Marvan M. On an integrable class of Chebyshev nets, talk at The Workshop on Integrable Nonlinear Equations, 18-24 October 2015, Mikulov, Czech Republic (abstract): Difference between revisions
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| title = On an integrable class of Chebyshev nets | | title = On an integrable class of Chebyshev nets | ||
| abstract = We study surfaces equipped with a Chebyshev net such that the Gauss curvature <math>K</math> and a curvature <math>G</math> of the net satisfy a linear condition <math>\alpha K + \beta G + \gamma = 0</math>, where <math>\alpha,\beta,\gamma</math> are constants. These surfaces form an integrable class. We point out some of its noteworthy peculiarities. | | abstract = We study surfaces equipped with a Chebyshev net such that the Gauss curvature <math>K</math> and a curvature <math>G</math> of the net satisfy a linear condition <math>\alpha K + \beta G + \gamma = 0</math>, where <math>\alpha,\beta,\gamma</math> are constants. These surfaces form an integrable class. We point out some of its noteworthy peculiarities. | ||
| slides = | | slides = [[Media:Marvan M. On an integrable class of Chebyshev nets (presentation at The Workshop on Integrable Nonlinear Equations, 18-24 October 2015, Mikulov, Czech Republic).pdf|Marvan M. On an integrable class of Chebyshev nets (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 01:12, 15 November 2015
Speaker: Michal Marvan
Title: On an integrable class of Chebyshev nets
Abstract:
We study surfaces equipped with a Chebyshev net such that the Gauss curvature and a curvature of the net satisfy a linear condition , where are constants. These surfaces form an integrable class. We point out some of its noteworthy peculiarities.