Hamiltonian

Results: 748



#Item
151Hamiltonian Cycles in the Square of a Graph Jan Ekstein Department of Mathematics University of West Bohemia Univerzitní 8

Hamiltonian Cycles in the Square of a Graph Jan Ekstein Department of Mathematics University of West Bohemia Univerzitní 8

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Source URL: iti.mff.cuni.cz

Language: English - Date: 2016-02-04 05:53:38
    152Brit. J. Phil. Sci), 269–321 Classical Mechanics Is Lagrangian; It Is Not Hamiltonian ABSTRACT

    Brit. J. Phil. Sci), 269–321 Classical Mechanics Is Lagrangian; It Is Not Hamiltonian ABSTRACT

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    Source URL: strangebeautiful.com

    Language: English - Date: 2015-11-15 19:56:21
      153Quantum Hamiltonian Complexity Itai Arad Centre of Quantum Technologies National University of Singapore QIP 2015

      Quantum Hamiltonian Complexity Itai Arad Centre of Quantum Technologies National University of Singapore QIP 2015

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      Source URL: www.quantum-lab.org

      Language: English - Date: 2015-02-25 17:54:43
        154The prism over the middle-levels graph is hamiltonian Peter Hor´ak Tom´aˇs Kaiser Moshe Rosenfeld Zdenˇek Ryj´aˇcek

        The prism over the middle-levels graph is hamiltonian Peter Hor´ak Tom´aˇs Kaiser Moshe Rosenfeld Zdenˇek Ryj´aˇcek

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        Source URL: iti.mff.cuni.cz

        Language: English - Date: 2016-02-04 05:53:37
          155HW #7 (221A), due Oct 13, 4pm 1. Consider a free particle with Hamiltonian H = p~2 /2m. (a) Derive the propagator (Sakurai’s Eq)) 3/2  

          HW #7 (221A), due Oct 13, 4pm 1. Consider a free particle with Hamiltonian H = p~2 /2m. (a) Derive the propagator (Sakurai’s Eq)) 3/2  

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          Source URL: hitoshi.berkeley.edu

          Language: English - Date: 2014-01-31 18:26:53
            156HW #6 (221B), due Feb 25, 4pm 1. Consider an atom with three electrons, such as Li, Be+ , B++ . The Hamiltonian is H = H0 + ∆H H0 = 3

            HW #6 (221B), due Feb 25, 4pm 1. Consider an atom with three electrons, such as Li, Be+ , B++ . The Hamiltonian is H = H0 + ∆H H0 = 3

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            Source URL: hitoshi.berkeley.edu

            Language: English - Date: 2014-01-31 18:26:59
              157A Dynamic Programming Approach to Counting Hamiltonian Cycles in Bipartite Graphs ¨ Patric R. J. Osterg˚ ard

              A Dynamic Programming Approach to Counting Hamiltonian Cycles in Bipartite Graphs ¨ Patric R. J. Osterg˚ ard

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              Source URL: users.monash.edu.au

              Language: English - Date: 2011-12-19 17:23:11
                158Drawing Hamiltonian cycles with no large angles Adrian Dumitrescu∗ J´anos Pach† G´eza T´oth‡

                Drawing Hamiltonian cycles with no large angles Adrian Dumitrescu∗ J´anos Pach† G´eza T´oth‡

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                Source URL: www.cs.uwm.edu

                Language: English - Date: 2009-09-08 14:44:58
                  159HW #7 Solutions (221B) 1) Since this problem admits an exact solution, it gives some sense of how accurate the Born-Oppenheimer approximation is. The Hamiltonian is H=

                  HW #7 Solutions (221B) 1) Since this problem admits an exact solution, it gives some sense of how accurate the Born-Oppenheimer approximation is. The Hamiltonian is H=

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                  Source URL: hitoshi.berkeley.edu

                  Language: English - Date: 2014-01-31 18:27:00
                    160Quantifying entanglement, area laws and simulability The Local Hamiltonian and Gap Power law violation of the area law in quantum spin chains Ramis Movassagh and Peter W. Shor

                    Quantifying entanglement, area laws and simulability The Local Hamiltonian and Gap Power law violation of the area law in quantum spin chains Ramis Movassagh and Peter W. Shor

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                    Source URL: www.quantum-lab.org

                    Language: English - Date: 2015-02-25 18:01:59