Kijowski J. Kijowski, talk at The Workshop on Integrable Nonlinear Equations, 18-24 October 2015, Mikulov, Czech Republic (abstract): Difference between revisions

From Geometry of Differential Equations
Jump to navigation Jump to search
Created page with "{{MeetingTalk | speaker = Jerzy Kijowski | title = Geometric quantization and Bäcklund transformations of the Schrödinger equations | abstract = Theory of geometric quantiza..."
 
No edit summary
 
Line 3: Line 3:
| title = Geometric quantization and Bäcklund transformations of the Schrödinger equations
| title = Geometric quantization and Bäcklund transformations of the Schrödinger equations
| abstract = Theory of geometric quantization will be formulated in an original form.  Unexpected symmetries of the Schrödinger equation will be derived this way.  As a possible application, the new quantization method of the classical spin system will be presented.
| abstract = Theory of geometric quantization will be formulated in an original form.  Unexpected symmetries of the Schrödinger equation will be derived this way.  As a possible application, the new quantization method of the classical spin system will be presented.
| slides =  
| slides = [[Media:Kijowski J. Kijowski (presentation at The Workshop on Integrable Nonlinear Equations, 18-24 October 2015, Mikulov, Czech Republic).pdf|Kijowski J. Kijowski (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 10:49, 2 December 2015

Speaker: Jerzy Kijowski

Title: Geometric quantization and Bäcklund transformations of the Schrödinger equations

Abstract:
Theory of geometric quantization will be formulated in an original form. Unexpected symmetries of the Schrödinger equation will be derived this way. As a possible application, the new quantization method of the classical spin system will be presented.

Slides: Kijowski J. Kijowski (presentation at The Workshop on Integrable Nonlinear Equations, 18-24 October 2015, Mikulov, Czech Republic).pdf