Roland Baviere
Centre national de la recherche scientifique
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Featured researches published by Roland Baviere.
Journal of Fluid Mechanics | 2008
Gabriel Gamrat; Michel Favre-Marinet; S. Le Person; Roland Baviere; Frédéric Ayela
Three different approaches were used in the present study to predict the influence of roughness on laminar flow in microchannels. Experimental investigations were conducted with rough microchannels 100 to 300μm in height ( H ). The pressure drop was measured in test-sections prepared with well-controlled wall roughness (periodically distributed blocks, relative roughness k * = k /0.5 H ≈0.15) and in test-sections with randomly distributed particles anchored on the channel walls ( k * ≈0.04–0.13). Three-dimensional numerical simulations were conducted with the same geometry as in the test-section with periodical roughness (wavelength L ). A one-dimensional model (RLM model) was also developed on the basis of a discrete-element approach and the volume-averaging technique. The numerical simulations, the rough layer model and the experiments agree to show that the Poiseuille number Po increases with the relative roughness and is independent of Re in the laminar regime ( Re Po observed during the experiments is predicted well both by the three-dimensional simulations and the rough layer model. The RLM model shows that the roughness effect may be interpreted by using an effective roughness height k eff . k eff / k depends on two dimensionless local parameters: the porosity at the bottom wall; and the roughness height normalized with the distance between the rough elements. The RLM model shows that k eff / k is independent of the relative roughness k * at given k / L and may be simply approximated by the law: k eff / k = 1 − ( c (ϵ)/2π)( L / k ) for k eff / k >0.2, where c decreases with the porosity ϵ.
Physics of Fluids | 2005
Roland Baviere; Frédéric Ayela; S. Le Person; Michel Favre-Marinet
This article presents experimental results obtained in water flows through smooth rectangular microchannels. The experimental setup used in the present study enabled the investigation of both very small length scales (21–4.5μm) and a wide range of Reynolds numbers (0.1–300). The evolution of the friction coefficient was inferred from pressure drop versus flow-rate measurements for two types of water with different electrical conductivities. The channels were made of a silicon engraved substrate anodically bonded to a Pyrex cover. In these structures, pressure losses were measured internally with micromachined Cu–Ni strain gauges. When compared to macroscale correlations, the results demonstrate that in smooth silicon-Pyrex microchannels larger than 4μm in height, the friction law is correctly predicted by the Navier-Stokes equations with the classical no-slip boundary conditions, regardless of the water electrical conductivity (>0.1μScm−1).
ASME 2004 2nd International Conference on Microchannels and Minichannels | 2004
Roland Baviere; Frédéric Ayela; S. Le Person; Michel Favre-Marinet
This paper presents experimental results concerning water flow in smooth and rough rectangular micro-channels. It is part of a work intended to test the classical fluid mechanics laws when the characteristic length scale of inner liquid flows falls below 500μm. The method consists in determining experimental friction coefficients as a function of the Reynolds number. This implies simultaneous measurements of pressure drop and flow rates in microstructures. The two experimental apparatus used in this study enabled us to explore a wide range of length scales (7μm to 300μm) and of Reynolds number (0.01 to 8,000). Classical machining technologies were used to make micro-channels of various heights down to a scale of 100μm. Smaller silicon-Pyrex micro-channels were also made by means of silicon-based micro technologies. In these structures, friction coefficients have been measured locally with Cu -Ni strain gauges. For every height tested, both smooth and rough walls were successively used. When compared to macro-scale correlation the results demonstrate that i) In the smooth case, friction is correctly predicted by the Navier-Stokes equations with the classical kinematic boundary conditions, ii) For 200μm high channels, visualizations show transition to turbulence at Reynolds number of about 3,000. The presence of roughness elements did not significantly influence this result and iii) Roughness considerably increases the friction coefficient in the laminar regime. However, the Poiseuille number remains independent of the Reynolds number.Copyright
Journal of Fluids Engineering-transactions of The Asme | 2006
Roland Baviere; Gabriel Gamrat; Michel Favre-Marinet; S. Le Person
Numerical modeling and analytical approach were used to compute laminar flows in rough-wall microchannels. Both models considered the same arrangements of rectangular prism rough elements in periodical arrays. The numerical results confirmed that the flow is independent of the Reynolds number in the range 1-200. The analytical model needs only one constant for most geometrical arrangements. It compares well with the numerical results. Moreover, both models are consistent with experimental data. They show that the rough elements drag is mainly responsible for the pressure drop across the channel in the upper part of the relative roughness range.
International Journal of Heat and Mass Transfer | 2006
Roland Baviere; Michel Favre-Marinet; Stéphane Le Person
Houille Blanche-revue Internationale De L Eau | 2006
Roland Baviere; Frédéric Ayela
Annals of the Assembly for International Heat Transfer Conference 13 | 2006
Gabriel Gamrat; Michel Favre-Marinet; S. Le Person; Roland Baviere; Frédéric Ayela
Journée d'études SFT Métrologie thermique avancée en microfluidique | 2007
Michel Favre-Marinet; S. Le Person; Roland Baviere; Gabriel Gamrat
Congrès Français de Thermique, de la Société Française des Thermiciens | 2006
Roland Baviere; S. Le Person; Michel Favre-Marinet; Frédéric Ayela
Congrès Français de Thermique, de la Société Française des Thermiciens | 2006
Gabriel Gamrat; Roland Baviere; S. Le Person; Michel Favre-Marinet; Frédéric Ayela