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Geometric Mechanics - Part I: Dynamics And Symmetry (2nd Edition)

See also GEOMETRIC MECHANICS - Part II: Rotating, Translating and Rolling (2nd Edition) This textbook introduces the tools and language;

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Geometric Mechanics - Part Ii

See also GEOMETRIC MECHANICS - Part I: Dynamics and Symmetry (2nd Edition) This textbook introduces modern geometric mechanics to advanced;

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Dynamical Systems and Geometric Mechanics

Introduction to Dynamical Systems and Geometric Mechanics provides a comprehensive tour of two fields that are intimately entwined;

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Geometric Mechanics: Toward a Unification of Classical Physics

For physicists, mechanics is quite obviously geometric, yet the classical approach typically emphasizes abstract, mathematical formalism;

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Variational Methods

problems and shape spaces to computer vision and computational anatomy. The second part is geared towards geometric control and related topics;

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Computational Mechanics with Neural Networks

machine learning method in computational mechanics. Part II highlights the applications of neural networks to a variety of problems;

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Computational Mechanics with Neural Networks

machine learning method in computational mechanics. Part II highlights the applications of neural networks to a variety of problems;

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Geometric Formulation Of Classical And Quantum Mechanics

The geometric formulation of autonomous Hamiltonian mechanics in the terms of symplectic and Poisson manifolds is generally accepted. The;

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Advanced Concepts In Quantum Mechanics

Introducing a geometric view of fundamental physics, starting from quantum mechanics and its experimental foundations, this book is ideal;

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The Geometry of Celestial Mechanics

problem, leads to a cornucopia of geometric concepts: conformal and projective transformations, spherical and hyperbolic geometry, notions;

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Geometric Control Theory

Geometric control theory is concerned with the evolution of systems subject to physical laws but having some degree of freedom through;

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Geometric Control Theory

Geometric control theory is concerned with the evolution of systems subject to physical laws but having some degree of freedom through;

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Geometry, Mechanics, and Dynamics

mathematics to very applied, but always with a geometric perspective. Each contribution develops its material from the viewpoint of geometric;

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Geometric Continuum Mechanics

mechanics. In particular, the contributors use notions from areas such as global analysis, algebraic topology, and geometric measure theory. Chapter;

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Geometric Continuum Mechanics

mechanics. In particular, the contributors use notions from areas such as global analysis, algebraic topology, and geometric measure theory. Chapter;

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Geometric Science of Information

This book constitutes the refereed proceedings of the Third International Conference on Geometric Science of Information, GSI 2017, held;

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Potential Theory and Geometry on Lie Groups

approaches to the classification are equivalent. Part II covers geometric theory of the same classification and a proof that it is equivalent to the;

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Nonholonomic Mechanics and Control

This book explores connections between control theory and geometric mechanics. The author links control theory with a geometric view;

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Rigid Body Mechanics

mechanics, bridging the gap between the geometric and more classical approaches to the topic. It emphasizes the fundamentals of the subject;

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Wigner-Type Theorems for Hilbert Grassmannians

Wigner's theorem is a fundamental part of the mathematical formulation of quantum mechanics. The theorem characterizes unitary and anti;

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Analytical Mechanics

-to-date textbook includes detailed mathematical appendices and addresses a number of advanced topics, some of them of a geometric or;

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Focus on Quantum Mechanics

This book presents current research in the field of quantum mechanics. Topics discussed include geometric modification of quantum mechanics;

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An Introduction to Riemannian Geometry

Unlike many other texts on differential geometry, this textbook also offers interesting applications to geometric mechanics and general;

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Convexity and Concentration

probability theory, while Part II contains those contributions that focus primarily on problems motivated by convex geometry and geometric analysis;

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From Classical to Quantum Mechanics

approximation, introduction to spin, perturbation theory and scattering theory. The Weyl quantization is presented in Part II, along with the postulates;

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From Classical to Quantum Mechanics

approximation, introduction to spin, perturbation theory and scattering theory. The Weyl quantisation is presented in Part II, along with the postulates;

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Fractals, Random Shapes and Point Fields

In Part I the reader is introduced to the methods of measuring the fractal dimension of irregular geometric structures. Part II;

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