Seminar talk, 5 February 2020: Difference between revisions
Jump to navigation
Jump to search
No edit summary |
No edit summary |
||
| (One intermediate revision by the same user not shown) | |||
| Line 2: | Line 2: | ||
| speaker = Konstantin Druzhkov | | speaker = Konstantin Druzhkov | ||
| title = Noether's theorem for diffeties | | title = Noether's theorem for diffeties | ||
| abstract = We will discuss how Noether's theorem for a system of Euler-Lagrange equations can be reformulated in terms of the corresponding diffiety. The possibility of such reformulating leads to the fact that the Noether's correspondence between symmetries and conservation laws can be lifted to coverings. After that | | abstract = We will discuss how Noether's theorem for a system of Euler-Lagrange equations can be reformulated in terms of the corresponding diffiety. The possibility of such reformulating leads to the fact that the Noether's correspondence between symmetries and conservation laws can be lifted to coverings. After that I'll try to tell about a solution of the local inverse problem of the calculus of variations for regular systems of equations of the generalized Kovalevskaya form. | ||
Language: English | Language: English | ||
| video = | | video = | ||
| slides = | | slides = [[Media:Present-Noether theorem for diffieties.pdf|Present-Noether theorem for diffieties.pdf]] | ||
| references = | | references = | ||
| 79YY-MM-DD = 7979-97-94 | | 79YY-MM-DD = 7979-97-94 | ||
}} | }} | ||
Latest revision as of 18:38, 4 February 2020
Speaker: Konstantin Druzhkov
Title: Noether's theorem for diffeties
Abstract:
We will discuss how Noether's theorem for a system of Euler-Lagrange equations can be reformulated in terms of the corresponding diffiety. The possibility of such reformulating leads to the fact that the Noether's correspondence between symmetries and conservation laws can be lifted to coverings. After that I'll try to tell about a solution of the local inverse problem of the calculus of variations for regular systems of equations of the generalized Kovalevskaya form.
Language: English
Slides: Present-Noether theorem for diffieties.pdf