Transport and bifurcation in a non-area-preserving two-dimensional map with applications to the discharge of pollution in an estuarine flow
The paper is devoted to an extension of the theory of transport in a fluid via lobe dynamics to the case of non-area-preserving two-dimensional maps. Applications are given to a two-dimensional invariant manifold occuring on a surface of a three dimensional map of a \((3+1)\)-dimensional flow. This flow is time-periodic, volume preserving, cartoon of turbulent flow in an estuary.
scientific article; zbMATH DE number 1533479
scientific article