Classical mechanics is one of those special intersections in science
where interdisciplinary contributions come together to provide an
elegant and penetrating example of "modeling". Following Lagrangrian
principles, the author employs mathematics not only as a "unifying"
language, but also to exemplify its role as a catalyst for new concepts
and discoveries, such as the d'Alembert principle, complex systems
dynamics, and Hamiltonian mechanics. Today, these same dynamics are
being focused to address other interdisciplinary areas of research in
fields such as biology and chemistry. Offering a rigorous mathematical
treatment of the subject and requiring of the reader only a solid
background in introductory physics, multivariable calculus, and linear
algebra, Classical Mechanics can serve as a text for advanced
undergraduates and graduate students in mathematics, physics,
engineering, and the natural sciences, as well as an excellent reference
for applied mathematicians and mathematical physicists.