Hamiltonian vector field

Results: 29



#Item
11Systems & Control Letters, 62(4), 324–330.  Implicit and explicit representations of continuous-time port-Hamiltonian systems Fernando Casta˜ nosa , Dmitry Gromovb , Vincent Haywardc , Hannah Michalskab

Systems & Control Letters, 62(4), 324–330. Implicit and explicit representations of continuous-time port-Hamiltonian systems Fernando Casta˜ nosa , Dmitry Gromovb , Vincent Haywardc , Hannah Michalskab

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Source URL: www.cim.mcgill.ca

Language: English - Date: 2013-03-06 18:02:36
12A Poisson bracket in multisymplectic field theory  Quantum Theory Seminar Jena, 7 July 2005 C. Paufler, Mainz ¨

A Poisson bracket in multisymplectic field theory Quantum Theory Seminar Jena, 7 July 2005 C. Paufler, Mainz ¨

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Source URL: www.mertzlufft-paufler.de

Language: English - Date: 2007-02-11 07:11:46
13C. López E. Martínez M. F. Rañada n.0 24

C. López E. Martínez M. F. Rañada n.0 24

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Source URL: www.unizar.es

Language: English - Date: 2001-06-27 04:17:33
14SLOW SOLITON INTERACTION WITH DELTA IMPURITIES JUSTIN HOLMER AND MACIEJ ZWORSKI Abstract. We study the Gross-Pitaevskii equation with a delta function potential, qδ0 , where |q| is small and analyze the solutions for wh

SLOW SOLITON INTERACTION WITH DELTA IMPURITIES JUSTIN HOLMER AND MACIEJ ZWORSKI Abstract. We study the Gross-Pitaevskii equation with a delta function potential, qδ0 , where |q| is small and analyze the solutions for wh

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Source URL: www.math.brown.edu

Language: English - Date: 2007-08-11 20:03:48
15SOLITON INTERACTION WITH SLOWLY VARYING POTENTIALS JUSTIN HOLMER AND MACIEJ ZWORSKI Abstract. We study the Gross-Pitaevskii equation with a slowly varying smooth potential, V (x) = W (hx). We show that up to time log(1/h

SOLITON INTERACTION WITH SLOWLY VARYING POTENTIALS JUSTIN HOLMER AND MACIEJ ZWORSKI Abstract. We study the Gross-Pitaevskii equation with a slowly varying smooth potential, V (x) = W (hx). We show that up to time log(1/h

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Source URL: www.math.brown.edu

Language: English - Date: 2007-09-17 00:00:23
16Constraint algorithm for k-presymplectic Hamiltonian systems. Application to singular field theories Xavier Gr`acia∗, Rub´en Mart´ın†and Narciso Rom´an-Roy‡, Departament de Matem`atica Aplicada 4 Universitat Po

Constraint algorithm for k-presymplectic Hamiltonian systems. Application to singular field theories Xavier Gr`acia∗, Rub´en Mart´ın†and Narciso Rom´an-Roy‡, Departament de Matem`atica Aplicada 4 Universitat Po

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Source URL: upcommons.upc.edu

Language: English - Date: 2013-10-09 06:29:40
17Force Gradient Integrators  School of Physics & Astronomy University of Edinburgh E-mail: [removed]

Force Gradient Integrators School of Physics & Astronomy University of Edinburgh E-mail: [removed]

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Source URL: pos.sissa.it

Language: English - Date: 2009-10-15 12:46:49
18Computational Geometric Uncertainty Propagation for Hamiltonian Systems on a Lie Group Melvin Leok Mathematics, University of California, San Diego Foundations of Dynamics Session, CDS@20 Workshop

Computational Geometric Uncertainty Propagation for Hamiltonian Systems on a Lie Group Melvin Leok Mathematics, University of California, San Diego Foundations of Dynamics Session, CDS@20 Workshop

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Source URL: cds20.caltech.edu

Language: English - Date: 2014-08-15 17:29:10
19SANDIA REPORT[removed]Unlimited Release Printed April, 2009  Hamiltonian Molecular Dynamics for

SANDIA REPORT[removed]Unlimited Release Printed April, 2009 Hamiltonian Molecular Dynamics for

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Source URL: www.math.umbc.edu

Language: English - Date: 2010-07-26 10:33:02
20On Symplectic Reduction in Classical Mechanics  J. Butterfield1 All Souls College Oxford OX1 4AL Monday 5 December 2005; a Chapter of The North Holland Handbook of Philosophy

On Symplectic Reduction in Classical Mechanics J. Butterfield1 All Souls College Oxford OX1 4AL Monday 5 December 2005; a Chapter of The North Holland Handbook of Philosophy

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Source URL: www.trin.cam.ac.uk

Language: English - Date: 2005-12-05 09:39:46