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General Relativity:     more books (100)

Relativity: Einstein's Theory of Spacetime, Time Dilation, Gravity and Cosmology by Albert Einstein, 2009-01-02 Geometry, Relativity and the Fourth Dimension by Rudolf v.B. Rucker, 1977-06-01 Albert Einstein's Theory of General Relativity by Crown, 1979-08 Gravitation and Cosmology: Principles and Applications of the General Theory of Relativity by Steven Weinberg, 1972-07 General Relativity for Mathematicians by R. K. Sachs, H. Wu, 2007-01-02 Modern Canonical Quantum General Relativity (Cambridge Monographs on Mathematical Physics) by Thomas Thiemann, 2008-12-01 Works of Albert Einstein: On the Electrodynamics of Moving Bodies, Relativity: The Special and General Theory, Sidelights on Relativity, Dialog about Objections ... the Theory of Relativity & more (mobi) by Albert Einstein, 2009-12-15 General Relativity (Springer Undergraduate Mathematics Series) by N.M.J. Woodhouse, 2006-11-15 Relativity, Gravitation and Cosmology: A Basic Introduction (Oxford Master Series in Physics) by Ta-Pei Cheng, 2010-01-11 THE COSMIC FRONTIERS OF GENERAL RELATIVITY: A Layman's Guide to the New Universe by William J. , Iii Kaufmann, 1977 General Relativity and Cosmology by G.C. McVittie, 1965-05 General Relativity and Gravitation:One Hundred Years After the Birth of Albert Einstein. Volume 1 General Relativity and Matter: A Spinor Field Theory from Fermis to Light-Years (Fundamental Theories of Physics) by M. Sachs, 2010-11-02 Relativity: The General and Special Theory by Albert Einstein (Halcyon Classics) by Albert Einstein, 2010-09-06

lists with details

41. The 5D Space-Time-Matter Consortium
    We are a group of physicists and astronomers working on a 5dimensional version of general relativity.  
    http://astro.uwaterloo.ca/~wesson/#PUB

42. RELATIVITY: Bookmarks
    Rob Salgado's bookmarksCategory Science Physics Relativity and Quanta (Brewer) MAGIC through two MILLENNIA Special Relativity (U. Toronto)MAGIC throught two MILLENNIA - general relativity (U. Toronto) Homework  
    http://physics.syr.edu/research/relativity/RELATIVITY.html

43. General Relativity & Black Holes
    Gene Smith's Astronomy Tutorial general relativity Black Holes, All of thisamounts to pretty spectacular confirmation of general relativity Theory.  
    http://casswww.ucsd.edu/public/tutorial/GR.html
    
    Extractions: Einstein's General Theory of Relativity The General Theory of Relativity is an expansion of the Special Theory to include gravity as a property of space. Start with this Gravity Tutorial The Equivalence Principle The Theory of Special Relativity has as its basic premise that light moves at a uniform speed, c = 300,000 km/s , in all frames of reference. This results in setting the speed of light as the absolute speed limit in the Universe and also produced the famous relationship between mass and energy, E = mc . The foundation of Einstein's General Theory is the Equivalence Principle which states the equivalence between inertial mass and gravitational mass Inertial Mass is the quantity that determines how difficult it is to alter the motion of an object. It is the mass in Newton's Second Law: F = ma Gravitational mass is the mass which determines how strongly two objects attract each other by gravity, e.g. the attraction of the earth: It is the apparent equivalence of these two types of mass which results in the uniformity of gravitational acceleration Galileo's result that all objects fall at the same rate independent of mass: Galileo and Newton accepted this as a happy coincidence, but Einstein turned it into a fundamental principle. Another way of stating the equivalence principle is that gravitational acceleration is indistinguishable from other forms of acceleration. According to this view a student in a closed room could not tell the difference between experiencing the gravitational pull of the earth at the earth's surface and being in a rocketship in space accelerating with a = 9.8 m/s

44. Lecture Notes On General Relativity
    Download lecture notes on special relativity, general relativity, differential geometry, and spherically symmetric spacetimes in postscript format.  
    http://sunkl.asu.cas.cz/~had/gr.html
    
    Extractions: This homepage contains lecture notes on the course of general relativity FX2/H97 read in the fall semester 1997 at the Physics Institute of NTNU, Trondheim. Some parts were added later. It is still under construction (see the dates of last revision of each chapter). Some viewers do not allow to see the PS-files on the screen. However, you can download it (using the 'save'-command) and print it on a PostScript printer.

45. SIGRAV
    The Italian Society of general relativity and Gravitation Via CarloAlberto 10, 10100 TURIN, ITALY. The SIGRAV Executive Board. The Category Science Physics Relativity Research Groups  
    http://www.sigrav.unige.it/
    
    Extractions: The Italian Society of General Relativity and Gravitation Via Carlo Alberto 10 , 10100 TURIN, ITALY The SIGRAV Executive Board The SIGRAV was founded in 1990 to contribute to the development of the researches on General Relativity and Gravitational Physics, including their mathematical, theoretical, experimental topics and their applications. T he SIGRAV Conferences. The SIGRAV Graduate Schools in contemporary Relativity and Gravitational Physics. The VIRGO-SIGRAV School on Gravitational Waves. ... SIGRAV Activities and info. What's NEW? International call for papers! here details. SIGRAV 2002 Conference The poster SIGRAV 2003 Schools ... 2002 SIGRAV Prizes !

46. Differential Gometry And General Relativity
    A course from the Department of Mathematics at Hofstra University on differential geometry and general relativity.  
    http://www.hofstra.edu/~matscw/diff_geom/tc.html
    
    Extractions: Department of Mathematics, Hofstra University TABLE OF CONTENTS 1. Preliminaries: Distance, Open Sets, Parametric Surfaces and Smooth Functions 2. Smooth Manifolds and Scalar Fields 3. Tangent Vectors and the Tangent Space 4. Contravariant and Covariant Vector Fields ... Download the latest version of the differential geometry/relativity notes in PDF format References and Suggested Further Reading

47. General Relativity Papers
    general relativity/Atomic Theory Papers. general relativity Papers Thispage provides links to papers on how to simulate relativistic  
    http://www.mindspring.com/~sb635/relat.htm
    
    Extractions: General Relativity Papers This page provides links to papers on how to simulate relativistic orbits, in the domains of both the very big and the very small. The first general relativity paper, entitled "A Numerical Solution of the Relativistic Kepler Problem," describes the algorithms necessary to implement Schwarzschild-type orbits. The second general relativity paper presents the results for the more complicated Kerr orbits. The Schwarzschild paper can be accessed by clicking on this link . Each GIF file contains a page from the actual journal and collectively are an attempt at seeing how such a presentation works on the web. This link will take you to the second general relativity article made available by Computers in Physics , published by the American Insitute of Physics , on a numerical application of the General Theory of Relativity, entititled "Simulating Relativistic Orbits about a Black Hole." The paper describes how to numerically simulate Kerr orbits. There, you can download (also see the link immediately below) the text and figures of the journal article in Postscript, in Adobe Acrobat's PDF format, or in a TeX ASCII text file. For those of you who want to directly access the Kerr article as GIF files, click on this link To download a PC executable of an orbit program that numerically generates Kerr (or Schwarzschild) orbits, please click on

48. Werner Benger - General Relativity
    Activities Interests in general relativity. Raytracing using hyperboliclight paths (1992). Presented during the Alpbach Summer School 1992  
    http://www.photon.at/~werner/relativity.html
    
    Extractions: [Turn off Background] Raytracing using hyperbolic light paths Presented during the Alpbach Summer School 1992 In this simulation it is shown what happens to a natural scene when one of these objects where a Black Hole. The bending of the light rays around a `soccerball-like' Black Hole makes normally invisible parts of the involved objects to come into view. Basic principles of gravitational lensing are demonstrated on ordinary objects and the meaning of the Einstein ring is explained also. Published in: F.W.Hehl, R.A.Puntigam, H.Ruder (Eds.) `Relativitätstheorie: Jetzt macht der Computer sie sichtbar' The Influence of the Cosmological Constant on the Voids in the Expanding Universe (german only) The Tolman dust metric with cosmological constant was used to model a spherically symmetric inhomogenious universe. Small density perturbations at the beginning of the matter dominated phase are traced during their evolution within the expansion of the universe and their final properties are compared in the standard model (using an Hubble constant of 50km/s/Mpc, zero cosmological constant and critical density) to the world model by Wolfgang Priester et.al. An interactive interface for computing the Friedmann-Lemaitre universe and the

49. Special And General Relativity - New Mathematical Formulations
    Presentation of new mathematical formulations for both the Special and General Theories of Relativity.Category Science Physics Relativity AlternativeMathematical knowledge required is no greater than undergraduate level.SPECIAL AND general relativity NEW MATHEMATICAL FORMULATIONS.  
    http://www.relativitydomains.com/
    
    Extractions: SPECIAL AND GENERAL RELATIVITY - NEW MATHEMATICAL FORMULATIONS The purpose of this site is the presentation of new, simplified mathematical formulations of Albert Einstein's Special and General Theories of Relativity. The content is therefore of a technical nature, requiring a good working knowledge of mathematics and applied mechanics, up to graduate level. The current literature on these theories primarily works with such techniques as Riemannian Geometry and the Tensor Calculus etc., and while these are extremely powerful mathematical tools, they are also very complex. Therefore, when applied to Einstein's two most well known theories, they result in a formulation quite difficult to follow for even the most accomplished post graduate student. In the presentations here, nothing more complex than first and second order differential equations of functions of a complex variable are used to develop both theories from first principles.The first paper should be reviewed first because it is the simpler of the two, and because the paper on the General Theory assumes a familiarity with the application of the above techniques to these subjects. The links below connect with short introductory pages to each paper and to links to the sections of the papers themselves.

50. General Relativity Notes By Kristen Wecht
    Detailed steps on how to Linearize Einstein's field equations of general relativity.  
    http://www.lehigh.edu/~kdw5/project/

51. Edwin F. Taylor - General Relativity
    general relativity. Exploring Black Holes Introduction to general relativityEdwin F. Taylor and John Archibald Wheeler Addison Wesley Longman.  
    http://www.eftaylor.com/general.html
    
    Extractions: Addison Wesley Longman Albert Einstein told us that a star or other massive object distorts spacetime in its vicinity. Sufficient distortion makes it impossible to describe matter and motion with the single "inertial reference frame" used in Newton's theory of mechanics and Einstein's theory of special relativity. General relativity describes the distortion of spacetime near a star, white dwarf, neutron star, or black hole and predicts the resulting motion of stones, satellites, and light flashes. Learning general relativity usually requires mastering Einstein's field equations, which are expressed in the complicated mathematics of tensors or differential forms. But big chunks of general relativity require only calculus if one starts with the metric describing spacetime around Earth or black hole. Expressions for energy and angular momentum follow, along with predictions for the motions of particles and light. Students study the Global Positioning system, precession of Mercury's orbit, gravitational red shift, orbits of light and deflection of light by Sun, the gravitational retardation of light, and frame-dragging near a rotating body.

52. A Short Course On General Relativity
    A graduate level course which includes weak field theory, gravitational waves, radiation damping, cosmology, the Friedmann and Lemaitre dusts, singularities, black holes, the Schwarzschild metric and Kruskal's extension of it. This is a single postscript document.  
    http://www.ucolick.org/~burke/class/grclass.ps

53. Einstein's Theory Of Relativity
    Website for an online relativity class. Covers special relativity in depth and general relativity at a more qualitative level. Contains tutorial material, references, and links.  
    http://www.drphysics.com/relativity.html
    
    Extractions: Theory of Relativity What are black holes? What does E=mc mean? How did the Universe begin? How will it end? How is the twin paradox resolved? Learn about Einstein's Theory of Relativity online and find the answers to these questions about the fundamental nature of matter and energy in the Universe. To find out more about the class, go to the Syllabus

54. AEI Relativity Links
    in der DPG (Gravity and Relativity Section of the German Physical Society) ItalianSociety of general relativity and Gravitation (SIGRAV) Southern African  
    http://www.aei-potsdam.mpg.de/links/relativity.html

55. Lecture Notes On General Relativity - S. Carroll
    The notes as a whole are available as grqc/9712019. Lecture Notes ongeneral relativity. Sean M. Carroll. Enrico Fermi Institute University  
    http://nedwww.ipac.caltech.edu/level5/March01/Carroll3/Carroll_contents.html
    
    Extractions: University of Chicago , 5460 S. Ellis Ave., Chicago, IL 60637 December 1997 Abstract. These notes represent approximately one semester's worth of lectures on introductory general relativity for beginning graduate students in physics. Topics include manifolds, Riemannian geometry, Einstein's equations, and three applications: gravitational radiation, black holes, and cosmology. Individual chapters, and potentially updated versions, can be found at http://pancake.uchicago.edu/~carroll/notes/ Table of Contents For a postscript version of the article, click here

56. SFB 382 D4 - General Relativity
    This project deals with the visualization of special and general relativity. generalrelativity. introduction, Under construction.  
    http://www.tat.physik.uni-tuebingen.de/~weiskopf/gr/

57. 10th Conference On General Relativity And Relativistic Astrophysics
    10th Conference on general relativity and Relativistic Astrophysics.University of Guelph, Guelph, Ontario. May 2831, 2003.  
    http://www.physics.uoguelph.ca/poisson/ccgrra/
    
    Extractions: University of Guelph The 10th Canadian Conference on General Relativity and Relativistic Astrophysics will take place at the University of Guelph, Ontario, in the spring of 2003. As with all other conferences in this series, the purpose of this meeting is to bring together the members of the Canadian and international relativity community for scientific exchange. The meeting is intended to be broad, and will cover many relevant areas including mathematical and observational cosmology, algebraic computing, relativistic astrophysics, numerical relativity, and approaches to quantum gravity (including string theory). The conference will take place on the campus of the University of Guelph. Guelph is a small city in Southern Ontario, conveniently located within 45 minutes' travel time from Toronto's Pearson Airport. Registration and a reception will take place in the early evening of Wednesday May 28, 2003

58. Redirect
    Website for an online relativity class. Covers special relativity in depth and general relativity at a more qualitative level. Contains tutorial material, references, and links.  
    http://members.aol.com/drphysics/

59. General Relativity: The Physics Of General Relativity, Black Holes, Neutron Star
    Einstein's general relativity is a theory that describes gravity asan effect of the curvature of space time due to mass. Predictions  
    http://physics.about.com/cs/generalrelativit1/
    
    Extractions: A black hole is a region of such high gravity that not even light can escape its pull. They are created when very large stars exhaut their fuel and collapse down to form very dense, massive objects. In general relativity's more accurate definition of gravity, an extremely dense object can create an enourmous curvature of spacetime, trapping even light. Quantum Gravity, String Theory and M-Brane Theory

60. General Relativity
    Site graphically explains the fundamentals of general relativity. Covers most aspects of the subject very well.  
    http://www.svsu.edu/~slaven/gr/index.html
    
    Extractions: a very weird world This is the English translation of a webpage originally written in French , by Nymbus , who also provided the translation. I've agreed to post it here at my own website, and have cleaned up the translation a bit, editing for grammar, and so on, but leaving the content untouched, I think. So any comments or questions should be addressed to nymbus@wanadoo.fr . It's his project. (Although, if there's a problem with the page such as the images not showing up or special characters not appearing, send word to me .) Dave This page has also been translated into Spanish At times, this page alludes to concepts from the special theory of relativity, which are explored here General relativity: a brief explanation of the fundamentals ideas Before beginning this brief article, dealing with the essential features of general relativity, we have to postulate one thing: special relativity is supposed to be true. Hence, general relativity lies on special relativity. If the latter were proved to be false, the whole edifice would collapse. In order to understand general relativity, we have to define how mass is defined in classical mechanics.

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