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Hamiltonian systems. --- Poisson brackets. --- Poisson manifolds.
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This excellent book will be very useful for students and researchers wishing to learn the basics of Poisson geometry, as well as for those who know something about the subject but wish to update and deepen their knowledge. The authors' philosophy that Poisson geometry is an amalgam of foliation theory, symplectic geometry, and Lie theory enables them to organize the book in a very coherent way.--Alan Weinstein, University of California at BerkeleyThis well-written book is an excellent starting point for students and researchers who want to learn about the basics of Poisson geometry. The topics covered are fundamental to the theory and avoid any drift into specialized questions; they are illustrated through a large collection of instructive and interesting exercises. The book is ideal as a graduate textbook on the subject, but also for self-study.--Eckhard Meinrenken, University of Toronto.
Symplectic geometry --- Poisson brackets --- Poisson manifolds --- Poisson algebras --- Groupoids
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Mathematical physics --- Quantum theory --- Wave mechanics --- Poisson brackets --- Physique mathématique. --- Théorie quantique. --- Mécanique ondulatoire. --- Poisson, Parenthèses de. --- Physique mathématique. --- Théorie quantique. --- Mécanique ondulatoire. --- Poisson, Parenthèses de.
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Transport theory --- Microstructure --- Thermodynamics --- Hamiltonian systems. --- Viscoelasticity. --- Poisson brackets. --- Mathematical models. --- -Thermodynamics --- -Hamiltonian systems --- Viscoelasticity --- Poisson brackets --- -Brackets, Poisson --- Poisson's brackets --- Differential equations, Nonlinear --- Continuum mechanics --- Elasticity --- Viscosity --- Relaxation phenomena --- Hamiltonian dynamical systems --- Systems, Hamiltonian --- Differentiable dynamical systems --- Materials --- Matter --- Morphology --- Micromechanics --- Stereology --- Chemistry, Physical and theoretical --- Dynamics --- Mechanics --- Physics --- Heat --- Heat-engines --- Quantum theory --- Boltzmann transport equation --- Transport phenomena --- Mathematical physics --- Particles (Nuclear physics) --- Radiation --- Statistical mechanics --- Mathematical models --- Constitution --- Hamiltonian systems --- Microstructures --- Systèmes hamiltoniens --- Transport, Théorie du --- Viscoélasticité --- Modèles mathématiques --- Brackets, Poisson --- Transport theory - Mathematical models. --- Microstructure - Mathematical models. --- Thermodynamics - Mathematical models.
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This monograph presents a systematic, step-by-step approach to the continuum modeling of flow phenomena exhibited within materials endowed with a complex internal microstructure, such as polymers & liquid crystals. By combining the principles of Hamiltonian mechanics with those of irreversible thermodynamics, Antony N. Beris & Brian J. Edwards, renowned authorities on the subject, expertly describe the complex interplay between conservative & dissipative processes. Throughout the text, the authors emphasize the evaluation of the free energy -largely based on ideas from statistical mechanics - & how to fit the values of the phenomenological parameters against those of microscopic models.
Transport theory --- Microstructure --- Thermodynamics --- Hamiltonian systems. --- Viscoelasticity. --- Poisson brackets. --- Materials --- Brackets, Poisson --- Poisson's brackets --- Differential equations, Nonlinear --- Continuum mechanics --- Elasticity --- Viscosity --- Relaxation phenomena --- Hamiltonian dynamical systems --- Systems, Hamiltonian --- Differentiable dynamical systems --- Matter --- Morphology --- Micromechanics --- Stereology --- Engineering --- Engineering materials --- Industrial materials --- Engineering design --- Manufacturing processes --- Mathematical models. --- Constitution --- Transport theory - Mathematical models. --- Microstructure - Mathematical models. --- Thermodynamics - Mathematical models.
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