Hamiltonian Structures of Multi-component Constrained KP Hierarchy
Q. P. Liu
Abstract
We consider the Hamiltonian theory for the multi-component KP hierarchy. We show that the second Hamiltonian structures constructed by Sidorenko and Strampp[J. Math. Phys. 34, 1429(1993)] are not Hamiltonian. A candidate for the second Hamiltonian Structures is proposed and is proved to lead to hereditary operators.
Create a lesson
Related papers
Pohlmeyer reduction of Newton-Cartan strings
Aritra Banerjee
Accessing Fractional Wilson Lines from U(1) Monodromy Defects on the Fuzzy Sphere
Yin Tang, W. Zhu
The Mass Gap Approach to QCD. III. Solution of the gluon confinement problem
Vakhtang Gogokhia, Gergely Gábor Barnaföldi
Topological Characterization of Adinkra Heights
Amanda E. Francis, S. James Gates, Digvijay Roy Varier et al.
Quantum action for heterotic string field theory with quantum L-infinity structure
Yasu Gen, Hiroshi Kunitomo, Jojiro Totsuka
ADE Quiver Duality Proposals: Graph Classification and Nodewise Realizations
Yuanyuan Fang