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Hamiltonian
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#	Item
411	RESEARCH ARTICLE Swimming in Spacetime: Motion by Cyclic Changes in Body Shape Jack Wisdom Cyclic changes in the shape of a quasi-rigid body on a curved manifold can lead to net translation and/or rotation of the body. T Add to Reading List Source URL: groups.csail.mit.edu Language: English - Date: 2004-06-08 19:29:38 Relativity Classical mechanics Rotational symmetry General relativity Hamiltonian mechanics Angular momentum Rigid body Schwarzschild metric Anti de Sitter space Physics Conservation laws Exact solutions in general relativity
412	Coupled Reaction Channels Calculations in Nuclear Physics Ian J. Thompson Department of Engineering Mathematics, Bristol University, Bristol, BS8 1TR, UK Address after 1st August 1988: Add to Reading List Source URL: www.fresco.org.uk Language: English - Date: 2007-07-30 13:04:54 Quantum chemistry Computational chemistry Theoretical chemistry Nuclear reaction Differential equation Wave function Equations Hamiltonian Schrödinger equation Physics Quantum mechanics Chemistry
413	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 Add to Reading List Source URL: upcommons.upc.edu Language: English - Date: 2013-10-09 06:29:40 Hamiltonian mechanics Theoretical physics Symplectic manifold Tautological one-form Canonical coordinates Differentiable manifold Almost complex manifold Symplectic vector space Lagrangian Physics Symplectic geometry Differential topology
414	Ordering Policy Rules with an Unconditional Welfare Measure∗ Tatiana Damjanovic,a Vladislav Damjanovic,a and Charles Nolanb a b Add to Reading List Source URL: www.ijcb.org Language: English - Date: 2015-01-23 09:15:00 Mathematical optimization Economic model Economics Cybernetics Applied mathematics Dynamic stochastic general equilibrium Welfare economics Hamiltonian
415	PhysicsLettersA[removed]—254 North-Holland PHYSICS LETTERS A Integrability of charged particle dynamics in reconnection regions Add to Reading List Source URL: people.physics.anu.edu.au Language: English - Date: 2006-08-07 01:43:03 Ordinary differential equations Dynamical systems Special functions Painlevé transcendents Magnetic reconnection Hamiltonian mechanics Magnetic field Plasma Magnetosphere Physics Plasma physics Space plasmas
416	CURRICULUM VITAE[removed]Boris A. Khesin Add to Reading List Source URL: www.math.toronto.edu Language: English - Date: 2014-09-30 11:39:03 Mathematics Mathematical analysis Symplectic geometry Mathematical physics Integrable system Contact geometry Differential geometry Hamiltonian system Geometry Physics Hamiltonian mechanics Dynamical systems
417	Graduate course MAT 1347 HF SYMPLECTIC TOPOLOGY and MORSE THEORY B. Khesin Fall 2014: W,F 11am-1pm Add to Reading List Source URL: www.math.toronto.edu Language: English - Date: 2014-09-09 17:46:34 Topology Hamiltonian mechanics Homology theory Morse theory Symplectomorphism Symplectic geometry Floer homology Contact geometry Symplectic manifold Differential topology Theoretical physics Symplectic topology
418	Equilibration and generalized equipartition in dynamical Lorentz gases S. De Bièvre (Université de Lille) Workshop on the Fourier Law and Related Topics – Fields Institute – Toronto April 2011 Add to Reading List Source URL: www.fields.utoronto.ca Language: English - Date: 2011-04-18 10:30:59 Quantum chemistry Equipartition theorem Thermodynamics Dynamical billiards Laws of science Phase space Hamiltonian Physics Dynamical systems Hamiltonian mechanics
419	Tribute to Vladimir Arnold Boris Khesin and Serge Tabachnikov, Coordinating Editors Vladimir Arnold, an eminent mathematician of Add to Reading List Source URL: www.math.toronto.edu Language: English - Date: 2012-02-28 11:41:42 Hamiltonian mechanics Differential topology Symplectic geometry Vladimir Arnold Dynamical systems Symplectomorphism Symplectic manifold Singularity theory Algebraic geometry Mathematics Royal Society Physics
420	arXiv:0803.4321v1 [cs.DM] 30 Mar[removed]How good is the Warnsdorff’s knight’s tour heuristic? Samuel L. Marateck Department of Computer Science, New York University, Add to Reading List Source URL: xxx.lanl.gov Language: English - Date: 2011-08-05 19:30:18 NP-complete problems Hamiltonian path Path Graph theory Theoretical computer science Mathematics

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