Quantum mechanics

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31“Relative State” Formulation of Quantum Mechanics∗ Hugh Everett, III† Palmer Physical Laboratory, Princeton University, Princeton, New Jersey  1.

“Relative State” Formulation of Quantum Mechanics∗ Hugh Everett, III† Palmer Physical Laboratory, Princeton University, Princeton, New Jersey 1.

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Source URL: jamesowenweatherall.com

- Date: 2013-08-23 04:51:00
    32Quantum Techniques for Stochastic Mechanics John C. Baez1,2 and Jacob D. Biamonte3 1 2

    Quantum Techniques for Stochastic Mechanics John C. Baez1,2 and Jacob D. Biamonte3 1 2

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    Source URL: math.ucr.edu

    - Date: 2016-12-27 17:23:37
      33Recursivity in Quantum Mechanics

      Recursivity in Quantum Mechanics

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      Source URL: math.ucr.edu

      - Date: 2012-11-27 20:44:36
        34Published in Quo Vadis Quantum Mechanics?, A. Elitzur, S. Dolev, and N. Kolenda, eds., Springer Verlag, 2005. What is Probability? Simon Saunders Philosophy of Physics Group, University of Oxford

        Published in Quo Vadis Quantum Mechanics?, A. Elitzur, S. Dolev, and N. Kolenda, eds., Springer Verlag, 2005. What is Probability? Simon Saunders Philosophy of Physics Group, University of Oxford

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        Source URL: users.ox.ac.uk

        - Date: 2004-10-19 09:16:38
          35Putting Mechanics into Quantum Mechanics Nanoelectromechanical structures are starting to approach the ultimate quantum mechanical limits for detecting and exciting motion at the nanoscale. Nonclassical states of a mech

          Putting Mechanics into Quantum Mechanics Nanoelectromechanical structures are starting to approach the ultimate quantum mechanical limits for detecting and exciting motion at the nanoscale. Nonclassical states of a mech

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          Source URL: nano.caltech.edu

          - Date: 2005-07-07 13:31:44
            36Mathematisches Kolloquium Gibbs measures of nonlinear Schr¨ odinger equations and many–body quantum mechanics Prof. Dr. Antti Knowles (ETH Zu¨rich) Many time–dependent nonlinear Schr¨odinger equations admit an inv

            Mathematisches Kolloquium Gibbs measures of nonlinear Schr¨ odinger equations and many–body quantum mechanics Prof. Dr. Antti Knowles (ETH Zu¨rich) Many time–dependent nonlinear Schr¨odinger equations admit an inv

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            Source URL: www.mi.uni-koeln.de

            - Date: 2016-06-08 08:43:04
              37Analytic solution of the Schrödinger equation: Particle in a box Notes on Quantum Mechanics http://quantum.bu.edu/notes/QuantumMechanics/ParticleInABox.pdf Last updated Tuesday, September 26, :04:15-05:00 Copyrig

              Analytic solution of the Schrödinger equation: Particle in a box Notes on Quantum Mechanics http://quantum.bu.edu/notes/QuantumMechanics/ParticleInABox.pdf Last updated Tuesday, September 26, :04:15-05:00 Copyrig

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              Source URL: quantum.bu.edu

              - Date: 2006-09-26 16:05:37
                38Is Quantum Mechanics An Island In Theoryspace? SCOTT AARONSON University of California, Berkeley CA USA  This paper investigates what happens if we change quantum mechanics in several ways. The ma

                Is Quantum Mechanics An Island In Theoryspace? SCOTT AARONSON University of California, Berkeley CA USA This paper investigates what happens if we change quantum mechanics in several ways. The ma

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                Source URL: www.scottaaronson.com

                - Date: 2006-11-24 03:49:45
                  39The Foundations of Quantum Mechanics in the Philosophy of Nature -- - By Grete Hermann Translated from the German, with an Introduction, by Dirk Lumma

                  The Foundations of Quantum Mechanics in the Philosophy of Nature -- - By Grete Hermann Translated from the German, with an Introduction, by Dirk Lumma

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                  Source URL: cqi.inf.usi.ch

                  - Date: 2016-02-23 13:34:15
                    40Classical Mechanics Quantum States and Frame fucntions Geometric Hamiltonian QM Extension to infinite dimension  Geometric Hamiltonian formulation of Quantum Mechanics in complex projective spaces IFWGP in Granada Davide

                    Classical Mechanics Quantum States and Frame fucntions Geometric Hamiltonian QM Extension to infinite dimension Geometric Hamiltonian formulation of Quantum Mechanics in complex projective spaces IFWGP in Granada Davide

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                    Source URL: gigda.ugr.es

                    - Date: 2014-09-17 04:24:10