A
Alessandro De Rosis
Researcher at University of Manchester
Publications - 49
Citations - 946
Alessandro De Rosis is an academic researcher from University of Manchester. The author has contributed to research in topics: Lattice Boltzmann methods & Immersed boundary method. The author has an hindex of 18, co-authored 44 publications receiving 774 citations. Previous affiliations of Alessandro De Rosis include Technion – Israel Institute of Technology & University of Bologna.
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A Comparison Between the Interpolated Bounce-Back Scheme and the Immersed Boundary Method to Treat Solid Boundary Conditions for Laminar Flows in the Lattice Boltzmann Framework
TL;DR: Differences and similarities between the two methods are discussed, by emphasizing pros and cons in terms of stability and computational effort of the numerical algorithm.
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Aeroelastic study of flexible flapping wings by a coupled lattice Boltzmann-finite element approach with immersed boundary method
TL;DR: In this article, the behavior of two-dimensional symmetric flapping wings moving in a viscous fluid is investigated, and extensive testing is carried out to investigate the resultant flight behavior related to the ability to take-off or accelerate the flapping wing system away from a starting location.
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A partitioned approach for two-dimensional fluid–structure interaction problems by a coupled lattice Boltzmann-finite element method with immersed boundary
TL;DR: A wide numerical testing proves the effectiveness of the proposed approach and its advantages with respect to similar strategies implementing the bounce-back scheme to enforce interface conditions.
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Hydroelastic analysis of hull slamming coupling lattice Boltzmann and finite element methods
TL;DR: In this paper, a computational approach to study the response of compliant structures to impulsive loading due to impact on the free surface of a weakly compressible viscous fluid is proposed.
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A coupled lattice Boltzmann-finite element approach for two-dimensional fluid-structure interaction
TL;DR: A systematic approach to couple the lattice Boltzmann and the finite element methods is presented for fluid–structure interaction problems, in particular, elastic structures and weakly compressible viscous fluids are considered.