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Connes Alain:     more books (24)

Renormalization and Galois Theories (Irma Lectures in Mathematics and Theoretical Physics) by Frederic Fauvet, and Jean-Pierre Ramis Alain Connes, 2009-09-15 Noncommutative Geometry by Alain Connes, 1994-12-06 Conversations on Mind, Matter, and Mathematics by Jean-Pierre Changeux, Alain Connes, 1998-12-07 Noncommutative Geometry: Lectures given at the C.I.M.E. Summer School held in Martina Franca, Italy, September 3-9, 2000 (Lecture Notes in Mathematics / Fondazione C.I.M.E., Firenze) by Alain Connes, Joachim Cuntz, et all 2004-02-12 Triangle of Thought by Alain Connes, Andre Lichnerowicz, et all 2001-01-01 Cyclic cohomology within the differential envelope: An introduction to Alain Connes' non-commutative differential geometry (Travaux en cours) by Daniel Kastler, 1988 Introduction to the Baum-Connes Conjecture by Alain Valette, 2002-06-10 Proper Group Actions and the Baum-Connes Conjecture (Advanced Courses in Mathematics - CRM Barcelona) by Guido Mislin, Alain Valette, 2003-09-17 Géométrie non commutative by Alain Connes, 1990-01-01 Matière à pensée by Jean-Pierre Changeux, Alain Connes, 2000-03-30 Triangle des pensees (Sciences) (French Edition) by Alain Connes, 2000 On Space and Time Fields Medalists: Alexander Grothendieck, Paul Cohen, Atle Selberg, René Thom, Edward Witten, Enrico Bombieri, Alain Connes, John Milnor Differential Geometers: Carl Friedrich Gauss, Bernhard Riemann, Felix Klein, Alain Connes, Gaspard Monge, Elmer Rees

lists with details

81. Minnowbrook: Chamseddine
    Minnowbrook Symposium alain connes Spacetime from a Non-CommutativeGeometric Point of View connes01.jpg connes02.jpg connes03.jpg  
    http://physics.syr.edu/research/hetheory/minnowbrook/connes.html

82. [hep-th/9501077] A DETAILED ACCOUNT OF ALAIN CONNES' VERSION OF THE STANDARD MOD
    From view email Date Wed, 18 Jan 1995 172941 0400 (20kb) A DETAILEDACCOUNT OF alain connes VERSION OF THE STANDARD MODEL IV.  
    http://arxiv.org/abs/hep-th/9501077
    
    Extractions: We give a detailed account of the computation of the Yang-Mills action for the Connes-Lott model with general coupling constant in the commutant of the $K$-cycle. This leads to tree-approximation results amazingly compatible with experiment, yielding a first indication on the Higgs mass. References and citations for this submission:

83. [hep-th/0111234] Remarks On Alain Connes' Approach To The Standard Model
    From Schucker schucker@cpt.univmrs.fr Date Mon, 26 Nov 2001 155357GMT (7kb) Remarks on alain connes approach to the standard model.  
    http://arxiv.org/abs/hep-th/0111234

84. Dr. Alain Connes, IHES/MSRI, Noncommutative Geometry
    Schedule May 18, 2001 Noncommutative Geometry. Dr. alain connes, IHES/MSRI.Audio for this talk requires sound hardware, and RealPlayer  
    http://online.itp.ucsb.edu/online/colloq/connes1/

85. Fields Medal
    1978 Fefferman, Charles Washington DC USA 29 1978 Margulis, Gregori Moscow USSR 321978 Quillen, Daniel Orange, NJ USA 38 1982 connes, alain Draguignan France  
    http://db.uwaterloo.ca/~alopez-o/math-faq/mathtext/node19.html
    
    Extractions: Next: Erdos Number Up: Human Interest Previous: Indiana bill sets the This is the original letter by Fields creating the endowment for the medals that bear his name. It is thought to have been written during the few months before his death. Notice that no mention is made about the age of the recipients (currently there is a 40 year-old limit), and that the medal should not be attached to any person, private or public, meaning that it shouldn't bear anybody's name. It is proposed to found two gold medals to be awarded at successive International Mathematical Congress for outstanding achievements in mathematics. Because of the multiplicity of the branches of mathematics and taking into account the fact that the interval between such congresses is four years it is felt that at least two medals should be available. The awards would be open to the whole world and would be made by an International Committee. The fund for the founding of the medals is constituted by balance left over after financing the Toronto congress held in 1924. This must be held in trust by the Government or by some body authorized by government to hold and invest such funds. It would seem that a dignified method for handling the matter and one which in this changing world should most nearly secure permanency would be for the Canadian Government to take over the fund and appoint as his custodian say the Prime Minister of the Dominion or the Prime Minister in association with the Minister of Finance. The medals would be struck at the Mint in Ottawa and the duty of the custodian would be simply to hand over the medals at the proper time to the accredited International Committee.

86. Mathserv.mps.ohio-state.edu/Research/Alain.Connes/Connes.html
    ECOLE NORMALE SUPERIEURE seminaire alain connes  
    http://mathserv.mps.ohio-state.edu/Research/Alain.Connes/Connes.html

87. ECOLE NORMALE SUPERIEURE Seminaire Alain Connes
    déviations. Bernard Derrida. LPS, ENS, Paris. La résolution  
    http://www.phys.ens.fr/dpt/seminaires/archives/2002/20020516.html

88. Changeux, J. And Connes, A.; DeBevoise, M.B., Ed. And Trans.: Conversations On M
    JeanPierre Changeux and alain connes Edited and translated by MB DeBevoise. . exchange between alain connes, an eminent mathematician, . . .  
    http://pup.princeton.edu/titles/5634.html
    
    Extractions: Shopping Cart Reviews Table of Contents Do numbers and the other objects of mathematics enjoy a timeless existence independent of human minds, or are they the products of cerebral invention? Do we discover them, as Plato supposed and many others have believed since, or do we construct them? Does mathematics constitute a universal language that in principle would permit human beings to communicate with extraterrestrial civilizations elsewhere in the universe, or is it merely an earthly language that owes its accidental existence to the peculiar evolution of neuronal networks in our brains? Does the physical world actually obey mathematical laws, or does it seem to conform to them simply because physicists have increasingly been able to make mathematical sense of it? Jean-Pierre Changeux, an internationally renowned neurobiologist, and Alain Connes, one of the most eminent living mathematicians, find themselves deeply divided by these questions. Reviews: "[The authors'] passion for discerning the truth about important issues and for formulating thoughts as precisely as possible shines through these conversations.... A stimulating and illuminating book."Philip Kitcher

89. Triangle Of Thoughts Alain Connes,
    alain connes, Andrer Lichnerowicz, and Marcel Paul Schutzenberger. Triangleof Thoughts. Expected publication date is September 1, 2001  
    http://www.yurinsha.com/335/p0.htm

90. New Books For 08/17/2001
    AUTHOR connes, alain. English. TITLE Triangle of thoughts / alain connes, AndréLichnerowicz, Marcel Paul Schützenberger ; translated by Jennifer Gage.  
    http://www.nyu.edu/pages/cimslibrary/newbook/081701.html
    
    Extractions: AUTHOR: Goodman, Victor, 1943- TITLE: The mathematics of finance : modeling and hedging / Victor Goodman, Joseph Stampfli. PUBLISHER: Australia Pacific Grove, CA : Brooks/Cole, c2001. SERIES: The Brooks/Cole series in advanced mathematics CALL NUMBER: HG 4523 G66 2001 CIMM AUTHOR: Martellini, Lionel. TITLE: Fixed-income securities : dynamic methods for interest rate risk pricing and hedging / Lionel Martellini and Philippe Priaulet. PUBLISHER: Chichester [West Sussex, England] ; New York : J. Wiley, c2001. SERIES: Wiley finance series CALL NUMBER: HG 4650 .M366 2001 CIMM AUTHOR: Litman, Jessica, 1953- TITLE: PUBLISHER: Amherst, N.Y. : Prometheus Books, 2001. CALL NUMBER: KF 3030.1 .L58 2001 CIMM AUTHOR: Connes, Alain. UNIFORM TITLE: TITLE: PUBLISHER: Providence, R.I. : American Mathematical Society, c2001. CALL NUMBER: Q 175.3 .C66313 2001 CIMM TITLE: PUBLISHER: Providence, R.I. : American Mathematical Society, c2001. SERIES: Contemporary mathematics, 275 CALL NUMBER: QA 1 .C6253 1999 CIMM TITLE: PUBLISHER: Berlin ; New York : Springer, c2000.

91. Connes
    directeur de recherches au CNRS, professeur au Collège  
    http://www.sciences-en-ligne.com/momo/chronomath/chrono2/connes.html

92. The Emil Grosswald Lectures
    Temple University Department of Mathematics. The Emil Grosswald LecturesALAIN connes. IHES. will speak on. NONCOMMUTATIVE GEOMETRY.  
    http://www.math.temple.edu/events/grosswald/connes.html
    
    Extractions: ALAIN CONNES IHES Lecture 1. Trace formulae in noncommutative geometry and the Riemann zeta function Lecture 2. The Hopf algebra of n-dimensional non- commutative geometry and Gelfand-Fuchs cohomology Lecture 3. Noncommutative geometry and physics April 27, 28, 29, 1998 at 4:00 P.M. Lecture 2: Kiva Auditorium Lectures 1 and 3: Shusterman Hall Tea will be served before the lectures at 3:30 P.M. Temple University, Main Campus, Philadelphia, PA 19122 return to the Department of Mathematics

93. Publimath : Liste Auteurs C
    alain; Condorcet Marquis de; Conne F; Connesalain; Conte Bruno; Conti Franco; Converset Gérard; Coombes Kevin  
    http://publimath.univ-lyon1.fr/autC.htm

94. Music And Physics
    In the book Triangle of Thoughts (American Mathematical Society, 2001) AlainConnes, Andre Lichnerowicz, and Marcel Paul Schutzenberger discuss the  
    http://www.innerx.net/personal/tsmith/musPhys.html
    
    Extractions: Tony Smith's Home Page As Onar Aam is a composer of music Music has at least two important characteristics: Music evolves in time; and Music has mathematical structure. According to our experience, the physical world evolves in time. The D4-D5-E6 model accounts for time evolution by using octonion O nar Aam is working on the mathematical structure of music. As he says (in an e-mail message 12 Aug 95), the structure may be related to octonions : - The octave: Witting polytope in 8 real dimensions. The Witting polytope also lives in 4 complex dimensions. The Witting polytope can be constructed from the 4-dim 24-cell by a Golden Ratio expansion - NOW USE THE 24-CELL TO SEE THE 7-STRUCTURE: The 12-structure of the 4-dimensional polytope, information rather than a single piece. To visualize the D4-D5-E6-E7-E8 VoDou Physics model , I have had to FIX (make static) part of the model (spacetime lattice) to be able to comprehend enough to do calculations. Fundamentally, the physics model is REALLY in flux, and the spacetime lattice is not fixed and NOT STATIC. Fundamentally, the physics model is LIKE MUSIC. Also like music is genetic information . It can even be represented by DNA sequence music (215k wav) . It may take a mind like Mozart's to comprehend a complete piece of music, or model of physics, or a DNA/RNA organism, as a whole at once.

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