Low Reynolds Numbers

Coupling between BEM and SHELL models

 The interaction between thin structures and incompressible Newtonian fluids is ubiquitous both in nature and in industrial applications.

Isogeometric Analysis - Boundary Element Method

Isogeometric analysis (IGA) is emerging as a technology bridging computer aided geometric design (CAGD), most commonly based on Non-Uniform Rational B-Splines (NURBS) surfaces, and engineering analysis.In finite element and boundary element isogeometric methods (FE-IGA and IGA-BEM), the NURBS basis functions that describe the geometry define also the approximation spaces.

Reverse Engineering Biological Microswimmers

Most unicellular eukaryotes swim using flagella. A notable exception to this strategy is the one used by Euglenoids during metaboly. In this phase, they move using large-amplitude highly concerted deformations of the entire body. A plastic cell envelope called pellicle mediates these deformations.In this research, we explore the biophysics of this motility mode.

Planar Microswimmers

When dealing with simple microswimmers, if we want to reach any point in the plane (using only first order lie brackets), we need to to have at least three shape degrees of freedom, instead of the two in the Najafi Golestanian Swimmer. The following are examples of optimal planar swimmers.

Axisymmetric Microswimmers

Swimming at low Reynolds Number requires fighting against the so called Scallop Theorem: at low Reynolds Number, reversibility makes swimming impossible when using a single degree of freedom, and we have to add at least one degree of freedom if we want to advance.In this page we present a study on the Optimal Stroke of the model swimmer by 

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