Sign in

Generalized Frobenius Manifolds with Non-flat Unity and Integrable Hierarchies

By Si-Qi Liu and others
For any generalized Frobenius manifold with non-flat unity, we construct a bihamiltonian integrable hierarchy of hydrodynamic type which is an analogue of the Principal Hierarchy of a Frobenius manifold. We show that such an integrable hierarchy, which we also call the Principal Hierarchy, possesses Virasoro symmetries and a tau structure,... Show more
September 8, 2022
=
0
Loading PDF…
Loading full text...
Similar articles
Loading recommendations...
=
0
x1
Generalized Frobenius Manifolds with Non-flat Unity and Integrable Hierarchies
Click on play to start listening