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         Wigner Eugene P:     more books (36)
  1. The Recollections Of Eugene P. Wigner: As Told To Andrew Szanton by Andrew Szanton, 2003-07-03
  2. Symmetries and Reflections: Scientific Essays by Eugene P. Wigner, 1970-08-15
  3. Symmetries and Reflections: Scientific Essays. 1st Edition by Eugene P. Wigner, 1967
  4. Nuclear Structure by L. Eisenbud, Eugene P. Wigner, 1958-12
  5. From a Life of Physics by Dirac P. A. M., W. Heisenberg, et all 1989-05-01
  6. Group Theory and its Application to the Quantum Mechanics of Atomic Spectra, Expanded Edition by Eugene P. Wigner, 1959-07-29
  7. SYMMETRIES AND REFLECTIONS. Scientific Essays of Eugene P. Wigner. by Eugene P. (SIGNED) Nobel laureate. WIGNER, 1967
  8. Special Functions: A Group Theoretic Approach Based on Lectures by Eugene P. Wigner. by James D. Talman, 1968
  9. The Physical Theory of Neutron Chain Reactors by Alvin M. Weinberg, Eugene P. Wigner, 1958-12
  10. Group Theory and Its application to the Quantum Mechanics of Atomic Spectra; Expanded and Improved Edition by Eugene P.; Transl. J.J. Griffin Wigner, 1960
  11. Group Theory; Expanded and Improved Edition by Eugene P. Wigner, 1964
  12. Proceedings of Symposia in Applied Mathematics Volume XI : Nuclear Reactor Theory by Garrett; Wigner, Eugene P. (editors) Birkhoff, 1961
  13. Physics, life, and the mind. Review of: Eugene P. Wigner. Symmetries and reflections; scientific essays. by Abraham (1918-2001). PAIS,
  14. Physics, life, and the mind. Review of: Eugene P. Wigner. Symmetries and reflections; scientific essays.

1. Wigner, Eugene P - Hutchinson Encyclopedia Article About Wigner
Hungarianborn US physicist who shared the Nobel Prize for Physics in 1963 for his work which introduced the notion of parity, or symmetry theory, into nuclear physics, showing
http://encyclopedia.farlex.com/Wigner, Eugene P

2. Www.nd.edu
Wigner, Eugene P. (1967), Symmetries and Reflections Scientific Essays. Bloomington Indiana University Press. D. Wade Hands, Reflection without Rules Economic Methodology and
http://www.nd.edu/~pmirowsk/pdf/Hands_review_PoS.pdf

3. Wigner, Eugene P.
Eugene Paul Wigner (usually E. P. Wigner among physicists) (November 17, 1902 – January 1, 1995) was a Hungarian physicist and mathematician. He received the Nobel Prize in
http://www.newworldencyclopedia.org/entry/Eugene_P._Wigner
Wigner, Eugene P.
From New World Encyclopedia
Jump to: navigation search Previous (Eugene O'Neill) Next (Eugene V. Debs) Eugene Wigner (left) and Alvin Weinberg. E. P. Wigner Born November 17 1902
Budapest
Austria-Hungary Died
Princeton, U.S.
Residence Germany, U.S. Nationality Hungarian
American
(post-1936) Field Physicist Institutions University of Göttingen
University of Wisconsin-Madison
Princeton University
Technische Hochschule Berlin Michael Polanyi John Bardeen
Victor Frederick Weisskopf Marcos Moshinsky Abner Shimony Law of conservation of parity
Wigner D-matrix
Wigner-Eckart theorem Nobel Prize in Physics Religious stance Jewish Eugene Paul Wigner (usually E. P. Wigner among physicists) (November 17, 1902 – January 1, 1995) was a Hungarian physicist and mathematician. He received the Nobel Prize in Physics in 1963, "for his contributions to the theory of the atomic nucleus and the elementary particles, particularly through the discovery and application of fundamental symmetry principles." Some contemporaries referred to Wigner as "the Silent Genius," and some even considered him the intellectual equal to Albert Einstein , though without the prominence. Wigner is important for having laid the foundation for the theory of symmetries in quantum mechanics as well as for his research into

4. Wigraine - Definition Of Wigraine In The Medical Dictionary - By The Free Online
Wigner, Eugene P. Wigner, Eugene Paul Wigner, Eugene Paul WignerEckart theorem Wigner-Liouville Equation Wigner-Seitz cell Wigner-Seitz method Wigner-Seitz primitive cell
http://medical-dictionary.thefreedictionary.com/Wigraine

5. Eugene Wigner - Wikipedia, The Free Encyclopedia
Eugene Paul E. P. Wigner (Hungarian Wigner Jenő P l; November 17, 1902 – January 1, 1995) was a Hungarian American physicist and mathematician.
http://en.wikipedia.org/wiki/Eugene_Wigner
Eugene Wigner
From Wikipedia, the free encyclopedia Jump to: navigation search
The native form of this personal name is Wigner Jenő . This article uses the Western name order
Eugene P. Wigner
Eugene Paul Wigner (1902–1995) Born November 17, 1902
Budapest
Austria-Hungary Died
Princeton, New Jersey

United States

Residence USA Citizenship American (post-1937)
Hungarian
(pre-1937) Fields Theoretical Physics
Atomic Physics

Nuclear Physics

Solid State Physics
Institutions University of Göttingen
University of Wisconsin–Madison
Princeton University Manhattan project ... Richard Becker Doctoral students John Bardeen Victor Frederick Weisskopf Marcos Moshinsky Abner Shimony ... 9-j symbol Influenced Eugene Feenberg George Cowan Robert Serber Igal Talmi Notable awards Enrico Fermi Award Max Planck Medal Nobel Prize in Physics National Medal of Science Signature Notes He was Paul Dirac 's brother-in-law and the uncle of Gabriel Andrew Dirac Eugene Paul E. P. Wigner (Hungarian Wigner Jenő Pál ; November 17, 1902 – January 1, 1995) was a Hungarian American physicist and mathematician He received a share of the Nobel Prize in Physics in 1963 "for his contributions to the theory of the atomic nucleus and the elementary particles, particularly through the discovery and application of fundamental symmetry principles"; the other half of the award was shared between

6. FRANKLIN MEDAL LAUREATES
1950 Wigner, Eugene P. 1951 Chadwick, James. 1952 Pauli, Wolfgang. 1953 Gibbs, William Francis. 1954 Mees, Charles Edward Kenneth. 1955 Tiselius, Arne
http://math.yale.edu/mandelbrot/web_docs/FRANKLIN MEDAL LAUREATES.doc
< N l   B  gd WB _ v ) <NlB_v)

7. AccessScience | Biography | Wigner, Eugene P(aul)
About AccessScience. AccessScience is a subscriptionbased website that features continually updated scientific and
http://www.accessscience.com/content.aspx?id=M0026602

8. Eugene Wigner - Biography
Nobelprize.org, The Official Web Site of the Nobel Prize
http://nobelprize.org/nobel_prizes/physics/laureates/1963/wigner-bio.html
Home FAQ Press Contact Us ... Nobel Prize in Physics Eugene Wigner - Biography
Biography
Eugene Paul Wigner From Nobel Lectures , Physics 1963-1970 , Elsevier Publishing Company, Amsterdam, 1972 This autobiography/biography was written at the time of the award and first published in the book series Les Prix Nobel . It was later edited and republished in Nobel Lectures . To cite this document, always state the source as shown above. Eugene Wigner died on January 1, 1995. TO CITE THIS PAGE:
MLA style: "Eugene Wigner - Biography". Nobelprize.org. 1 Nov 2010 http://nobelprize.org/nobel_prizes/physics/laureates/1963/wigner-bio.html

9. Eugene P. Wigner Winner Of The 1963 Nobel Prize In Physics
Eugene P. Wigner, a Nobel Prize Laureate in Physics, at the Nobel Prize Internet Archive.
http://almaz.com/nobel/physics/1963a.html
E UGENE P W IGNER
1963 Nobel Laureate in Physics
    for his contributions to the theory of the atomic nucleus and the elementary particles, particularly through the discovery and application of fundamental symmetry principles.
Background

    Place of Birth: Budapest, Hungary
    Residence: U.S.A.
    Affiliation: Princeton University, Princeton, NJ
Featured Internet Links

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10. PROCEEDINGS OF SYMPOSIA IN APPLIED MATHEMATICS
/ Wigner, Eugene P. (Ed.) Nuclear reactor theory 1961 12 Jakobson, Roman (Ed.) Structure of langage and its mathematical aspects 1961 13 Birkhoff, Garrett (Ed.)
http://www.iecn.u-nancy.fr/~eguether/bibliotheque/AMS/node14.html
suivant: PROCEEDINGS OF SYMPOSIA IN monter: AMS MEMOIRS OF THE AMERICAN
PROCEEDINGS OF SYMPOSIA IN APPLIED MATHEMATICS
Reissner, Eric (Ed.) / Prager, William (Ed.) / Stoker, J. J. (Ed.) Non-linear problems in mechanics of continua Churchill, Ruel V. (Ed.) / Reissner, Eric (Ed.) / Taub, A. H. (Ed.) Elasticity Martin, M. H. (Ed.) / Churchill, Ruel V. (Ed.) / Reissner, Eric (Ed.) / Taub, A. H. (Ed.) Fluid dynamics Heins, Albert E. (Ed.) / Churchill, Ruel V. (Ed.) / Reissner, Eric (Ed.) / Taub, A. H. (Ed.) Wave motion and vibration theory Curtiss, John H. / Churchill, Ruel V. (Ed.) / Reissner, Eric (Ed.) / Taub, A. H. (Ed.) Numerical analysis MacColl, L. A. / Churchill, Ruel V. (Ed.) / Reissner, Eric (Ed.) / Taub, A. H. (Ed.) Applied probability Graves, Lawrence M. (Ed.) Calculus of variations and its applications Birkhoff, Garrett (Ed.) / Langer, R. E. (Ed.) Orbit theory Bellman, Richard (Ed.) / Hall, Marshall (Ed.) Combinatorial analysis Birkhoff, Garrett (Ed.) / Wigner, Eugene P. (Ed.) Nuclear reactor theory Jakobson, Roman (Ed.)

11. EuGene Paul WiGner
3 EUGENE PAUL WIGNER November 17, 1902January 1, 1995 BY FREDERICK SEITZ, ERICH VOGT, AND ALVIN M. WEINBERG E UGENE WIGNER WAS A towering leader of modern physics for more than half of
http://www.nap.edu/html/biomems/ewigner.pdf

12. Bibliography
Wigner, Eugene P., The Unreasonable Eectiveness of Mathematics Communications on Pure and Applied Mathematics.v. 13 pp. 114,1960. Wignerdiscusses the uncanny usefulness of
http://math.arizona.edu/~alexa/m129/bib129.pdf

13. Eugene P Wigner
WIGNER EUGENE P. American Security Council. Strategy Board. 1984; Broad,W. Teller's War. 1992 (21, 33) CounterSpy 198208 (28) Covert Action Information Bulletin 1984- 21 (26, 38)
http://www.namebase.org/xwha/Eugene-P-Wigner.html
WIGNER EUGENE P
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14. Continued Fractions And Modular Forms
Wigner (Eugene P.). The unreasonable effectiveness of mathematics in the natural sciences. Communications in Pure and Applied Mathematics, vol. 13, n 1, 1960, pp. 114.
http://algo.inria.fr/seminars/sem99-00/vardi.html
Continued Fractions and Modular Forms
Ilan Vardi
IHES
Algorithms Seminar

April 3, 2000
[summary by Cyril Banderier]
A properly typeset version of this document is available in postscript and in pdf
If some fonts do not look right on your screen, this might be fixed by configuring your browser (see the documentation here
Abstract This incursion into the realm of elementary and probabilistic number theory of continued fractions, via modular forms, allows us to study the alternating sum of coefficients of a continued fraction, thus solving the longstanding open problem of their limit law.
1 Introduction
For the readers of these proceedings, it is not a secret anymore that the continued fraction expansion of p q , the Jacobi symbol ( p q ), or the gcd of two integers ( p q ), or even Gauss' lattice reduction algorithm cover phenomena of similar computational complexity. However for continued fractions, two distinct cases have to be considered: the continuous and the discrete case. The discrete case deals with continued fraction expansions of rational numbers whereas the continuous case deals with continued fractions of real (irrational) numbers.
For the continuous model, given the apparatus of ergodic theory, many basic results on continued fractions fall as application of more general theorems (see Chapter 9 in Paul Lvy's book [

15. Stephen Wolfram: A New Kind Of Science -- Relevant Books
Wigner, Eugene P. Group Theory and Its Application to the Quantum Mechanics of Atomic Spectra Academic Press, 1959. Wigner, Eugene Paul Andrew Szanton
http://www.wolframscience.com/reference/books/w.html
WOLFRAM'S LIBRARY
A B C D ... V W X Y Z
W
Waddington, C.H.
The Nature of Life
Wagner, David B.
Power Programming with Mathematica: The Kernel
McGraw-Hill, 1996. [ISBN 007912237X Wagon, Stan
Mathematica in Action
Wagon, Stan
Mathematica in Action Second Edition
Springer-Verlag, 1999. [ISBN 0387982523 Wagon, Stan
The Power of Visualization: Notes from a Mathematica Course
Front Range Press, 1994. [ISBN 0963167839 Readings in Speech Recognition Morgan Kaufmann, 1990. [ISBN 1558601244 Wald, Robert M. General Relativity University of Chicago Press, 1984. [ISBN 0226870332 Waldram, J.R. The Theory of Thermodynamics Cambridge University Press, 1989. [ISBN 0521245753 Waldrop, M. Mitchell Complexity: The Emerging Science at the Edge of Order and Chaos (proof copy) Walker, Jearl Roundabout: The Physics of Rotation in the Everyday World. Walker, Jearl The Flying Circus of Physics WITH ANSWERS Wallace, Alfred Russel Tropical Nature, and Other Essays Macmillan, 1878 Wallace, William Galileo's Early Notebooks: The Physical Questions University of Notre Dame Press, 1977. [ISBN 0268009988

16. Mathematics, The Applicability Of  [Internet Encyclopedia Of Philosophy]
Wigner, Eugene P. (1960), “The Unreasonable Effectiveness of Mathematics in the Natural Sciences,” Communications of Pure and Applied Mathematics 13 114.
http://www.iep.utm.edu/math-app/
Internet Encyclopedia of Philosophy
The Applicability of Mathematics
As philosophers, our first goal should be to clarify the different problems associated with the applicability of mathematics. This article suggests some potential solutions to these problems. Section 1 considers one version of the problem of applicability tied to what is often called “Frege’s Constraint,” which is the view that an adequate account of a mathematical domain must explain the applicability of this domain outside of mathematics. Section 2 considers the role of mathematics in the formulation and discovery of new theories. This leaves out several different potential contributions that mathematics might make to science such as unification, explanation and confirmation. These are discussed in section 3, where it is suggested that a piecemeal approach to understanding the applicability of mathematics is the most promising strategy for philosophers to pursue.
Table of Contents
  • Reasoning Formulation and Discovery Unification, Explanation and Confirmation References and Further Reading
  • 1. Reasoning
    Gottlob Frege (1848-1925) remains one of the most influential philosophers of mathematics and is thought by many to be the first philosopher in the analytic tradition . Frege’s main goal was to argue for a logicist One of Frege’s opponents is the formalist In this sense of “applicability,” it is fairly uncontroversial that mathematics is applicable; and we can grant that any viable philosophy of mathematics must supply a subject-matter for mathematical claims. But notice that Frege’s argument against formalism does not rule out a

    17. Resonance Reactions And Anomalous Scattering
    Title Resonance Reactions and Anomalous Scattering Authors Wigner, Eugene P. Affiliation AA(Princeton University, Princeton, New Jersey) Publication
    http://adsabs.harvard.edu/abs/1946PhRv...70...15W
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    Title:
    Resonance Reactions and Anomalous Scattering Authors:
    Affiliation:

    AA(Princeton University, Princeton, New Jersey) Publication:
    Physical Review, vol. 70, Issue 1-2, pp. 15-33 Publication Date:
    Origin:

    APS
    DOI:
    10.1103/PhysRev.70.15
    Bibliographic Code:
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    18. Reactor - Patent 2743225
    Ohlinger, Leo A. Wigner, Eugene P. Young, Gale J. Weinberg, Alvin M. 376/288, 516/88, 376/356
    http://www.freepatentsonline.com/2743225.html

    19. Isotope Conversion Device And Method - Patent 2860093
    Wigner, Eugene P. Ohlinger, Leo A. 976/DIG.035, 376/208, 376
    http://www.freepatentsonline.com/2860093.html

    20. On The Behavior Of Cross Sections Near Thresholds
    Title On the Behavior of Cross Sections Near Thresholds Authors Wigner, Eugene P. Affiliation AA(Palmer Physical Laboratory, Princeton University, Princeton, New Jersey)
    http://adsabs.harvard.edu/abs/1948PhRv...73.1002W
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    Title:
    On the Behavior of Cross Sections Near Thresholds Authors:
    Affiliation:

    AA(Palmer Physical Laboratory, Princeton University, Princeton, New Jersey) Publication:
    Physical Review, vol. 73, Issue 9, pp. 1002-1009 Publication Date:
    Origin:

    APS
    DOI:
    10.1103/PhysRev.73.1002
    Bibliographic Code:
    Abstract
    The energy dependence of the cross section for the formation of a product, near the threshold energy for that formation, is considered. It is shown that the cross section is, apart from a constant, in the neighborhood of the threshold the same function of energy, no matter what the reaction mechanism is, as long as the long-range interaction of the product particles is the same. The same must hold, because of the principle of detailed balance, for the back reaction, i.e., the reaction between particles with very low relative velocities. In this case, the cross section, as function of the energy, depends only on the long-range interaction of the reacting particles. The energy dependence of the cross section is determined for three types of interactions, viz. no interaction, Coulomb repulsion and Coulomb attraction. The rule for a 1r interaction can be obtained from the first case. Reasons are adduced to show that two interactions, the difference of which goes to zero at least as fast as r

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