由伴随坐标得到的Dirac族的可积约束流

Integrable Constrained Flows for the Dirac Hierarchy from the Adjoint Coordinates

引入伴随坐标建立了Dirac族的某些非正则高阶约束流及其对应的Lax表示和r-矩阵，并证明这些约束流在Liouville意义下是完全可积的．

By introducing the adjoint coordinates, some non-regular high-order constrained flows for the Dirac hierarchy and their corresponding Lax representations and r-matrices are constructed. These constrained flows are also proved to be completely integrable in the sense of Liouville.