Logo

Classical Mechanics by Robert L. Dewar

Small book cover: Classical Mechanics

Classical Mechanics
by

Publisher: The Australian National University
Number of pages: 109

Description:
In this course we will develop a more abstract viewpoint in which one thinks of the dynamics of a system described by an arbitrary number of generalized coordinates, but in which the dynamics can be nonetheless encapsulated in a single scalar function: the Lagrangian, named after the French mathematician Joseph Louis Lagrange (1736–1813), or the Hamiltonian, named after the Irish mathematician Sir William Rowan Hamilton (1805–1865).

Home page url

Download or read it online for free here:
Download link
(810KB, PDF)

Similar books

Book cover: Lecture Notes and Exercises on StaticsLecture Notes and Exercises on Statics
by
Course objectives: To understand and use the general ideas of force vectors and equilibrium; To understand and use structural analysis and internal force and friction; To understand the ideas of center of gravity, centroids and moments of inertia.
(12713 views)
Book cover: Elementary Applied MechanicsElementary Applied Mechanics
by - MacMillan
The work forms an elementary consecutive treatise on the subject of Internal Stress and Strain. The whole is illustrated by a systematic and graduated set of Examples. At every point graphical methods are combined with the analytical.
(29830 views)
Book cover: Advanced MechanicsAdvanced Mechanics
by - University of Guelph
These lecture notes are suitable for a one-semester course at the third-year undergraduate level. The table of contents: Newtonian mechanics; Lagrangian mechanics; Hamiltonian mechanics; Term project: Motion around a black hole.
(17379 views)
Book cover: Notes on Analytical MechanicsNotes on Analytical Mechanics
by - Stockholms universitet, Fysikum
These are lecture notes for an undergraduate course in analytical mechanics. From the table of contents: Lagrangian mechanics; The central force two-body problem; Rotation and rigid bodies; The Hamiltonian formulation; Integrable and chaotic motion.
(16176 views)