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Hamiltonian Systems with Three or More Degrees of Freedom

A survey of current knowledge about Hamiltonian systems with three or more degrees of freedom and related topics. The Hamiltonian systems;

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Isochronous Systems

integrable and nonintegrable models, with a finite or infinite number of degrees of freedom. It might be used as a basic textbook, or as backup;

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Isochronous Systems

integrable and nonintegrable models, with a finite or infinite number of degrees of freedom. It might be used as a basic textbook, or as backup;

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Understanding Time Evolution

The book first considers that the evolution of quantum operators is canonical with the total Hamiltonian, and that the generator of the;

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Advances in Nuclear Physics

interacting systems with many degrees of freedom. Three different areas of nuclear many-body physics are explored: multiquark degrees of freedom;

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Arnold Diffusion for Smooth Systems of Two and a Half Degrees of Freedom

researchers in mathematics. The question is whether a typical perturbation of a particular system will result in chaotic or unstable dynamical;

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Arnold Diffusion for Smooth Systems of Two and a Half Degrees of Freedom

researchers in mathematics. The question is whether a typical perturbation of a particular system will result in chaotic or unstable dynamical;

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Chaos and Coarse Graining in Statistical Mechanics

While statistical mechanics describe the equilibrium state of systems with many degrees of freedom, and dynamical systems explain the;

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Linear Port-Hamiltonian Systems on Infinite-Dimensional Spaces

-Hamiltonian systems. The textbook starts with elementary known results, then progresses smoothly to advanced topics in current research. Many;

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Classical Systems in Quantum Mechanics

This book investigates two possibilities for describing classical-mechanical physical systems along with their Hamiltonian dynamics in the;

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Classical Systems in Quantum Mechanics

This book investigates two possibilities for describing classical-mechanical physical systems along with their Hamiltonian dynamics in the;

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Structural Dynamics

of freedom, system forced vibration of single degree of freedom system, numerical methods in structural analysis, vibration of two degrees of freedom;

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Integrable Hamiltonian Systems

for integrable systems with two degrees of freedom. This theory allows one to distinguish such systems up to two natural equivalence relations;

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Integrable Hamiltonian Systems

for integrable systems with two degrees of freedom. This theory allows one to distinguish such systems up to two natural equivalence relations;

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Interacting Boson Model from Energy Density Functionals

boson degrees of freedom, observables in the intrinsic frame, obtained from self-consistent mean-field method with a microscopic energy density;

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Geometry and Dynamics of Integrable Systems

is extremely important in symplectic geometry and Hamiltonian dynamics, and has strong correlations with mathematical physics, Lie theory and algebraic;

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Introduction to Structural Analysis

mechanics, as an alternative form of studying the subject Introduces structural indeterminacy and degrees of freedom with large number of worked out;

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Morse Theory for Hamiltonian Systems

This Research Note explores existence and multiplicity questions for periodic solutions of first order, non-convex Hamiltonian systems. It;

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Morse Theory for Hamiltonian Systems

This Research Note explores existence and multiplicity questions for periodic solutions of first order, non-convex Hamiltonian systems. It;

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Dynamically Coupled Rigid Body-Fluid Flow Systems

in Kirchhoff's equations. The text achieves a balance between geometric mechanics, or the modern theories of reduction of Lagrangian and Hamiltonian;

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Classical Mechanics

subsequent chapters build. The second edition has been updated with two new sections added to the chapter on Hamiltonian formulations, and the;

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Kontinuumsschwingungen

, plates, etc. Systems of this kind with endless degrees of freedom are describable by means of partial different;

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Analytical Mechanics

of rotating bodies Coverage of the three-dimensional dynamics of rigid bodies A detailed treatment of Hamiltonian systems and stability theory Ideal;

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Lagrangian and Hamiltonian geometries. Applications to Mechanics

The purpose of this book is to provide a presentation of the geometrical theory of Lagrange and Hamilton spaces of order k, greater or;

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Differential Galois Theory and Non-Integrability of Hamiltonian Systems

cosmological model, three-body problem, Henon-Heiles system, etc. The book is based on the original joint research of the author with J.M. Peris;

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Neural-Network Simulation of Strongly Correlated Quantum Systems

Quantum systems with many degrees of freedom are inherently difficult to describe and simulate quantitatively. The space of possible states;

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Neural-Network Simulation of Strongly Correlated Quantum Systems

Quantum systems with many degrees of freedom are inherently difficult to describe and simulate quantitatively. The space of possible states;

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