Pages that link to "Item:Q4902664"

The following pages link to Symplectic structures and dynamics on vortex membranes (Q4902664):

Displaying 22 items.

• A novel formulation of point vortex dynamics on the sphere: geometrical and numerical aspects (Q404307) (← links)
• On the vortex filament conjecture for Euler flows (Q522183) (← links)
• Intrinsic dynamics of symplectic manifolds: membrane representation and phase product (Q820243) (← links)
• Vortex sheets and diffeomorphism groupoids (Q1789494) (← links)
• Dynamics of symplectic fluids and point vortices (Q1930902) (← links)
• Vortex motion of the Euler and lake equations (Q2022527) (← links)
• Local existence and uniqueness of skew mean curvature flow (Q2043596) (← links)
• Global and local theory of skew mean curvature flows (Q2074486) (← links)
• Local well-posedness of skew mean curvature flow for small data in \(d\ge 4\) dimensions (Q2113470) (← links)
• Riemannian geometry of the contactomorphism group (Q2356481) (← links)
• Multipole vortex blobs (MVB): symplectic geometry and dynamics (Q2359425) (← links)
• Double extensions of Lie algebras of Kac-Moody type and applications to some Hamiltonian systems (Q2449459) (← links)
• Global transversal stability of Euclidean planes under skew mean curvature flow evolutions (Q2658053) (← links)
• Geometric hydrodynamics in open problems (Q2686986) (← links)
• Skew mean curvature flow (Q4622587) (← links)
• Reconstruction phases in the planar three- and four-vortex problems (Q4635054) (← links)
• Gauss map of the skew mean curvature flow (Q5354489) (← links)
• Higher-dimensional Euler fluids and Hasimoto transform: counterexamples and generalizations (Q5854644) (← links)
• Coadjoint orbits of vortex sheets in ideal fluids (Q6146401) (← links)
• Pointed vortex loops in ideal 2D fluids (Q6159066) (← links)
• Local well-posedness of the skew mean curvature flow for small data in \(d \geqq 2\) dimensions (Q6193978) (← links)
• Decorated nonlinear flags, pointed vortex loops and the dihedral group (Q6597487) (← links)