Pages that link to "Item:Q1319234"
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The following pages link to A Schur-Horn-Kostant convexity theorem for the diffeomorphism group of the annulus (Q1319234):
Displaying 11 items.
- The geometric nature of the Flaschka transformation (Q525115) (← links)
- Lie algebraic aspects of the finite nonperiodic Toda flows (Q875348) (← links)
- An infinite dimensional version of the Schur-Horn convexity theorem (Q1282337) (← links)
- Generalized fluid flows, their approximation and applications (Q1342770) (← links)
- Dispersionless Toda and Toeplitz operators (Q1394586) (← links)
- An infinite dimensional version of the Kostant convexity theorem. (Q1597995) (← links)
- Openness and convexity for momentum maps (Q3605836) (← links)
- Iwasawa decompositions of some infinite-dimensional Lie groups (Q3648210) (← links)
- Relating random matrix map enumeration to a universal symbol calculus for recurrence operators in terms of Bessel–Appell polynomials (Q5041690) (← links)
- Convexity of Singular Affine Structures and Toric-Focus Integrable Hamiltonian Systems (Q6107959) (← links)
- The Toda flow as a porous medium equation (Q6110170) (← links)
