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Titlebook: Geometric Numerical Integration; Structure-Preserving Ernst Hairer,Gerhard Wanner,Christian Lubich Book 2006Latest edition Springer-Verlag

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Datenschutz und Datensicherheit,ffects (on a different scale) occur with more sophisticated higher-order integration schemes. The experiments presented here should serve as a motivation for the theoretical and practical investigations of later chapters. The reader is encouraged to repeat the experiments or to invent similar ones.
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dBASE IV Lernen am Konkreten Beispiellly all high-order implicit Runge–Kutta methods of interest. We then treat partitioned Runge–Kutta methods and Nyström methods, which can be applied to partitioned problems such as Hamiltonian systems. Finally we present composition and splitting methods.
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https://doi.org/10.1007/978-3-322-92882-5recently found interesting applications in quantum field theory. The chapter terminates with the Baker- Campbell-Hausdorff formula, which allows another access to the order properties of composition and splitting methods.
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Das relationale Datenbanksystem,Runge–Kutta and composition methods, and we show how standard approaches for solving differential equations on manifolds can be symmetrized. A theoretical explanation of the excellent longtime behaviour of symmetric methods applied to reversible differential equations will be given in Chap. XI.
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,Persönlicher Anwendungsbereich,been proposed in the literature – some of them decades ago, some very recently, motivated by problems from molecular dynamics, astrophysics and nonlinear wave equations. For these methods it is not obvious what implications geometric properties like symplecticity or reversibility have on the long-time behaviour, e.g., on energy conservation.
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Klaus von Sicherer,Eva Čunderlíkovád becomes weakly attractive. The simplest example of such a system is Van der Pol’s equation with small parameter, which has a single limit cycle in contrast to the infinitely many periodic orbits of the unperturbed harmonic oscillator.
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