Gorgone M. Approximate Conditional Symmetries of PDEs (abstract): Difference between revisions

From Geometry of Differential Equations
Jump to navigation Jump to search
Created page with "{{MeetingTalk | speaker = Matteo Gorgone | title = Approximate Conditional Symmetries of PDEs | abstract = Following a recently introduced approach to approximate Lie symmetri..."
 
No edit summary
 
(One intermediate revision by the same user not shown)
Line 3: Line 3:
| title = Approximate Conditional Symmetries of PDEs
| title = Approximate Conditional Symmetries of PDEs
| abstract = Following a recently introduced approach to approximate Lie symmetries which is consistent with the principles of perturbative analysis of differential equations containing small terms, the case of approximate Q-conditional symmetries is considered. An application of the method to a hyperbolic variant of a nonlinear reaction-diffusion-convection equation is exploited. Some approximate solutions are explicitly constructed.
| abstract = Following a recently introduced approach to approximate Lie symmetries which is consistent with the principles of perturbative analysis of differential equations containing small terms, the case of approximate Q-conditional symmetries is considered. An application of the method to a hyperbolic variant of a nonlinear reaction-diffusion-convection equation is exploited. Some approximate solutions are explicitly constructed.
| slides =
| slides = [[Media:GorgoneTrieste2018slides.pdf|GorgoneTrieste2018slides.pdf]]
| references =
| references =
| event = [[Local and Nonlocal Geometry of PDEs and Integrability]], 8-12 October 2018, SISSA, Trieste, Italy.<br>''The conference in honor of [[Joseph Krasil'shchik]]'s 70th birthday.''
| event = [[Local and Nonlocal Geometry of PDEs and Integrability]], 8-12 October 2018, SISSA, Trieste, Italy.<br>''The conference in honor of [[Joseph Krasil'shchik]]'s 70th birthday.''
| 79YY-MM-DD = 7981-89-91
| 79YY-MM-DD = 7981-89-87
}}
}}

Latest revision as of 09:04, 31 October 2018

Speaker: Matteo Gorgone

Title: Approximate Conditional Symmetries of PDEs

Abstract:
Following a recently introduced approach to approximate Lie symmetries which is consistent with the principles of perturbative analysis of differential equations containing small terms, the case of approximate Q-conditional symmetries is considered. An application of the method to a hyperbolic variant of a nonlinear reaction-diffusion-convection equation is exploited. Some approximate solutions are explicitly constructed.

Slides: GorgoneTrieste2018slides.pdf

Event: Local and Nonlocal Geometry of PDEs and Integrability, 8-12 October 2018, SISSA, Trieste, Italy.
The conference in honor of Joseph Krasil'shchik's 70th birthday.