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Calogero-Moser spaces and an adelic $W$ -algebra

Emil Horozov (2005)

Annales de l’institut Fourier

We introduce a Lie algebra, which we call adelic $W$ -algebra. Then we construct a natural bosonic representation and show that the points of the Calogero-Moser spaces are in 1:1 correspondence with the tau-functions in this representation.

Complex timelike isothermic surfaces and their geometric transformations.

Dussan, Martha, Magid, Martin (2006)

Balkan Journal of Geometry and its Applications (BJGA)

Conservation laws for shallow water waves on a sloping beach.

Akyildiz, Yilmaz (1986)

International Journal of Mathematics and Mathematical Sciences

Contact integrable extensions and differential coverings for the generalized (2 + 1)-dimensional dispersionless Dym equation

Oleg Morozov (2012)

Open Mathematics

The method of contact integrable extensions is used to find new differential coverings for the generalized (2 + 1)-dimensional dispersionless Dym equation and corresponding Bäcklund transformations.

Displaying 1 – 4 of 4

Calogero-Moser spaces and an adelic W -algebra

Complex timelike isothermic surfaces and their geometric transformations.

Conservation laws for shallow water waves on a sloping beach.

Contact integrable extensions and differential coverings for the generalized (2 + 1)-dimensional dispersionless Dym equation

Currently displaying 1 – 4 of 4

Calogero-Moser spaces and an adelic $W$ -algebra