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Hamiltonian Dynamics

by Vilasi Gaetano

Hamiltonian mechanics through geometry and integrable systems

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AlbakiReads Editorial

Hamiltonian mechanics through geometry and integrable systems

Combining textbook structure with monograph-level coverage, this volume develops Hamiltonian dynamics in both rigorous coordinate terms and the framework of differential geometry. Its course-based foundations span analytical mechanics, symplectic manifolds, and integrable systems, while the broader treatment connects mathematical methods in theoretical physics with gauge theories and general relativity. The advanced sections examine completely integrable dynamics with finite and infinite degrees of freedom, including geometric structures associated with solitonic wave equations. The book bridges foundational study and specialized mathematical physics topics within a single substantial reference.

Good fit for readers who enjoy

  • Third-year physics and mathematics students studying analytical mechanics or differential geometry
  • Readers seeking a systematic treatment of Hamiltonian dynamics
  • Researchers interested in integrable systems, gauge theory, or mathematical aspects of general relativity

Themes

Hamiltonian dynamicsDifferential geometry and symplectic manifoldsIntegrable systemsMathematical methods in theoretical physics

Based on publisher information and book metadata.

Book overview

This is both a textbook and a monograph. It is partially based on a two-semester course, held by the author for third-year students in physics and mathematics at the University of Salerno, on analytical mechanics, differential geometry, symplectic manifolds and integrable systems.

As a textbook, it provides a systematic and self-consistent formulation of Hamiltonian dynamics both in a rigorous coordinate language and in the modern language of differential geometry. It also presents powerful mathematical methods of theoretical physics, especially in gauge theories and general relativity.

As a monograph, the book deals with the advanced research topic of completely integrable dynamics, with both finitely and infinitely many degrees of freedom, including geometrical structures of solitonic wave equations.

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