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奇异线性哈密顿算子自伴扩张的新描述
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作者 郑召文 许艳丽 《数学物理学报(A辑)》 CSCD 北大核心 2014年第1期157-170,共14页
研究了具有一个奇异端点的线性哈密顿算子的自伴扩张的解析描述.设最小哈密顿算子h的亏指数为(d,d),将Im(h*Y,Y)表示为秩为2d的二次型,该文利用二次型的表示矩阵得到了最小哈密顿算子h的自伴扩张域的一种新的完全描述.
关键词 线性哈密顿算子 HERMITE矩阵 自伴扩张 亏指数
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Hamiltonian System of New Nonlinear Lattice Equations
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作者 赵秋兰 于阳 李雪花 《Communications in Theoretical Physics》 SCIE CAS CSCD 2010年第4期624-630,共7页
A 3-dimensional Lie algebra sμ(3) is obtained with the help of the known Lie algebra. Based on the sμ(3), a new discrete 3 × 3 matrix spectral problem with three potentials is constructed. In virtue of disc... A 3-dimensional Lie algebra sμ(3) is obtained with the help of the known Lie algebra. Based on the sμ(3), a new discrete 3 × 3 matrix spectral problem with three potentials is constructed. In virtue of discrete zero curvature equations, a new matrix Lax representation for the hierarchy of the discrete lattice soliton equations is acquired. It is shown that the hierarchy possesses a Hamiltonian operator and a hereditary recursion operator, which implies that there exist infinitely many common commuting symmetries and infinitely many common commuting conserved functionals. 展开更多
关键词 discrete matrix spectral problem discrete zero-curvature representation discrete Hamiltonian structure
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