Search Results - Hamilton's principle
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Variational Principles in Classical Mechanics
Published 2019Table of Contents: “…1 A brief history of classical mechanics -- 2 Review of Newtonian mechanics -- 3 Linear oscillators -- 4 Nonlinear systems and chaos -- 5 Calculus of variations -- 6 Lagrangian dynamics -- 7 Symmetries, Invariance and the Hamiltonian -- 8 Hamiltonian mechanics -- 9 Hamilton’s Action Principle -- 10 Nonconservative systems -- 11 Conservative two-body central forces -- 12 Non-inertial reference frames -- 13 Rigid-body rotation -- 14 Coupled linear oscillators -- 15 Advanced Hamiltonian mechanics -- 16 Analytical formulations for continuous systems -- 17 Relativistic mechanics -- 18 The transition to quantum physics -- 19 Epilogue…”
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The Fundamentals of Healthcare Administration Navigating Challenges and Coordinating Care
Published 2021Access online version
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Variational Integrators and Generating Functions for Stochastic Hamiltonian Systems
Published 2007DOAB: download the publication
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Quantum Foundations. 90 Years of Uncertainty
Published 2019Subjects: “…generalized uncertainty principle…”
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Selected Topics in Gravity, Field Theory and Quantum Mechanics
Published 2022Subjects: “…superposition principle…”
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A Themed Issue on Mathematical Inequalities, Analytic Combinatorics and Related Topics in Honor of Professor Feng Qi
Published 2023Subjects: “…Hamilton-Jacobi-Bellman equation…”
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Ordinary Differential Equations
Published 2017Table of Contents: “…Preface -- 1 Getting Started: The Language of ODEs -- 2 Special Structure and Solutions of ODEs -- 3 Behavior Near Trajectories and Invariant Sets: Stability -- 4 Behavior Near Trajectories: Linearization -- 5 Behavior Near Equilbria: Linearization -- 6 Stable and Unstable Manifolds of Equilibria -- 7 Lyapunov's Method and the LaSalle Invariance Principle -- 8 Bifurcation of Equilibria, I -- 9 Bifurcation of Equilibria, II -- 10 Center Manifold Theory -- A Jacobians, Inverses of Matrices, and Eigenvalues -- B Integration of Some Basic Linear ODEs -- C Finding Lyapunov Functions -- D Center Manifolds Depending on Parameters -- E Dynamics of Hamilton's Equations -- F A Brief Introduction to the Characteristics of Chaos -- Bibliography -- Index…”
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