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Brillouin-Wigner Methods for Many-Body Systems

Brillouin-Wigner Methods for Many-Body Systems gives an introduction to many-body methods in electronic structure theory for the graduate;

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Brillouin-Wigner Methods for Many-Body Systems

Brillouin-Wigner Methods for Many-Body Systems gives an introduction to many-body methods in electronic structure theory for the graduate;

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Brillouin Scattering Part 2

on Stimulated Brillouin scattering, Brillouin-based RF frequency sources, SBS for Microwave Photonics (MWP), Engineerable Brillouin processes;

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Mean Field Theory

in terms of the Wigner phase space of the one-body density, which provides a basis for semi-classical approximations and leads to kinetic equations;

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Unstable Systems

them. The first part deals with quantum systems. Here the main generally used methods today, such as the Gamow approach, and the Wigner;

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Unstable Systems

them. The first part deals with quantum systems. Here the main generally used methods today, such as the Gamow approach, and the Wigner;

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An Introduction to Electronic Structure Theory

, based on a concept of different prescription for different correlation , a multireference Brillouin-Wigner perturbation scheme with improved;

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Quantum Many-Body Physics of Ultracold Molecules in Optical Lattices

This thesis investigates ultracold molecules as a resource for novel quantum many-body physics, in particular by utilizing their rich;

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Many-body Theory Of Molecules, Clusters And Condensed Phases

, quantum liquids and Wigner crystals, along with selected applications, especially in the physical chemistry of molecules and clusters. A large;

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Energy Methods in Dynamics

mathematical methods for their solving. Its distinctive features, as seen from the title, lie in the systematic and intensive use of Hamilton's;

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Mathematical Methods of Many-Body Quantum Field Theory

develops the mathematical tools for describing quantum many-body systems and applies them to the many-electron system. These tools include the;

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Mathematical Methods of Many-Body Quantum Field Theory

develops the mathematical tools for describing quantum many-body systems and applies them to the many-electron system. These tools include the;

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An Introduction to Computer Simulation Methods

physics. Introduction, Tools for Doing Simulations, Simulating Particle Motion, Oscillatory Systems, Few-Body Problems: The Motion of the Planets;

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Spectroscopic Methods in Mineralogy and Material Sciences

, Spectroscopic Methods in Mineralogy and Geology, which became an essential resource to many scientists and educators for the past two decades. This;

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An Introduction to Quantum Monte Carlo Methods

science. This book focuses on the discussion and path-integral quantum Monte Carlo methods in many-body physics and provides a concise but;

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Virtual Synthesis of Nanosystems by Design

>Novel and existing many-body field theoretical, computational methods are developed and used to realize the theoretical predictions for;

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The Frenkel-Kontorova Model

of interacting many-body systems.;

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The Contour Deformation Method in Momentum Space

basis explode, and therefore there are need for methods that reduce the computational cost of quantum many- body systems using such a basis. We;

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Many-Body Methods for Atoms, Molecules and Clusters

This book provides an introduction to many-body methods for applications in quantum chemistry. These methods, originating in field-theory;

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Fluctuations and Non Equilibrium Phenomena in Strongly Correlated Ultracold Atom

This book discusses non-equilibrium quantum many-body dynamics, recently explored in an analog quantum simulator of strongly correlated;

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Fluctuations and Non Equilibrium Phenomena in Strongly Correlated Ultracold Atom

This book discusses non-equilibrium quantum many-body dynamics, recently explored in an analog quantum simulator of strongly correlated;

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Introduction to Tensor Network Methods

, programming skills, linear algebra, and differential calculus. It then presents more advanced numerical methods to tackle the quantum many-body;

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Brillouin Slow- And Fast-Light

stimulated Brillouin scattering (SBS) is described. Therefore, the book covers the theory and experimental results of different approaches for an;

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Quantum Field Theory of Non-equilibrium States

of many-body systems: the mathematical canonical way and an easy intuitive way using Feynman diagrams. The latter provides an easy introduction to;

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Quantum Field Theory of Non-equilibrium States

of many-body systems: the mathematical canonical way and an easy intuitive way using Feynman diagrams. The latter provides an easy introduction to;

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Stable and Random Motions in Dynamical Systems

mathematicians, physicists, and astronomers interested in the dynamics of few- and many-body systems and in fundamental ideas and methods for their;

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A Treatise on the Analytical Dynamics of Particles and Rigid Bodies

applied to dynamical systems, including three-body systems and celestial mechanics. Very many examples and exercisies are supplied throughout.;

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