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Field Theory:     more books (100)

Quantum Mechanics: Theory and Applications (Fundamental Theories of Physics) by Ajoy Ghatak, S. Lokanathan, 2004-03-31 Problem Book in Quantum Field Theory by Voja Radovanovic, 2007-12-04 Theory of Commutative Fields (Translations of Mathematical Monographs) by Masayoshi Nagata, 1993-08-05 Linear Groups with an Exposition of Galois Field Theory by Leonard Eugene Dickson, 2007-04-01 Field Theory in Particle Physics, Volume 1 (North-Holland Personal Library) by B. de Wit, J. Smith, 1986-08-15 Quantum Field Theory in Condensed Matter Physics by Alexei M. Tsvelik, 2007-01-18 Class Field Theory (Ams Chelsea Publishing) by Emil Artin and John Tate, 2008-12-17 Non-Perturbative Field Theory: From Two Dimensional Conformal Field Theory to QCD in Four Dimensions (Cambridge Monographs on Mathematical Physics) by Yitzhak Frishman, Jacob Sonnenschein, 2010-05-24 Class Field Theory: From Theory to Practice (Springer Monographs in Mathematics) by Georges Gras, 2010-11-02 Quantum Theory as an Emergent Phenomenon: The Statistical Mechanics of Matrix Models as the Precursor of Quantum Field Theory by Stephen L. Adler, 2009-07-23 The general theory of quantized fields (Lectures in applied mathematics) by Res Jost, 1965 The Classical Theory of Fields, Fourth Edition: Volume 2 (Course of Theoretical Physics Series) by L D Landau, E.M. Lifshitz, 1980-01-15 Introduction to Quantum Theory by Harry Paul, 2008-07-07 Bayesian Field Theory by Jörg C. Lemm, 2003-06-06

lists with details

81. A Simple Unifed Field Theory
    Welcome to Boblock s (ER Le Clear) simple unified field theory. I exchanged several emails with Boblock back in 1998. email . SIMPLE UNIFIED field theory.  
    http://www.beotel.yu/~mmalovic/boblock/
    
    Extractions: SIMPLE UNIFIED FIELD THEORY Welcome to my Web Page. It is dedicated to expressing a concept which I believe will go a long way to providing a simpler understanding of nature than the current somewhat unconnected theories. The following summary discusses the concept in general. It is referred to as a concept rather than a theory since it is a collection of thoughts on the subject as opposed to a complete dissertation. Click on any link to reveal further discussions. The concept presented here attempts to bridge these various disciplines in a relatively simple and straightforward manner. Mathematics is kept to basically an algebra level with the approach being directed more towards a physical model rather than a mathematical model. The concept is predicated upon the following assumptions:

82. P Cvitanovic Field Theory Homepage Has Moved
    Predrag Cvitanovic field theory homepage has moved. Please change the link to http//cns.physics.gatech.edu/FieldTheory. Jan 23 2003 Predrag Cvitanovic´.  
    http://www.nbi.dk/FieldTheory/

83. Listing Of Directory: /quark137/
    Source for free ebook by Jerry E. Bayles. Also related links and free graphics programs.  
    http://members.aol.com/quark137/

84. Class Field Theory
    Class field theory Class field theory. Math776.dvi Math776.ps.gz Math776.pdf Contents. Local Class field theory LubinTate Extensions; Cohomology of Groups.  
    http://www.jmilne.org/math/CourseNotes/math776.html
    
    Extractions: v3.1; May 6, 1997; substantially revised and expanded from v2.01; index; 222 pages. Local Class Field Theory: Lubin-Tate Extensions Cohomology of Groups. Local Class Field Theory Continued. Brauer Groups Global Class Field Theory: Statements L-series and the Density of Primes Global Class Field Theory: Proofs Complements (Power reciprocity laws; quadratic forms; etc.)

85. Mahdavi
    SUNY Potsdam, NY, USA; 26 June 2003.  
    http://www2.potsdam.edu/mahdavk/Conf.htm
    
    Extractions: Map of Parking Lots SUNY Potsdam June 2-6, 2003 ABSTRACTS This workshop investigates the interactions between Representation Theories, Knot Theory, Topology, quantum Field Theory, Category Theory, and Mathematical Physics. This conference will be of great benefit to the researchers, recent Ph.Ds, and graduate students. REGISTRATION

86. Supersymmetry Unified Field Theory
    Unified field theory Supergravity and the Unification of the Laws of Physics In this new theory of gravitation or acceleration force arises from a symmetry  
    http://supersymmetry.com/
    
    Extractions: Gravitational Effects Are Equal To Acceleration Effects Symmetry Versus Asymmetry All Fermions Live In A Virtual Universe Of Bosons Exploiting Translational Linear Motion Of a System From Rotation The Foundation of the Law of "Conservation of Angular Momentum" is subject to change. Supersymmetry, Supergravity, and Superunification Video Presentations of Force Generation Systems http://supersymmetry.com/guestbook/guestbook.html An attempt of a Unified Field Theory using acceleration in place of gravity shows that mass reacts to acceleration the same way it does with gravity. For the sake of educated minds, consider the fact that masses are fermions and gravitions are bosons. Let us now explain that fermions have mass, weight and charge. Let us also explain that bosons have no mass, weight and charge. Now back to the subject at hand, mass in a gravitational field is directly related to the effects of that gravitational field. Mass in an acceleration field is directly related to the effects of that acceleration field. In other words mass has a symmetrical relationship with acceleration and gravitational fields. The mass itself does not know the difference and therefore the effects upon the mass are the same. An acceleration or a gravitational field can vary depending upon the origin. (Note: In order to reduce the load time of this site, all following pictures have been changed to thumbnails. To see a full sized picture, simply click the thumbnail.)

87. Topics In Quantum Field Theory
    Several files in LaTeX format cover selected topics in Quantum field theory and Integrable Systems  
    http://thsun1.jinr.ru/~alvladim/qft.html
    
    Extractions: and Integrable Systems Maintained by A.Vladimirov Basic geometry QFT: General formulas Renormalization QFT: Symmetries Supersymmetry Seiberg-Witten theory BRST Curved space-time Conformal symmetry Operator products in CFT2 Vertex algebras Integrable hierarchies I Integrable hierarchies II Conformal features of integrable equations Virasoro algebra in KdV

88. Allan's TIME (Time Interval Metrology Enterprise)
    New Unified field theory shows relationship between gravity, mass, energy density, weak and strong nuclear force fields; evidence and discussion.  
    http://www.allanstime.com
    
    Extractions: UTC Loading Logo (Flash Image) DAVID W. ALLAN A unified field theory, including a new theory for gravity and experimental evidence, is introduced by an internationally recognized leader in the field of ultra-precise time and frequency measurements, David W. Allan "After the third tribulation, a new source of energy will be discovered that taps the earth's magnetic field." Hopi Prophecy Detection of UV Radiation Coming from Gravitational Diallel-line Quantum Transitions "Physicists have already brought most of the forces of nature into a single underlying theory. The ultimate theory will incorporate gravity as well." Steven Weinberg

89. Permanent Peace: A Field Theory Of Consciousness
    A field theory of Consciousness. How can a relative handful of peacecreating experts sit, eyes closed, and radiate an easily measurable  
    http://permanentpeace.org/theory/consciousness.html
    
    Extractions: A century later, however, we are familiar with radio waves and other invisible field effects At fundamental levels of nature, in other words, accounting for every aspect of the apparently physical universe, invisible, nonmaterial waves traverse invisible, nonmaterial fields. These descriptions emerge from richly detailed and highly rigorous quantum field theories, theories supported experimentally to greater levels of precision than any theories in the history of science. A field theory of consciousness This is not the normal understanding of consciousness, of course. We know we are conscious, we know we are awake. But what is wakeful ness , what is conscious ness ? We vaguely picture our mind inside our head, closed up in our skull, as though the brain and the mind were one and the same. fundamental To move to the next Summary

90. Institute Of Physics -- Field Theory Department (Jagiellonian University)
    Departmentof field theory, Theoretical Physics, Institute of Physics, Jagiellonian University. Research * classical and quantum  
    http://th-www.if.uj.edu.pl/ztp/

91. Introduction To Quantum Field Theory
    Introduction to Quantum field theory. The Introduction to Quantum field theory is a twosemester course. Content-wise, this is a  
    http://bolvan.ph.utexas.edu/~vadim/Classes/2001s.html
    
    Extractions: The Introduction to Quantum Field Theory is a two-semester course. Content-wise, this is a continious 29-week long course, but for administrative purposes it is split in two: PHY 396 K Quantum Field Theory I, usually taught in the Fall, and PHY 396 L Quantum Field Theory II, usually taught in the Spring. Physics-wise, the split is rather arbitrary, so the students interested in the Quantum Field Theory should take both halves of the course. This document is the syllabus for the whole course as taught in the academic year 2000/01 ( i.e. taught in Fall 2000 and taught in Spring 2001) by Dr. Vadim Kaplunovsky . Note that future offering of the Quantum Field Theory course may vary. To avoid administrative problems, there are no formal prerequisites for the 396K course. Which means that IF you have taken a graduate-level QM course before coming to the UT, you may enroll in the 396K right away. On the other hand, if you have only taken a regular underground-level QM and J.J.Sakurai's Modern Quantum Mechanics is all Japanese to you, than taking the QFT course right away would be rather unwise even though it's allowed by the rules and nobody would stop you and you should really take the 389K course (graduate QM) first.

92. Homework And Tests For Quantum Field Theory
    Homework and Tests for Quantum field theory. Dr. Kaplunovsky s Class. All assignments are available in 4 formats, use whichever you  
    http://bolvan.ph.utexas.edu/~vadim/Classes/2000f.homeworks/HWpage.html

93. General Systems, Gravity, And Unified Field Theory
    Articles on gravitation, cosmology, unified field theory, particle physics, and general systems.  
    http://www.people.cornell.edu/pages/jag8/

94. Crystal Field Theory
    Crystal field theory. Our framework for this investigation is Crystal field theory (CFT). 1. The basic assumptions of electrostatic (ionic) CFT.  
    http://www.wpi.edu/Academics/Depts/Chemistry/Courses/CH502/crystalfieldtheory.ht
    
    Extractions: The valence d orbitals of free transition metal ions are degenerate because they are all physically equivalent. The energy levels, or terms, of the free ion result from partial occupation of these orbitals by electrons. Some arrangements of electrons are different in energy from other arrangements, leading to several different terms within an electron configuration. We would now like to explore what happens to the valence d orbitals when a metal is surrounded by ligand arrays of octahedral, tetragonal, square planar, and tetrahedral symmetries. Our framework for this investigation is Crystal Field Theory (CFT). 1. The basic assumptions of electrostatic (ionic) CFT. a. Ligands are point negative charges or dipoles, which set up an electric field at the metal. b. There is no covalent interaction between the metal, M and the ligands, L. The interaction is strictly ionic. 2. Application of CFT to common stereochemistries a. The octahedral (O h ) ligand array. We locate the O h complex in a Cartesian coordinate system, with the metal M at the origin, and the ligands L approaching along the axes. See Figure CFT-1 . The ligands bring donor electron density in with them, and therefore set up an electric field at M having O

95. Aurora Explanation And Simulation Proposed
    Unified field theory explains Auroras Borealis and Australis and suggests an experimental simulation using an iron core container with electric coil wrapping and electron gun.  
    http://www.allanstime.com/UnifiedFieldTheory/Aurora/
    
    Extractions: UTC Allan's TIME Unified Field Theory Potential Research Liquid Nitrogen Simulation of Aurora Borealis Unified Field Theory explains Auroras Borealis and Australis based on diallel field lines. A laboratory experiment properly combining magnetic and gravitational fields is suggested as validation. Aurora Borealis and the Earth's Magnetic Field Liquid Nitrogen simulation of Aurora Borealis Quoting from the book Solar System Astrophysics by Brandt and Hodge (p406), "The displays of Aurora Borealis and Aurora Australis have excited the imagination of men for many years. Considerable observational and theoretical effort has been devoted to the solution of the auroral problem, but essential understanding is yet to come." The Aurora Borealis is a good example of atmospheric conditions being in the correct alignment to see radiation in the visible from the high-energy electrons following diallel lines and causing atmospheric molecules to move to an excited energy state after which they emit in the visible, which we see.

96. Solitons In Field Theory
    Dublin City University. Jurgen Burzlaff. Solitons in field theory. wpe144.jpg (21186 bytes) ( Click on image for expanded view ). Energy  
    http://www.irishscientist.ie/DCUJB123.htm
    
    Extractions: ( Click on image for expanded view ) Energy density of Abrikosov vortices for t = -1/2, 0, +1/2. Whereas the solitons mentioned so far travel in one space dimension, the solitons studied extensively in field theory during the last 25 years live in two or three space dimensions. Magnetic flux tubes in superconductors are one example of solitons in two space dimensions; magnetic bubbles in ferromagnets and vortices in He3 and He4 are others. These extended objects are very important for the performance of the corresponding materials. Not of practical, but of fundamental importance for our understanding of the universe, are cosmic strings and monopoles. The stability of these extended objects is due to their nontrivial topology far away from the centre. Although the bulk of their energy is concentrated near the centre, the shape of the fields at infinity is very important. Their nontrivial shape can be explained in terms of a strip twisted by 180° and then glued together end-to-end. Such a strip cannot be deformed into an untwisted strip without tearing it. In a similar fashion, the fields of our extended objects are twisted at infinity. To unravel them would require an infinite amount of energy. Whereas topology explains the existence of solitons in field theory, nonlinear partial differential equations provide the proper mathematical framework for their description. The mathematical problem is to find solutions to the relevant equations which describe the properties and the behaviour of the extended objects. The Differential Equations Group of the School of Mathematical Sciences in DCU is engaged in this project as part of its wider research efforts.

97. Cstar
    An introduction to C* Algebras and their applications in field theory.  
    http://math.ucr.edu/home/baez/cstar.html
    
    Extractions: I'd like to say a bit about the importance of C*-algebras in physics. I'll carefully avoid any sort of mathematical details and focus on the basic physical ideas. Everything will be nonrigorous, handwavy, and vague. I won't even define what a C*-algebra is! I just want to get you interested. For details, try some of the references at the end. In quantum mechanics we often start by taking classical observables and writing down some formulas which say that actually these observables don't commute. The famous example is of course pq - qp = i hbar but there are many others. When we do this, what we're really doing is defining an algebra - physicists would usually call it an "algebra of observables". C*-algebras are a way of making this precise. They were invented by Irving Segal in 1947. However, his work was based on that of others, especially von Neumann's papers with Murray the foundations of quantum mechanics, and also the ideas of Gelfand and Naimark. Now, observables aren't much use without states. One way to get ahold of states is to take your algebra of observables and represent it as an algebra of operators on a Hilbert space. Then unit vectors in your Hilbert space represent states.

98. Zee, A.: Quantum Field Theory In A Nutshell.
    of the book Quantum field theory in a Nutshell by Zee, A., published by Princeton University Press. Quantum field theory in a Nutshell. A. Zee.  
    http://pup.princeton.edu/titles/7573.html
    
    Extractions: Chapter 1 [in PDF format] An esteemed researcher and acclaimed popular author takes up the challenge of providing a clear, relatively brief, and fully up-to-date introduction to one of the most vital but notoriously difficult subjects in theoretical physics. A quantum field theory text for the twenty-first century, this book makes the essential tool of modern theoretical physics available to any student who has completed a course on quantum mechanics and is eager to go on. Quantum field theory was invented to deal simultaneously with special relativity and quantum mechanics, the two greatest discoveries of early twentieth-century physics, but it has become increasingly important to many areas of physics. These days, physicists turn to quantum field theory to describe a multitude of phenomena. Stressing critical ideas and insights, Zee uses numerous examples to lead students to a true conceptual understanding of quantum field theorywhat it means and what it can do. He covers an unusually diverse range of topics, including various contemporary developments, while guiding readers through thoughtfully designed problems. In contrast to previous texts, Zee incorporates gravity from the outset and discusses the innovative use of quantum field theory in modern condensed matter theory.

99. Home
    Thermodynamic classification of life, and suggestions for possible applications in unified field theory. Provides descriptions of models, formulas, references and contact details.  
    http://perso.wanadoo.fr/entropyandthen/

100. XVIII International Symposium On Lattice Field Theory
     THE XVIII INTERNATIONAL SYMPOSIUM ON LATTICE field theory. 1722 August 2000. Indian Institute of Science. Bangalore 560012, India.  
     http://hp0.cts.iisc.ernet.in/Meetings/LAT00/
     
     Extractions: LATTICE FIELD THEORY Manuscripts for proceedings sent to Elsevier: 27 November 2000 Publication at end of March 2001: Nucl. Phys. B (Proc. Suppl.) 94 (2001). Contents of the Symposium Proceedings (Organisers' version) Contents of the Symposium Proceedings (hep-lat version) Information about Symposium Proceedings (Last updated 31 Jan 2001) Submission and retrieval of Talk/Poster Images (Last updated 11 Sep 2000) List of Lattice 2000 Participants (Last updated 24 Oct 2000) General information during the symposium (Last updated 15 Aug 2000) Plenary Talks Timetable (Last updated 20 Jul 2000) Parallel Talks Timetable (Last updated 22 Aug 2000) Map of Indian Institute of Science (Last updated 1 Aug 2000) Local Area Map of Bangalore (Last updated 14 Jun 2000) Social Programmes (Last updated 8 Aug 2000) Conference Topics (Last updated 1 Oct 1999) Organising Committee (Last updated 1 Oct 1999) International Advisory Committee (Last updated 1 Nov 1999) Supporting Institutions (Last updated 1 Mar 2000) Participants' Stay (Last updated 1 Aug 2000) International Travel, Arrival and Currency Exchange

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