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Lagrangian and Hamiltonian Dynamics

An introductory textbook exploring the subject of Lagrangian and Hamiltonian dynamics, with a relaxed and self-contained setting;

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Lagrangian and Hamiltonian Dynamics

An introductory textbook exploring the subject of Lagrangian and Hamiltonian dynamics, with a relaxed and self-contained setting;

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Lagrangian Transport in Geophysical Jets and Waves

new set of methods for analysing Lagrangian motion in geophysical flows. The book opens by establishing context and fundamental mathematical;

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Generalized Hamiltonian Formalism For Field Theory

associated with a degenerate Lagrangian density. The general procedure for describing constraint systems with quadratic and affine Lagrangian;

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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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Solved Problems on Hamiltonian and Lagrangian

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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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Symplectic Topology and Floer Homology

to both Hamiltonian Floer theory and Lagrangian Floer theory, including many examples of their applications to various problems in symplectic;

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Quantum Methods In Social Science

dynamics. Part two develops physical concepts, working from classical Lagrangian and Hamiltonian mechanics and leading to an introduction;

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Symplectic Topology and Floer Homology

of Hamiltonian dynamics and symplectic geometry and the analytic foundations of Gromov's pseudoholomorphic curve theory. One novel aspect of this;

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Geometric Formulation Of Classical And Quantum Mechanics

framework of general theory of dynamic systems, and Lagrangian and Hamiltonian formalisms on fiber bundles. The reader will find a strict;

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Analytical Mechanics

covers Lagrangian and Hamiltonian dynamics, rigid bodies, small oscillations, canonical transformations and Hamilton-Jacobi theory. This fully up;

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Introduction To Lagrangian Mechanics, An

continuous Lagrangian systems; an introduction to elliptic functions with applications in Classical Mechanics; and Noncanonical Hamiltonian Mechanics;

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Introduction To Lagrangian Mechanics, An

continuous Lagrangian systems; an introduction to elliptic functions with applications in Classical Mechanics; and Noncanonical Hamiltonian Mechanics;

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Introduction to Hamiltonian Fluid Dynamics and Stability Theory

Hamiltonian fluid dynamics and stability theory work hand-in-hand in a variety of engineering, physics, and physical science fields. Until;

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Introduction to Hamiltonian Fluid Dynamics and Stability Theory

Hamiltonian fluid dynamics and stability theory work hand-in-hand in a variety of engineering, physics, and physical science fields. Until;

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Essentials of Hamiltonian Dynamics

Classical dynamics is one of the cornerstones of advanced education in physics and applied mathematics, with applications across;

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Spectral Invariants With Bulk, Quasi-Morphisms and Lagrangian Floer Theory

In this paper the authors first develop various enhancements of the theory of spectral invariants of Hamiltonian Floer homology and;

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Symplectic Topology & Floer Homology 2 V

of Hamiltonian dynamics and symplectic geometry and the analytic foundations of Gromov's pseudo-holomorphic curve theory. One novel aspect of this;

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Index theory in nonlinear analysis

theories for non-periodic solutions of Hamiltonian systems. It focuses on two index theories: L-index theory (index theory for Lagrangian boundary;

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Lagrangian Analysis and Prediction of Coastal and Ocean Dynamics

Written by a group of international experts in their field, this book is a review of Lagrangian observation, analysis and assimilation;

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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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Classical Dynamics

authors cover all the material that one would expect to find in a standard graduate course: Lagrangian and Hamiltonian dynamics, canonical;

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Dynamic Stability and Bifurcation in Nonconservative Mechanics

fundamentals are presented systematically and include: Lagrangian and Hamiltonian formalism, non-holonomic constraints, Lyapunov stability theory;

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Fractional Calculus in Analysis, Dynamics & Optimal Control

Hamiltonian systems and fractional dynamics, mixing the previous approaches of G Zaslavsky and R Hilfer. Finally, numerical methods to deal with;

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Analytical Mechanics

two- and three-dimensional An examination of variational approaches, including Lagrangian theory A complete discussion of the dynamics;

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Morse Theory for Hamiltonian Systems

, including a new proof of the equivalence between the Hamiltonian and the Lagrangian index. It also examines the superquadratic Hamiltonian, proving;

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