Pages that link to "Item:Q4201706"

The following pages link to Differential geometric Poisson bivectors in one space variable (Q4201706):

Displaying 19 items.

• On deformations of one-dimensional Poisson structures of hydrodynamic type with degenerate metric (Q271826) (← links)
• Remarks on the Lagrangian representation of bi-Hamiltonian equations (Q508077) (← links)
• Projective-geometric aspects of homogeneous third-order Hamiltonian operators (Q741103) (← links)
• On the cohomology groups of complexes of homogeneous forms on loop spaces of smooth manifolds (Q1289325) (← links)
• Systems of conservation laws with third-order Hamiltonian structures (Q1639943) (← links)
• Bi-Hamiltonian structure of a WDVV equation in \(2\)-d topological field theory (Q1968186) (← links)
• WDVV equations and invariant bi-Hamiltonian formalism (Q1980671) (← links)
• Homogeneous Hamiltonian operators and the theory of coverings (Q2022401) (← links)
• On the bi-Hamiltonian geometry of WDVV equations (Q2355068) (← links)
• On a class of third-order nonlocal Hamiltonian operators (Q2416882) (← links)
• Flat pencils of symplectic connections and Hamiltonian operators of degree 2 (Q2482659) (← links)
• Geometry of inhomogeneous Poisson brackets, multicomponent Harry Dym hierarchies, and multicomponent Hunter-Saxton equations (Q2701438) (← links)
• Bi-Hamiltonian structures of KdV type (Q4606160) (← links)
• Applications of Nijenhuis geometry II: maximal pencils of multi-Hamiltonian structures of hydrodynamic type (Q5000106) (← links)
• Projective geometry of homogeneous second-order Hamiltonian operators (Q6048907) (← links)
• Projective-geometric aspects of bi-Hamiltonian structures of KdV type (Q6073422) (← links)
• Miura-reciprocal transformations and localizable Poisson pencils (Q6138840) (← links)
• Applications of Nijenhuis geometry. III: Frobenius pencils and compatible non-homogeneous Poisson structures (Q6157813) (← links)
• Bi-Hamiltonian structures of KdV type, cyclic Frobenius algebrae and Monge metrics (Q6649896) (← links)