The aim of these notes is to provide an overview of the different approaches used to address the advection-diffusion equation, viewed as the mathematical setting for studying mixing in laminar incompressible flows. In its beginnings1, i. e. starting from the paper by (1984), the field of laminar mixing was essentially a new playground for physicists, fluid dynamicists and engineers, where the tools of dynamical system theory could be applied
Scalar fields can evolve complex coherent structures under the action of periodic laminar flows. Thi...
Scalar fields can evolve complex coherent structures under the action of periodic laminar flows. Thi...
We exploit the connection between the kinematics of mixing and the theory of dynamical systems. The ...
This article extends the analysis of laminar mixing drivenby a chaotic flow in the presence of diffu...
This article extends the analysis of laminar mixing drivenby a chaotic flow in the presence of diffu...
This article extends the analysis of laminar mixing drivenby a chaotic flow in the presence of diffu...
This article extends the analysis of laminar mixing drivenby a chaotic flow in the presence of diffu...
This article illustrates a new and simple approach to the analysis of the effects of diffusion in la...
This article extends the analysis of laminar mixing drivenby a chaotic flow in the presence of diffu...
This article addresses the application of pulsed system models (in which the advection operator is d...
This article extends the analysis of laminar mixing driven by a chaotic flow in the presence of diff...
This paper extends the mapping matrix formalism to include the effects of molecular diffusion in the...
This paper extends the mapping matrix formalism to include the effects of molecular diffusion in the...
Scalar fields can evolve complex coherent structures under the action of periodic laminar flows. Thi...
Beginning with motivating examples of chaotic fluid advection applied to control mixing and scalar t...
Scalar fields can evolve complex coherent structures under the action of periodic laminar flows. Thi...
Scalar fields can evolve complex coherent structures under the action of periodic laminar flows. Thi...
We exploit the connection between the kinematics of mixing and the theory of dynamical systems. The ...
This article extends the analysis of laminar mixing drivenby a chaotic flow in the presence of diffu...
This article extends the analysis of laminar mixing drivenby a chaotic flow in the presence of diffu...
This article extends the analysis of laminar mixing drivenby a chaotic flow in the presence of diffu...
This article extends the analysis of laminar mixing drivenby a chaotic flow in the presence of diffu...
This article illustrates a new and simple approach to the analysis of the effects of diffusion in la...
This article extends the analysis of laminar mixing drivenby a chaotic flow in the presence of diffu...
This article addresses the application of pulsed system models (in which the advection operator is d...
This article extends the analysis of laminar mixing driven by a chaotic flow in the presence of diff...
This paper extends the mapping matrix formalism to include the effects of molecular diffusion in the...
This paper extends the mapping matrix formalism to include the effects of molecular diffusion in the...
Scalar fields can evolve complex coherent structures under the action of periodic laminar flows. Thi...
Beginning with motivating examples of chaotic fluid advection applied to control mixing and scalar t...
Scalar fields can evolve complex coherent structures under the action of periodic laminar flows. Thi...
Scalar fields can evolve complex coherent structures under the action of periodic laminar flows. Thi...
We exploit the connection between the kinematics of mixing and the theory of dynamical systems. The ...