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Quantum Mechanics of Non-Hamiltonian and Dissipative Systems

Quantum Mechanics of Non-Hamiltonian and Dissipative Systems is self-contained and can be used by students without a previous course;

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Geometric Formulation Of Classical And Quantum Mechanics

mathematical exposition of non-autonomous dynamic systems, Lagrangian and Hamiltonian non-relativistic mechanics, relativistic mechanics, quantum non;

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Classical and Quantum Dissipative Systems

techniques for construction of Lagrangian and Hamiltonian for the variational formulation of non-conservative systems are discussed at length;

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Introduction to the Modal-Hamiltonian Interpretation of Quantum Mechanics

the modal-Hamiltonian interpretation, the Hamiltonian of the quantum system plays a decisive role in the definition of systems and subsystems;

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Classical and Quantum Dissipative Systems

of phenomenological damping forces, and the construction of the Lagrangian and Hamiltonian for the damped motion. It is shown, in addition to these methods;

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Quantum Dissipative Systems (Fifth Edition)

This comprehensive textbook provides the fundamental concepts and methods of dissipative quantum mechanics and related issues in condensed;

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Quantum Dissipative Systems (Fifth Edition)

This comprehensive textbook provides the fundamental concepts and methods of dissipative quantum mechanics and related issues in condensed;

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Hamiltonian Systems

This introduction to the theory of Hamiltonian chaos outlines the main results in the field, and goes on to consider implications for;

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Analytical Mechanics

Analytical mechanics is the foundation of many areas of theoretical physics including quantum theory and statistical mechanics, and has;

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Lagrangian and Hamiltonian geometries. Applications to Mechanics

and non-conservative mechanical systems can be raised based on the Lagrangian and Hamiltonian geometries. And that these geometries relies on;

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Dissipative Quantum Chaos and Decoherence

allows one to incorporate the effect of dissipation and decoherence in a precise, yet tractable way into the quantum mechanics of classically;

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The Nonequilibrium Statistical Mechanics Of Open And Closed Systems

to open and closed systems and non-Hamiltonian systems. The concluding section on Quantum Systems is equally detailed, treating the evolution;

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Path Integrals And Hamiltonians

equation, the powerful and flexible combination of Hamiltonian operators and path integrals is used to study a range of different quantum and;

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Classical Systems in Quantum Mechanics

of interacting subsystems - i.e. macrosystems, so as to study the quantum mechanics of an infinite number of degrees of freedom and to look for the;

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Classical Systems in Quantum Mechanics

of interacting subsystems - i.e. macrosystems, so as to study the quantum mechanics of an infinite number of degrees of freedom and to look for the;

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Supersymmetric Methods in Quantum and Statistical Physics

stochastic dynamical system obeying the Langevin of the Fokker-Planck equation, Pauli's Hamiltonian and its application to the paramagnetism of a non;

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Scattering Theory of Classical and Quantum N-Particle Systems

A system of N non-relativistic classical particles interacting with pair potentials is described by a Hamiltonian of the form (0.0.1) This;

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Non-Hermitian Quantum Mechanics

Non-Hermitian quantum mechanics (NHQM) is an important alternative to the standard (Hermitian) formalism of quantum mechanics, enabling the;

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Quantum Methods In Social Science

Consisting of three parts, the first part deals with the application of quantum operator methods to financial transactions and population;

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Quantum versus Classical Mechanics and Integrability Problems

first goal of the book is to develop of a common, coordinate free formulation of classical and quantum Hamiltonian mechanics, framed in common;

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Dynamically Coupled Rigid Body-Fluid Flow Systems

of Lagrangian and Hamiltonian mechanics. It compiles theoretical investigations on the topic of dynamically coupled systems using a framework grounded;

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Cambridge Monographs on Mathematical Physics

lead to a non-trivial geometry of the physical phase space and studies its effect on quantum dynamics by path integral methods. It also covers;

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Quantum Mechanics

Quantum Mechanics: Classical Results, Modern Systems, and Visualized Examples is a comprehensive introduction to non-relativistic quantum;

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A Primer of Analytical Mechanics

characterization of the non-uniqueness of the Lagrangian and of the Hamiltonian and its relation to a gauge transformation, 3) the Hamiltonian;

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Construction of Mappings for Hamiltonian Systems and Their Applications

dynamics of continuous Hamiltonian systems by the discrete ones. Applications of the mapping methods encompass the chaos theory in non-twist and;

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Quantum Field Theory of Non-equilibrium States

mechanics and the quantum field theory of non-equilibrium states in general. It offers two ways of learning how to study non-equilibrium states;

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Quantum Field Theory of Non-equilibrium States

mechanics and the quantum field theory of non-equilibrium states in general. It offers two ways of learning how to study non-equilibrium states;

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