IFEG   20353
INSTITUTO DE FISICA ENRIQUE GAVIOLA
Unidad Ejecutora - UE
congresos y reuniones científicas
Título:
Three linked spheres micro-swimmers: a stokesian dynamics study
Autor/es:
VERONICA I. MARCONI; I. BERDAKIN; A. J. BANCHIO
Lugar:
Hannover
Reunión:
Workshop; INTERNATIONAL WORKSHOP ON MICRO- AND NANOMACHINES; 2014
Resumen:
Self-propulsion of microorganisms and
artificial micro and molecular swimmers
is only possible through the generation
of motility strategies that are able to
overcome the absence of inertia. This
condition enables the success of only
those swimming strategies that are timeirreversible.
One of the simplest
swimmers fullfilling this requirement is
the three-linked-spheres swimmer1,
TLS, a toy-swimmer built upon three
spheres linked by two arms that
contracts asynchronously. This simple
TLS has received significant attention
because it can be studied both,
analytically and numerically. Using
stokesian dynamics simulations we
investigate in detail the forces acting on
each of the swimmer's components and
the power consumption during its
periodic motion. We have compared two
swimming strategies within this model,
corresponding to a square or circular
phase-space cycle. If the efficiency is
defined as the ratio between power
dissipation and the work needed to
produce the same motion by an external
force, we show that the most effcient
swimmer is the one with almost
maximum (maximum) arms contraction
for the square (circular) cycle.
Interestingly, under these optimum
conditions, the analytical predictions
based on point force approximations of
the hydrodynamic equations differ signi
cantly from those found in our more
accurate simulations. This fact highlights
the importance of a more accurate
treatement of hydrodynamic
interactions. We believe that our results
would be very useful when designing
real artificial swimmers of this kind.
Figure 1. (a) Three linked spheres
swimmer parameters. (b) Square and
circle cycle sketch.
Acknowledgement. Funding from CONICET
and Secyt -UNC, Argentina and FNRS(Belgium)-
CONICET(Argentina) bilateral project.
References.
[1] A. Najafi and R. Golestanian, Phys. Rev. E
69, 062901