Geometry for College Students (2nd Edition) by Margaret L. Lial, Barbara A. Brown, et all 2003-11-27 Taxicab Geometry: An Adventure in Non-Euclidean Geometry by Eugene F. Krause, 1987-01-01 Mummy Math: An Adventure in Geometry by Cindy Neuschwander, 2009-07-21 Geometry by Harold R. Jacobs, 1987-01 Calculus and Analytic Geometry by George B. Thomas, Ross L. Finney, 1999-04

lists with details

61. Richard Taylor's Home Page
    Harvard. Arithmetic algebraic geometry, automorphic forms. Preprints.  
    http://abel.math.harvard.edu/~rtaylor/

62. What Is GHL?
    A library for 2D and 3-D geometric calculation in C, with functions for shape generation, geometric evaluation, intersection, and offsetting and filleting.  
    http://www.pml.co.jp/ghl/index.html
    
    Extractions: Japanese This is a complete C functions library of 2-D and 3-D geometric calculation. The library includes functions which calculate the following items for analytical and free-formed shapes, including NURBS, with high reliability and precision. More than 2,000 external routines are included in this library. This library is written in standard C language, and thus portable to most of the workstations and personal computers working under various operating sysytems as follows. This product is used by various application systems which require precise geometric operations from 1992. GHL will be revised continuously to incorporate newly developed theory and algorithms. GHL 3.4.7 Release Note

63. Math Forum Internet Mathematics Library: New Location
    geometry Step by Step from the Land of the Incas, Intro. Antonio geometry problems involving circles and triangles, with animated proofs. Antonio Gutierrez. Inca geometry, Inca City on Mars Nasa.  
    http://forum.swarthmore.edu/~steve/
    
    Extractions: We now offer many more categories, selected starting points, updated entries, and powerful search and browse functions. We hope you find this enhanced presentation helpful as you search for mathematics sites on the Internet. Please search and browse the new Library. Here are a few shortcuts: Mathematics Topics, from Algebra and Arithmetic to Statistics and Topology... Resource Types

64. Graphics Group
    Conducts research in realtime 3D model aquisition, shape-based retrieval and analysis, video mosaics, lapped textures, texture mapping for cel animation, and algorithm animation.  
    http://www.cs.princeton.edu/gfx/

65. Geometry From The Land Of The Incas. Problems, Theorems, Proofs, Quizzes, With A
    Presents geometry problems, with proofs, animation and sound Poncelet, Napoleon, Eyeball, Steiner, Carnot, Sangaku, Morley, Langley, Varignon, Wittenbauer  
    http://agutie.homestead.com/files/
    
    Extractions: Presents geometry problems, with proofs, animation and sound: Poncelet, Napoleon, Eyeball, Steiner, Carnot, Sangaku, Morley, Langley and the Butterfly Theorem. Also, Inca Geometry (Cuzco, Machu Picchu, Incan Quipu, Nazca Lines, Lord of Sipan); quotes from Descartes, Galileo, Newton, Pappus, Plato, Poincare, Voltaire; and quizzes.

66. The Geometry Junkyard: Knot Theory
    A page of links on geometric questions arising from knot embeddings.  
    http://www.ics.uci.edu/~eppstein/junkyard/knot.html
    
    Extractions: Knot Theory There is of course an enormous body of work on knot invariants, the 3-manifold topology of knot complements , connections between knot theory and statistical mechanics, etc. I am instead interested here primarily in geometric questions arising from knot embeddings. Animated 3d curves and knots , Jos Leys. Atlas of oriented knots and links , Corinne Cerf extends previous lists of all small knots and links, to allow each component of the link to be marked by an orientation. Borromean rings don't exist . Geoff Mess relates a proof that the Borromean ring configuration (in which three loops are tangled together but no pair is linked) can not be formed out of circles. Dan Asimov discusses some related higher dimensional questions. Matthew Cook conjectures the converse Are Borromean links so rare? S. Javan relates the history of the links and describes various generalizations with more than three rings. For more history and symbolism of the Borromean rings, see Peter Cromwell's web site . See also Paul Bourke's Borromean rings page A Brunnian link . Cutting any one of five links allows the remaining four to be disconnected from each other, so this is in some sense a generalization of the Borromean rings. However since each pair of links crosses four times, it can't be drawn with circles.

67. Funbrain.com Shape Surveyor Geometry Game
    Improve your geometry skills. Fun game teaches area and perimeter of rectangles and squares with an archeology twist. For kids and  
    http://www.funbrain.com/poly/

68. Nineteenth Century Geometry
    By Roberto Torretti, Universidad de Chile.  
    http://plato.stanford.edu/entries/geometry-19th/
    
    Extractions: In the darker ages that followed, Euclid's sense of mathematical freedom was lost and philosophers and mathematicians expected geometry to rest on self-evident grounds. Now, if a is perpendicular and b is almost perpendicular to PQ, a and b approach each other very slowly on one side of PQ and it is not self-evident that they must eventually meet somewhere on that side. After all, the hyperbole indefinitely approaches its asymptotes and yet, demonstrably, never meets them. Through the centuries, several authors demanded-and attempted-a proof of Euclid's Postulate. John Wallis (b. 1616, d. 1703) derived it from the assumption that there are polygons of different sizes that have the same shape. But then this assumption needs proof in turn. Girolamo Saccheri (b. 1667, d. 1733) tried reductio . He inferred a long series of propositions from the negation of Euclid's Postulate, until he reached one which he pronounced "repugnant to the nature of the straight line". But Saccheri's understanding of this "nature" was nourished by Euclidean geometry and his conclusion begged the question.

69. Amnon Besser: Homepage
    Ben Gurion University. Number theory, algebraic cycles, algebraic Ktheory and arithmetic geometry. Research, publications, course information, and links.  
    http://www.cs.bgu.ac.il/~bessera/
    
    Extractions: Ph.D. : Tel Aviv University 1993 Research Research Interests: Number theory, Arithmetic geometry, p-adic integration, p-adic cohomology, Shimura varieties, Automorphic forms, Algebraic cycles, Algebraic K-theory. List of publications from mathscinet (requires mathscinet authorization) Research profile Research Group: Number Theory and Algebraic Geometry Publications On the measure of large trigonometric sums , Astererisque 258 (1999) 35-76 CM cycles over Shimura Curves , Journal of Algebraic geometry 4 (1995) 659-691 Elliptic fibrations of K3 surfaces and QM kummer surfaces , Math. Zeitschrift 228 (1998), No. 2, 283-308 On the Kolyvagin cup product , Transactions of the Amer. Math. Soc. 349 (1997), No. 11, 4635-4657 , Doc. Math. 2 (1997), No. 02, 31-46 (electronic)

70. Geometry Algorithm Home
    Resources for computational geometry algorithm software programming including monthly algorithms with C++ code and an archive, AND a short history of geometry  
    http://www.geometryalgorithms.com/

71. Veys
    University of Leuven. Algebraic geometry, singularity theory, applications in number theory. Papers and preprints.  
    http://www.wis.kuleuven.ac.be/algebra/veys.htm
    
    Extractions: Home Page of Wim Veys Contents Work Information Contact Information Publications with available DVI- and PS-file Previous publications Work Information Professor at the University of Leuven (K.U.Leuven), Department of Mathematics, Section of Algebra Algebraic Geometry, Singularity Theory, applications in Number Theory Exceptional divisor of an embedded resolution, Zeta Functions (Igusa, topological, motivic), Monodromy, configurations of curves on surfaces, Stringy invariants, Principal value integrals Bart Rodrigues : Geometric determination of the poles of motivic and topological zeta functions may 2002 Dirk Segers : Smallest poles of zeta functions and solutions of polynomial congruences, april 2004 Jan Schepers : On stringy invariants

72. Areas, Volumes, Surface Areas
    textAreas, Volumes, Surface Areas. (pi = pi = 3.141592 ) textAreas. textsquare = a^{2}. textrectangle = ab. textparallelogram = bh.  
    http://www.math2.org/math/geometry/areasvols.htm
    
    Extractions: pi = [pi] = 3.141592...) [text:rectangle] = ab [text:parallelogram] = bh [text:trapezoid] = h/2 (b + b [text:circle] = pi r [text:ellipse] = pi r r [text:triangle] = (1/2) b h [text:equilateral triangle] = (1/4) [text:triangle given SAS] = (1/2) a b sin C [text:triangle given a,b,c] = [sqrt][s(s-a)(s-b)(s-c)] [text:when] s = (a+b+c)/2 ([text:Heron's formula])

73. Topology And Geometry Software
    A collection of educational, graphical and research software by Jeff Weeks.  
    http://www.geometrygames.org/

74. Shape And Space In Geometry
    geometry is the mathematics of shape and space. For many of us, the geometry course sounded the death knell for our progress—and interest—in mathematics.  
    http://www.learner.org/teacherslab/math/geometry/
    
    Extractions: Geometry is the mathematics of shape and space. It's about the properties of objects (their angles and surfaces, for instance) and the consequences of how these objects are positioned (where their shadows fall, how people must move around them). Here's a chance to put those memories to rest, to experience geometry anew. At its roots, geometry is not abstract. Rather, it's fun and colorful, instructive and practical. Geometry is about real things: how big they are, whether they fit, how to find them, what they look like in a mirror. Geometry is naturally concrete. This lab divides activities into two broad categories. Activities about shape center on identifying properties of various shapes and measuring their dimensions. Activities about space Simply put, geometry is important to real life. Before you start the activities, read this background to find out why.

75. PROJECTIVE GEOMETRY
    Projective geometry is a beautiful subject which has some remarkable applications beyond those in standard textbooks. These were  
    http://www.anth.org.uk/NCT/
    
    Extractions: Projective geometry is a beautiful subject which has some remarkable applications beyond those in standard textbooks. These were pointed to by Rudolf Steiner who sought an exact way of working scientifically with aspects of reality which cannot be described in terms of ordinary physical measurements. His colleague George Adams worked out much of this and pointed the way to some remarkable research done by Lawrence Edwards in recent years. Steiner's spiritual research showed that there is another kind of space in which more subtle aspects of reality such as life processes take place. Adams took his descriptions of how this space is experienced and found a way of specifying it geometrically, which is dealt with in the Counter Space Page A brief introduction to the basics of the subject is given in the Basics Page The work of Lawrence Edwards is introduced in the Path Curves Page , and some explorations of his work on further aspects is described in the Pivot Transforms Page . This is mostly pictorial, with reference to documentation. YOU ARE INVITED TO EXPLORE!

76. String Theory: A Happy Marriage Of Geometry And Physics
    An introductory description of this theory with references to current work being done in the Netherlands.  
    http://www.math.leidenuniv.nl/~stieltjes/archief/biennial9596/frame/node5.html

77. Beiträge Zur Algebra Und Geometrie Homepage
    Beiträge zur Algebra und Geometrie Contributions to Algebra and geometry. ISSN 01384821 · Electronic Edition Managing Editors.  
    http://www.emis.de/journals/BAG/
    
    Extractions: Contributions to Algebra and Geometry The mathematical Journal was founded in 1971 on the occasion of the 65th birthday of O.-H. Keller. It publishes research articles in the areas of algebra, geometry, algebraic geometry and related fields , preferably in English language. For fastest access: Choose your nearest server! Last modified 5 Mar 2004

78. Hyperbolic Geometry
    Cabri constructions for the demonstration of the basic concepts of hyperbolic geometry in the Poincare disc model.  
    http://mcs.open.ac.uk/tcl2/nonE/nonE.html
    
    Extractions: This page and links maintained by Tim Lister, t.c.lister@open.ac.uk Last updated: A tessellation of the hyperbolic plane H Full screen version of diagram During the summer of 97 I had great fun playing with some marvelous software, Cabri Geometry , and devising constructions for use in teaching the basic ideas of a geometry course put on by the Open University. These started with some figures to demonstrate the transformations of Inversive Geometry, and progressed to figures for the Arbelos, the inversors of Peucellier and Hart, Coaxial Circles and so on, much of which was driven by the discovery of a Dover edition of a small pearl of a book Advanced Euclidean Geometry (Modern Geometry) An elementary Treatise on the Geometry of the triangle and the Circle (to give its full title) written by Roger A. Johnson and first published in 1929. It had languished on my bookshelves, having been bought years ago for 20 cents (South African) in some sale or other. I can recommend it as a fascinating read, or just for taking in the breathtaking complexity of the many hand crafted diagrams to be found on its pages.

79. Balkan Journal Of Geometry And Its Applications
    Balkan Journal of geometry and Its Applications. 1 No. 2. Published by BALKAN SOCIETY OF GEOMETERS geometry Balkan Press Bucharest, ROMANIA  
    http://www.emis.de/journals/BJGA/
    
    Extractions: I.D. Albu (Timisoara), M. Anastasiei (Iassy), D. Andrica (Cluj), Gh. Atanasiu (Brasov), V. Balan (Bucharest), D. E. Blair (East Lansing), B.-Y. Chen (East Lansing), J. Dorfmeister (Lawrence), A. Jannussis (Patras), V. Obadeanu (Timisoara), Gh. Pitis (Brasov), P. Popescu (Craiova), G. Pripoaie (Bucharest), P. C. Stavrinos (Athens), L. Tamassy (Debrecen), Gr. Tsagas (Thessaloniki), L. Vanhecke (Leuven), E. Vassiliou (Athens) Managing Editor for the Electronic Version of BJGA:

80. Diophantine Geometry
    GeorgAugust-Universit¤t, G¶ttingen, Germany; 1722 June 2004.  
    http://www.uni-math.gwdg.de/yuri/SS04/conference.html
    
    Extractions: Conference "Diophantine Geometry Mathematisches Institut Organizer: Yuri Tschinkel Program Useful information Contact us Short Courses: J.-B. Bost , (Orsay): Foliations on algebraic varieties over number fields: algebraicity and transcendence B. Hassett , (Rice University): Equations of universal torsors and Cox rings R. Pink Special points and subvarieties of abelian varieties Other participants include: V. Abrashkin , (University of Durham) V. Batyrev

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