Pages that link to "Item:Q1048063"
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The following pages link to A class of integrable flows on the space of symmetric matrices (Q1048063):
Displaying 13 items.
- On matrix structures invariant under Toda-like isospectral flows (Q677898) (← links)
- On solving an isospectral flow (Q738976) (← links)
- Completeness of determinantal Hamiltonian flows on the matrix affine Poisson space (Q844112) (← links)
- The SVD flows on generic symplectic leaves are completely integrable (Q1362614) (← links)
- Argument shift method and sectional operators: applications to differential geometry (Q2405131) (← links)
- Vlasov moment flows and geodesics on the Jacobi group (Q2872447) (← links)
- Lie bundle on the space of deformed skew-symmetric matrices (Q2934204) (← links)
- Structure-Preserving Flows of Symplectic Matrix Pairs (Q3185676) (← links)
- (Q3364857) (← links)
- Geometry and dynamics of Gaussian wave packets and their Wigner transforms (Q5366990) (← links)
- The complete integrability of a Lie-Poisson system proposed by Bloch and Iserles (Q5479584) (← links)
- A decoupling property of some Poisson structures on Matn×d(C)×Matd×n(C) supporting GL(n,C)×GL(d,C) Poisson–Lie symmetry (Q5859150) (← links)
- On some structures of Lie algebroids on the cotangent bundles (Q6606757) (← links)
