Lyapunov Characteristic Exponents for smooth dynamical systems and for hamiltonian systems; A method for computing all of them. Part 2: Numerical application

728 indexed citations
published 1980

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This map shows the geographic impact of Lyapunov Characteristic Exponents for smooth dynamical systems and for hamiltonian systems; A method for computing all of them. Part 2: Numerical application. It shows the number of citations coming from papers published by authors working in each country. You can also color the map by specialization and compare the number of citations received by Lyapunov Characteristic Exponents for smooth dynamical systems and for hamiltonian systems; A method for computing all of them. Part 2: Numerical application with the expected number of citations based on a country's size and research output (numbers larger than one mean the country cites Lyapunov Characteristic Exponents for smooth dynamical systems and for hamiltonian systems; A method for computing all of them. Part 2: Numerical application more than expected).

Fields of papers citing Lyapunov Characteristic Exponents for smooth dynamical systems and for hamiltonian systems; A method for computing all of them. Part 2: Numerical application

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This network shows the impact of Lyapunov Characteristic Exponents for smooth dynamical systems and for hamiltonian systems; A method for computing all of them. Part 2: Numerical application. Nodes represent research fields, and links connect fields that are likely to share authors. Colored nodes show fields that tend to cite the Lyapunov Characteristic Exponents for smooth dynamical systems and for hamiltonian systems; A method for computing all of them. Part 2: Numerical application.

About Lyapunov Characteristic Exponents for smooth dynamical systems and for hamiltonian systems; A method for computing all of them. Part 2: Numerical application

This paper, published in 1980, received 728 indexed citations . Written by Giancarlo Benettin, L. Galgani, Antonio Giorgilli and Jean-Marie Strelcyn covering the research area of Statistical and Nonlinear Physics, Mathematical Physics and Geometry and Topology. It is primarily cited by scholars working on Statistical and Nonlinear Physics (563 citations), Computer Networks and Communications (278 citations) and Atomic and Molecular Physics, and Optics (75 citations). Published in Meccanica.

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This paper is also available at doi.org/10.1007/bf02128237.

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