The aim of the course is to introduce (for students of the Bachelor’s Degree in Mathematics) the elementary mathematical structures that are intrinsic to classical dynamics, both in their global geometric formulation (according to Newton and d’Alembert) and in their local analytical version (according to Lagrange and Hamilton). The purpose is to show classical dynamics as a significant source of theoretical mathematics as well as a paradigmatic area of applied mathematics.
Contents
Differential calculus and differential equations in Euclidean spaces. Newtonian, Lagrangian and Hamiltonian mechanics. Applications to celestial and terrestrial dynamics.
Academic Year
2023/2024
Cookies are used to ensure the website works properly. By continuing to browse without changing your browser settings, you agree to receive all cookies. AcceptMore information
Privacy & Cookies Policy
Privacy Overview
This website uses cookies to improve your experience while you navigate through the website. Out of these, the cookies that are categorized as necessary are stored on your browser as they are essential for the working of basic functionalities of the website. We also use third-party cookies that help us analyze and understand how you use this website. These cookies will be stored in your browser only with your consent. You also have the option to opt-out of these cookies. But opting out of some of these cookies may affect your browsing experience.
Necessary cookies are absolutely essential for the website to function properly. This category only includes cookies that ensures basic functionalities and security features of the website. These cookies do not store any personal information.
Any cookies that may not be particularly necessary for the website to function and is used specifically to collect user personal data via analytics, ads, other embedded contents are termed as non-necessary cookies. It is mandatory to procure user consent prior to running these cookies on your website.
