Pages that link to "Item:Q265476"
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The following pages link to Jordan-Kronecker invariants of finite-dimensional Lie algebras (Q265476):
Displaying 18 items.
- Jordan-Kronecker invariants of finite-dimensional Lie algebras (Q265476) (← links)
- Flat bi-Hamiltonian structures and invariant densities (Q331657) (← links)
- Open problems in the theory of finite-dimensional integrable systems and related fields (Q478638) (← links)
- Jordan-Kronecker invariants for semidirect sums defined by standard representation of orthogonal or symplectic Lie algebras (Q1703323) (← links)
- Jordan-Kronecker invariants of semidirect sums of the form \(\operatorname{sl} (n) + ( \mathbb{R}^n)^k\) and \(\operatorname{gl} (n) + ( \mathbb{R}^n)^k\) (Q2055317) (← links)
- Poisson-commutative subalgebras and complete integrability on non-regular coadjoint orbits and flag varieties (Q2182406) (← links)
- Some remarks about Mishchenko-Fomenko subalgebras (Q2397549) (← links)
- Finite-dimensional integrable systems: a collection of research problems (Q2400261) (← links)
- Algebraic properties of compatible Poisson brackets (Q2513968) (← links)
- Jordan-Kronecker invariants for Lie algebras of small dimensions (Q2689019) (← links)
- Open problems, questions and challenges in finite- dimensional integrable systems (Q4626216) (← links)
- (Q4722235) (← links)
- Complete commutative subalgebras in polynomial poisson algebras: A proof of the Mischenko-Fomenko conjecture (Q4986495) (← links)
- On a canonical basis of a pair of compatible Poisson brackets on a symplectic Lie algebra (Q5088184) (← links)
- A canonical basis of a pair of compatible Poisson brackets on a matrix algebra (Q5122433) (← links)
- Jordan-Kronecker invariants of Lie algebra representations and degrees of invariant polynomials (Q6097855) (← links)
- Jordan-Kronecker invariants of singular pencils for six-dimensional real nilpotent Lie algebras (Q6155001) (← links)
- Kronecker's method and complete systems of functions in bi-involution on classical Lie algebras (Q6159977) (← links)
