Pogrebkov A.Integrable discretizations of integrable PDE's, talk at The Workshop on Integrable Nonlinear Equations, 18-24 October 2015, Mikulov, Czech Republic (abstract): Difference between revisions
Jump to navigation
Jump to search
Created page with "{{MeetingTalk | speaker = Andrei Pogrebkov | title = Integrable discretizations of integrable PDE's | abstract = We present a method of derivation of the linear differentiable..." |
No edit summary |
||
| Line 3: | Line 3: | ||
| title = Integrable discretizations of integrable PDE's | | title = Integrable discretizations of integrable PDE's | ||
| abstract = We present a method of derivation of the linear differentiable equations that admit "nonlianerization" to integrable differential equations. Developing approach based on the commutator identities on associative algebras, we suggest procedure of discretization of such nonlinear integrable equations that preserves property of integrability. | | abstract = We present a method of derivation of the linear differentiable equations that admit "nonlianerization" to integrable differential equations. Developing approach based on the commutator identities on associative algebras, we suggest procedure of discretization of such nonlinear integrable equations that preserves property of integrability. | ||
| slides = | | slides = [[Media:Pogrebkov A.Integrable discretizations of integrable PDE's (presentation at The Workshop on Integrable Nonlinear Equations, 18-24 October 2015, Mikulov, Czech Republic).pdf|Pogrebkov A.Integrable discretizations of integrable PDE's (presentation at The Workshop on Integrable Nonlinear Equations, 18-24 October 2015, Mikulov, Czech Republic).pdf]] | ||
| references = | | references = | ||
| 79YY-MM-DD = 7984-89-81 | | 79YY-MM-DD = 7984-89-81 | ||
}} | }} | ||
Latest revision as of 16:52, 23 November 2015
Speaker: Andrei Pogrebkov
Title: Integrable discretizations of integrable PDE's
Abstract:
We present a method of derivation of the linear differentiable equations that admit "nonlianerization" to integrable differential equations. Developing approach based on the commutator identities on associative algebras, we suggest procedure of discretization of such nonlinear integrable equations that preserves property of integrability.