Pages that link to "Item:Q1573910"

The following pages link to Invariant properties of a class of exactly solvable mixing transformations --- a measure-theoretical approach to model the evolution of material lines advected by chaotic flows (Q1573910):

Displaying 7 items.

• Invariant properties of a class of exactly solvable mixing transformations --- a measure-theoretical approach to model the evolution of material lines advected by chaotic flows (Q1573910) (← links)
• The geometry of mixing in time-periodic chaotic flows. I: Asymptotic directionality in physically realizable flows and global invariant properties (Q1809406) (← links)
• Invariant manifold templates for chaotic advection (Q1890839) (← links)
• Continuous formulation of global invariant properties of 2D time-periodic chaotic flows (Q1966848) (← links)
• A family of non-monotonic toral mixing maps (Q2121691) (← links)
• Characterization of nonuniform chaos in area-preserving nonlinear maps through a continuous archetype (Q2476899) (← links)
• One-sided invariant manifolds, recursive folding, and curvature singularity in area-preserving nonlinear maps with nonuniform hyperbolic behavior (Q2497652) (← links)