A Lie bracket decomposition and its application to flows on symmetric matrices
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Publication:1200563
DOI10.1016/0024-3795(92)90312-XzbMath0761.58045WikidataQ115364330 ScholiaQ115364330MaRDI QIDQ1200563
Publication date: 16 January 1993
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Dynamics induced by flows and semiflows (37C10) Dynamical aspects of finite-dimensional Hamiltonian and Lagrangian systems (37J99) Basic linear algebra (15A99)
Cites Work
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- A convexity theorem for isospectral manifolds of Jacobi matrices in a compact Lie algebra
- What is a classical r-matrix?
- Hamiltonian group actions and integrable systems
- The QR algorithm and scattering for the finite nonperiodic Toda lattice
- Least squares matching problems
- QR-type factorizations, the Yang-Baxter equation, and an eigenvalue problem of control theory
- Completely integrable gradient flows
- Self-equivalent flows associated with the generalized eigenvalue problem
- Dynamical systems that sort lists, diagonalize matrices, and solve linear programming problems
- A new formulation of the generalized Toda lattice equations and their fixed point analysis via the momentum map
- On Rutishauser’s Approach to Self-Similar Flows
- Monotonicity Properties of the Toda Flow, the QR-Flow, and Subspace Iteration
- A Monotonicity Property for Toda-Type Flows
- The Toda lattice. II. Existence of integrals
- Isospectral Flows
- Integrals of nonlinear equations of evolution and solitary waves
- Introduction to Lie Algebras and Representation Theory
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