Paper: Oct 13,2024
math-ph
ID:2410.09669
On the prolongation of a local hydrodynamic-type Hamiltonian operator to a nonlocal one
Nonlocal Hamiltonian operators of Ferapontov type are well-known objects that
naturally arise local from Hamiltonian operators of Dubrovin-Novikov type with
the help of three constructions, Dirac reduction, recursion scheme and
reciprocal transformation. We provide an additional construction, namely the
prolongation of a local hydrodynamic-type Hamiltonian operator of a subsystem
to its nonlocal counterpart for the entire system. We exemplify this
construction by a system governing an isothermal no-slip drift flux.
🔗 View origin paper >>
Am I the publisher of this paper? I want to claim it
Claim
Paper Author: Stanislav Opanasenko,Roman O. Popovych
Leave an answer
Hot post
Popular Paper