Artur Sergyeyev
Multidimensional integrable systems and Jacobi structures
In this talk, motivated by our earlier contact-geometric construction (AS, New integrable (3+1)-dimensional systems and contact geometry, Lett. Math. Phys. 108 (2018), no. 2, 359–376) for a large new class of nonlinear partial differential systems in four independent variables integrable in the sense of soliton theory, we explore the possibility of generalizing this construction by using Jacobi structure instead of the contact one.
