Results 111 to 120 of about 152 (152)
Nonadiabatic effects in electronic and nuclear dynamics. [PDF]
Struct Dyn, 2017 Bircher MP +14 more
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Integrable and superintegrable systems associated with multi-sums of products. [PDF]
Proc Math Phys Eng Sci, 2014 van der Kamp PH +4 more
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Inexact trajectory planning and inverse problems in the Hamilton-Pontryagin framework. [PDF]
Proc Math Phys Eng Sci, 2013 Burnett CL, Holm DD, Meier DM.
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Post-main-sequence planetary system evolution. [PDF]
R Soc Open Sci, 2016 Veras D.
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PARALLEL AND SEMIPARALLEL SYMPLECTIC SUBMANIFOLDS IN THE SYMPLECTIC SPACE
Proceedings of the Estonian Academy of Sciences. Physics. Mathematics, 2000 openaire +2 more sources
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Designs, Codes and Cryptography, 2004
Basing on the net replacement technique introduced by Ostrom, the authors construct an infinite family of symplectic spreads of projective spaces of odd dimension and characteristic.
Simeon Ball +3 more
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Basing on the net replacement technique introduced by Ostrom, the authors construct an infinite family of symplectic spreads of projective spaces of odd dimension and characteristic.
Simeon Ball +3 more
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A survey on symplectic and multi-symplectic algorithms
Applied Mathematics and Computation, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Linghua Kong, Ruxun Liu, Xiaohong Zheng
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Chinese Annals of Mathematics, 2002
The main results of this paper concern symplectic reduction methods for symplectic G-spaces and for Poisson actions of Poisson Lie groups on symplectic manifolds, without using momentum mappings. More precisely the authors prove that if we have a symplectic action of a Lie group \(G\) on a symplectic manifold \(M\), for each regular point \(x\in M\) of
He, Longguang +2 more
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The main results of this paper concern symplectic reduction methods for symplectic G-spaces and for Poisson actions of Poisson Lie groups on symplectic manifolds, without using momentum mappings. More precisely the authors prove that if we have a symplectic action of a Lie group \(G\) on a symplectic manifold \(M\), for each regular point \(x\in M\) of
He, Longguang +2 more
openaire +2 more sources