Difference between revisions of "Literature on Anti-Symmetry"
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Anti-[[Symmetry|Symmetries]] is the opposite of [[Symmetry]]. From an application viewpoint, it might be useful to refer to [[Brendan Fong]]'s Doctoral Thesis<ref>{{:Thesis/The Algebra of Open and Interconnected Systems}}</ref>. | |||
Anti-[[Symmetry|Symmetries]] is the opposite of [[Symmetry]]. | |||
=Connection with Least Action and Lagrange Mechanics= | =Connection with Least Action and Lagrange Mechanics= |
Revision as of 09:23, 22 February 2022
Anti-Symmetries is the opposite of Symmetry. From an application viewpoint, it might be useful to refer to Brendan Fong's Doctoral Thesis[1].
Connection with Least Action and Lagrange Mechanics
It would be helpful to learn more about the Principle of Least Action[2][3]and Lagrangian Mechanics after learning the notion of symmetry.
For people who are interested in Symmetry, please watch the video by Group Theory by Gareth Jones on Serious Science[4]. Another reference is the youtuber, Number Cruncher[3]
References
- ↑ Fong, Brendan (2016). The Algebra of Open and Interconnected Systems (PDF) (Ph.D.). local page: University of Oxford. Retrieved October 15, 2021.
- ↑ Miller, Noah (Aug 9, 2018). The Principle of Least Action. local page: NoahExplainsPhysics.
- ↑ 3.0 3.1 A German math Teacher, ed. (Aug 18, 2021). Physics in 10 minutes - The principle of least action. local page: Mathematics teacher.
- ↑ Jones, Gareth (Jul 9, 2020). Group Theory — Gareth Jones / Serious Science. local page: Serious Science.