scispace - formally typeset
M

Mauro Sbragaglia

Researcher at University of Rome Tor Vergata

Publications -  186
Citations -  5262

Mauro Sbragaglia is an academic researcher from University of Rome Tor Vergata. The author has contributed to research in topics: Lattice Boltzmann methods & Turbulence. The author has an hindex of 38, co-authored 181 publications receiving 4632 citations. Previous affiliations of Mauro Sbragaglia include Istituto Nazionale di Fisica Nucleare & University of Twente.

Papers
More filters
Journal ArticleDOI

Generalized lattice Boltzmann method with multirange pseudopotential

TL;DR: The theoretical foundations of the Shan-Chen methodology for the lattice Boltzmann method are clarified and its applicability and flexibility to the simulation of multiphase flows to density ratios up to O(100).
Journal ArticleDOI

Mesoscopic modeling of a two-phase flow in the presence of boundaries: The contact angle.

TL;DR: A mesoscopic model, based on the Boltzmann equation, for the interaction between a solid wall and a nonideal fluid and an analytic derivation of the contact angle in terms of the surface tension between the liquid-gas, theLiquid-solid, and the gas-solid phases is presented.
Journal ArticleDOI

A note on the effective slip properties for microchannel flows with ultrahydrophobic surfaces

TL;DR: In this paper, the effects of superhydrophobic surface deformation on the effective slip length were analyzed theoretically and a comparison with available data and related mathematical models was presented, along with a comparison of available data.
Journal ArticleDOI

Surface Roughness-Hydrophobicity Coupling in Microchannel and Nanochannel Flows

TL;DR: An approach based on a lattice version of the Boltzmann kinetic equation for describing multiphase flows in nano- and microcorrugated devices is proposed to describe the wetting-dewetting transition of fluids in the presence of nanoscopic grooves etched on the boundaries.
Journal ArticleDOI

Spontaneous breakdown of superhydrophobicity.

TL;DR: Numerical simulations confirm this view and are in quantitative agreement with the experiments: entering a new row perpendicular to the direction of front propagation takes milliseconds, whereas once this has happened, the row itself fills in microseconds ("zipping").