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kw.\*:("Symplectic integrator")

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Symplectic methods for the nonlinear Schrödinger equationTANG, Y.-F; VAZQUEZ, L; ZHANG, F et al.Computers & mathematics with applications (1987). 1996, Vol 32, Num 5, pp 73-83, issn 0898-1221Article

Canonical Runge-Kutta-Nyström methods of orders five and sixOKUNBOR, D. I; SKEEL, R. D.Journal of computational and applied mathematics. 1994, Vol 51, Num 3, pp 375-382, issn 0377-0427Article

Elementary construction of higher order Lie-Poisson integratorsBENZEL, S; GE, Z; SCOVEL, C et al.Physics letters. A. 1993, Vol 174, Num 3, pp 229-232, issn 0375-9601Article

On order conditions for partitioned symplectic methodsMURUA, A.SIAM journal on numerical analysis. 1997, Vol 34, Num 6, pp 2204-2211, issn 0036-1429Article

Error analysis of symplectic multiple time steppingLITTELL, T. R; SKEEL, R. D; ZHANG, M et al.SIAM journal on numerical analysis. 1997, Vol 34, Num 5, pp 1792-1807, issn 0036-1429Article

Symplectic integration of constrained Hamiltonian systems by composition methodsREICH, S.SIAM journal on numerical analysis. 1996, Vol 33, Num 2, pp 475-491, issn 0036-1429Article

Runge-Kutta collocation methods for rigid body Lie-Poisson equationsERGENC, T; KARASÖZEN, B.International journal of computer mathematics. 1996, Vol 62, Num 1-2, pp 63-71, issn 0020-7160Article

Application of the symplectic finite-difference time-domain scheme to electromagnetic simulationWEI SHA; ZHIXIANG HUANG; XIANLIANG WU et al.Journal of computational physics (Print). 2007, Vol 225, Num 1, pp 33-50, issn 0021-9991, 18 p.Article

Shadow hybrid Monte Carlo: an efficient propagator in phase space of macromoleculesIZAGUIRRE, Jesus A; HAMPTON, Scott S.Journal of computational physics (Print). 2004, Vol 200, Num 2, pp 581-604, issn 0021-9991, 24 p.Article

Transport properties of fluids : symplectic integrators and their usefulnessRATANAPISIT, J; ISBISTER, D. J; ELY, J. F et al.Fluid phase equilibria. 2001, Vol 183-84, pp 351-361, issn 0378-3812Conference Paper

On the qualitative behaviour of symplectic integrators. Part III. Perturbed integrable systemsSTOFFER, D.Journal of mathematical analysis and applications. 1998, Vol 217, Num 2, pp 521-545, issn 0022-247XArticle

Momentum conserving symplectic integratorsREICH, S.Physica. D. 1994, Vol 76, Num 4, pp 375-383, issn 0167-2789Article

On the nonlinear stability of symplectic integratorsMCLACHLAN, Robert I; PERLMUTTER, Matthew; QUISPEL, G. R. W et al.BIT (Nordisk Tidskrift for Informationsbehandling). 2004, Vol 44, Num 1, pp 99-117, issn 0006-3835, 19 p.Article

From symplectic integrator to Poincaré map : spline expansion of a map generator in Cartesian coordinatesWARNOCK, R. L; ELLISON, J. A.Applied numerical mathematics. 1999, Vol 29, Num 1, pp 89-98, issn 0168-9274Conference Paper

Orthosymplectic integration of linear Hamiltonian systemsLEIMKUHLER, B. J; VAN VLECK, E. S.Numerische Mathematik. 1997, Vol 77, Num 2, pp 269-282, issn 0029-599XArticle

On the qualitative behaviour of symplectic integrators. Part I: Perturbed linear systemsSTOFFER, D.Numerische Mathematik. 1997, Vol 77, Num 4, pp 535-547, issn 0029-599XArticle

On the discretization of the three-dimensional Volterra systemNAKAMURA, Y; HASHIMOTO, T.Physics letters. A. 1994, Vol 193, Num 1, pp 42-46, issn 0375-9601Article

Explicit multi―symplectic methods for Klein―Gordon―Schrödinger equationsJIALIN HONG; SHANSHAN JIANG; CHUN LI et al.Journal of computational physics (Print). 2009, Vol 228, Num 9, pp 3517-3532, issn 0021-9991, 16 p.Article

Multidomain pseudospectral time domain algorithm using a symplectic integratorYAN SHI; LIANG, Chang-Hong.IEEE transactions on antennas and propagation. 2007, Vol 55, Num 2, pp 433-439, issn 0018-926X, 7 p.Article

A discrete action principle for electrodynamics and the construction of explicit symplectic integrators for linear, non-dispersive mediaMCMAHON, Jeffrey M; GRAY, Stephen K; SCHATZ, George C et al.Journal of computational physics (Print). 2009, Vol 228, Num 9, pp 3421-3432, issn 0021-9991, 12 p.Article

Numerical chaos, symplectic integrators, and exponentially small splitting distancesHERBST, B. M; ABLOWITZ, M. J.Journal of computational physics (Print). 1993, Vol 105, Num 1, pp 122-132, issn 0021-9991Article

Newton-Cotes formulae for long-time integrationKALOGIRATOU, Z; SIMOS, T. E.Journal of computational and applied mathematics. 2003, Vol 158, Num 1, pp 75-82, issn 0377-0427, 8 p.Conference Paper

Symplectic methods for the numerical integration of the Schrödinger equationMONOVASILIS, Th; SIMOS, T. E.Computational materials science. 2007, Vol 38, Num 3, pp 526-532, issn 0927-0256, 7 p.Conference Paper

Orbit topology in conventional stellarators in the presence of electric fieldsROME, J. A.Nuclear fusion. 1995, Vol 35, Num 2, pp 195-206, issn 0029-5515Article

WHAT MAKES MOLECULAR DYNAMICS WORK?SKEEL, Robert D.SIAM journal on scientific computing (Print). 2010, Vol 31, Num 2, pp 1363-1378, issn 1064-8275, 16 p.Article

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