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Action-minimizing Methods in Hamiltonian Dynamics (MN-50)

John Mather's seminal works in Hamiltonian dynamics represent some of the most important contributions to our understanding of the complex;

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Construction of Mappings for Hamiltonian Systems and Their Applications

systematic theory of symplectic mappings for Hamiltonian systems and its application to the study of the dynamics and chaos of various physical;

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Introduction to Hamiltonian Fluid Dynamics and Stability Theory

Hamiltonian fluid dynamics and stability theory work hand-in-hand in a variety of engineering, physics, and physical science fields. Until;

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Introduction to Hamiltonian Fluid Dynamics and Stability Theory

Hamiltonian fluid dynamics and stability theory work hand-in-hand in a variety of engineering, physics, and physical science fields. Until;

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The Dynamical Behaviour of Our Planetary System

Hamiltonian mechanics to the study of the dynamical behaviour of specific objects, with a strong emphasis on the detection, causes and effects;

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Analytical Mechanics

topological character. These include Bertrand's theorem, proof that action is least, spontaneous symmetry breakdown, constrained Hamiltonian systems;

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Mathematical Methods of Classical Mechanics

theory of oscillations and the Hamiltonian formalism. The author emphasizes geometrical considerations and includes phase spaces and flows;

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Mathematical Methods of Classical Mechanics

theory of oscillations and the Hamiltonian formalism. The author emphasizes geometrical considerations and includes phase spaces and flows;

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Geometry and Dynamics of Integrable Systems

of integrable systems on the basis of their relation to bi-Hamiltonian systems; and the generalization of integrable systems to the non-Hamiltonian;

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Lagrangian Transport in Geophysical Jets and Waves

concepts and definitions, exploring simple cases of steady flow, and touching on important topics from the classical theory of Hamiltonian systems;

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Symmetry and Perturbation Theory in Nonlinear Dynamics

integrable (Hamiltonian and of the the use in context of non Hamiltonian) systems; yet, symmetry gen eral is rather recent. From the of view;

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Topics in Modern Mathematics

Hamiltonian depending only on the action variables is said to be integrable, and a system with Hamiltonian (1.1) is said to be nearly integrable. The;

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Lagrangian and Hamiltonian Dynamics

An introductory textbook exploring the subject of Lagrangian and Hamiltonian dynamics, with a relaxed and self-contained setting;

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Lagrangian and Hamiltonian Dynamics

An introductory textbook exploring the subject of Lagrangian and Hamiltonian dynamics, with a relaxed and self-contained setting;

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Quantum Methods In Social Science

dynamics. Part two develops physical concepts, working from classical Lagrangian and Hamiltonian mechanics and leading to an introduction;

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Chaos And Integrability In Nonlinear Dynamics

. Employs Hamiltonian systems as the link between classical and nonlinear dynamics, emphasizing the concept of integrability. Also discusses;

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Line Integral Methods for Conservative Problems

of the continuous vector field. The book focuses on a large set of differential systems named conservative problems, particularly Hamiltonian;

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Line Integral Methods for Conservative Problems

of the continuous vector field. The book focuses on a large set of differential systems named conservative problems, particularly Hamiltonian;

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Mathematical Methods of Classical Mechanics

in dynamics, including the theory of oscillations, the theory of rigid body motion, and the Hamiltonian formalism. This modern approch, based on the;

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Essentials of Hamiltonian Dynamics

-level course in dynamics based on Hamiltonian methods. Readers are introduced to the impressive advances in the field during the second half;

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Dynamical Chaos in Planetary Systems

author explores the three rapidly developing interplaying fields of resonant and chaotic dynamics of Hamiltonian systems, the dynamics of Solar;

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Dynamical Chaos in Planetary Systems

author explores the three rapidly developing interplaying fields of resonant and chaotic dynamics of Hamiltonian systems, the dynamics of Solar;

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Generalized Hamiltonian Formalism For Field Theory

dynamics is phrased in jet manifold terms. The Hamiltonian formalism in fibred manifolds is the multisymplectic generalization of the Hamiltonian;

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Topics On Chaotic Systems

chaotic attractors. It also covers mechanics, hydrofluid dynamics, chaos in meteorology and cosmology, Hamiltonian and quantum chaos, chaos;

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Simulating Hamiltonian Dynamics

Geometric integrators are time-stepping methods, designed such that they exactly satisfy conservatio;...

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Numerical Hamiltonian Problems

chapters make the book accessible to students without extensive background in this area. Topics include Hamiltonian systems, symplecticness;

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Extended Abstracts Spring 2014

Conference on Hamiltonian Systems and Celestial Mechanics 2014 (HAMSYS2014) (15 abstracts) and at the Workshop on Virus Dynamics and Evolution (12;

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