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Dive into the research topics where Sophie Ramananarivo is active.

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Featured researches published by Sophie Ramananarivo.


Proceedings of the National Academy of Sciences of the United States of America | 2011

Rather than resonance, flapping wing flyers may play on aerodynamics to improve performance

Sophie Ramananarivo; Ramiro Godoy-Diana; Benjamin Thiria

Saving energy and enhancing performance are secular preoccupations shared by both nature and human beings. In animal locomotion, flapping flyers or swimmers rely on the flexibility of their wings or body to passively increase their efficiency using an appropriate cycle of storing and releasing elastic energy. Despite the convergence of many observations pointing out this feature, the underlying mechanisms explaining how the elastic nature of the wings is related to propulsive efficiency remain unclear. Here we use an experiment with a self-propelled simplified insect model allowing to show how wing compliance governs the performance of flapping flyers. Reducing the description of the flapping wing to a forced oscillator model, we pinpoint different nonlinear effects that can account for the observed behavior—in particular a set of cubic nonlinearities coming from the clamped-free beam equation used to model the wing and a quadratic damping term representing the fluid drag associated to the fast flapping motion. In contrast to what has been repeatedly suggested in the literature, we show that flapping flyers optimize their performance not by especially looking for resonance to achieve larger flapping amplitudes with less effort, but by tuning the temporal evolution of the wing shape (i.e., the phase dynamics in the oscillator model) to optimize the aerodynamics.


Journal of the Royal Society Interface | 2013

Passive elastic mechanism to mimic fish- muscle action in anguilliform swimming

Sophie Ramananarivo; Ramiro Godoy-Diana; Benjamin Thiria

Swimmers in nature use body undulations to generate propulsive and manoeuvring forces. The anguilliform kinematics is driven by muscular actions all along the body, involving a complex temporal and spatial coordination of all the local actuations. Such swimming kinematics can be reproduced artificially, in a simpler way, by using the elasticity of the body passively. Here, we present experiments on self-propelled elastic swimmers at a free surface in the inertial regime. By addressing the fluid–structure interaction problem of anguilliform swimming, we show that our artificial swimmers are well described by coupling a beam theory with the potential flow model of Lighthill. In particular, we show that the propagative nature of the elastic wave producing the propulsive force is strongly dependent on the dissipation of energy along the body of the swimmer.


Physics of Fluids | 2014

Vortex-induced drag and the role of aspect ratio in undulatory swimmers

Veronica Raspa; Sophie Ramananarivo; Benjamin Thiria; Ramiro Godoy-Diana

During cruising, the thrust produced by a self-propelled swimmer is balanced by a global drag force. For a given object shape, this drag can involve skin friction or form drag, both being well-documented mechanisms. However, for swimmers whose shape is changing in time, the question of drag is not yet clearly established. We address this problem by investigating experimentally the swimming dynamics of undulating thin flexible foils. Measurements of the propulsive performance together with full recording of the elastic wave kinematics are used to discuss the general problem of drag in undulatory swimming. We show that a major part of the total drag comes from the trailing longitudinal vortices that roll-up on the lateral edges of the foils. This result gives a comparative advantage to swimming foils of larger span thus bringing new insight to the role of aspect ratio for undulatory swimmers.


EPL | 2014

Propagating waves in bounded elastic media: Transition from standing waves to anguilliform kinematics

Sophie Ramananarivo; Ramiro Godoy-Diana; Benjamin Thiria

Confined geometries usually involve reflected waves interacting together to form a spatially stationary pattern. A recent study on bio-locomotion, however, has reported that propagating wave kinematics can naturally emerge in a forced elastic rod, even with boundary conditions involving significant reflections. It has been shown that this particular behavior is observed only in the presence of strong damping. Based on those observations, this study aims at giving a quantitative description of the mechanism involved to prevent the build-up of standing waves and generate traveling solutions. The question is discussed here in the framework of handmade artificial swimmers as an example of practical application but we believe that its potential is beyond this scope.


American Journal of Botany | 2015

The role of root development of Avena fatua in conferring soil strength

Matthew R. Dumlao; Sophie Ramananarivo; Vivek Goyal; Jason T. DeJong; Jack Waller; Wendy K. Silk

UNLABELLED • PREMISE OF THE STUDY Roots play an important role in strengthening and stabilizing soils. Existing models predict that tensile strength and root abundance are primary factors that strengthen soil. This study quantified how both factors are affected by root developmental stage.• METHODS Focusing on early development of Avena fatua, a common grassland species with a fibrous root system, we chose three developmental stages associated with major changes in the root system. Seeds were planted in rhizotrons for easy viewing and pots to allow root growth surrounded by soil. Tensile strength was determined by subjecting root segments to a progressively larger pulling force until breaking occurred. Root abundance at two depths was characterized by the cross-sectional area of the roots divided by the area of the soil core (i.e., root area ratio). Shear strength of 50 mm saturated soil columns was determined with a modified interface direct shear device.• KEY RESULTS Tensile strength increased by a factor of ≥15× with distance from the root tip. Thus, soil-strengthening properties increased with root cell development. Plants grown under dry soil conditions produced roots with higher maximal tensile strength (41.9 MPa vs. approximately 17 MPa), largely explained by 33% thinner diameters. Over 7 weeks of root growth, root abundance increased by a factor of 4.8× while saturated soil shear strength increased by 24% in the upper soil layer.• CONCLUSIONS Root development should be incorporated into models of soil stability to improve understanding of this important environmental property.


Physics of Fluids | 2014

Elastic swimmer on a free surface

Sophie Ramananarivo; Benjamin Thiria; Ramiro Godoy-Diana

We present in this fluid dynamics video a novel experimental setup with self-propelled swimmers on a free surface. The swimmers, modeled as flexible thin filaments, are subjected to external electromagnetic forcing driving a propagating elastic wave that gives rise to self- propulsion. The fluid-structure interaction problem of these passive anguilliform swimmers is analyzed in: S. Ramananarivo, R. Godoy-Diana, and B. Thiria. Passive elastic mechanism to mimic fish-muscles action in anguilliform swimming. J. R. Soc. Interface, 10, 20130667 (2013). DOI:10.1098/rsif.2013.0667


Physical Review Fluids | 2016

Flow interactions lead to orderly formations of flapping wings in forward flight

Sophie Ramananarivo; Fang Fang; Anand Oza; Jun Zhang; Leif Ristroph


Bulletin of the American Physical Society | 2018

Fast Crystallization driven by active dopants

Sophie Ramananarivo; Etienne Ducrot; Mena Youssef; Stefano Sacanna; Jeremie Palacci


Bulletin of the American Physical Society | 2017

Light driven assembly of active colloids

Antoine Aubret; Youssef Mena; Sophie Ramananarivo; Stefano Sacanna; Jeremie Palacci


Bulletin of the American Physical Society | 2016

Light-structured colloidal assemblies

Antoine Aubret; Youssef Mena; Sophie Ramananarivo; Stefano Sacanna; Jeremie Palacci

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Anand Oza

Massachusetts Institute of Technology

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Antoine Aubret

University of California

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Michael Shelley

Courant Institute of Mathematical Sciences

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