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Paola Causin

Researcher at University of Milan

Publications -  43
Citations -  1322

Paola Causin is an academic researcher from University of Milan. The author has contributed to research in topics: Finite element method & Inverse problem. The author has an hindex of 11, co-authored 41 publications receiving 1187 citations. Previous affiliations of Paola Causin include French Institute for Research in Computer Science and Automation.

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Added-mass effect in the design of partitioned algorithms for fluid-structure problems

TL;DR: A simplified model representing the interaction between a potential fluid and a linear elastic thin tube is considered, which reproduces propagation phenomena and takes into account the added-mass effect of the fluid on the structure, which is known to be source of numerical difficulties.
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A poroelastic model for the perfusion of the lamina cribrosa in the optic nerve head

TL;DR: A mathematical model for the coupling between biomechanics and hemodynamics in the lamina cribrosa, a thin porous tissue at the base of the optic nerve head which is thought to be the site of injury in ocular neurodegenerative diseases such as glaucoma, suggests that the degree of fixity of the boundary constraint strongly influences theLamina's response to IOP elevation.
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A multiphysics/multiscale 2D numerical simulation of scaffold-based cartilage regeneration under interstitial perfusion in a bioreactor

TL;DR: A computational model is proposed for the simulation of the biomass growth, under given inlet and geometrical conditions, where nutrient concentration, fluid dynamic field and cell growth are consistently coupled.
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Blood flow mechanics and oxygen transport and delivery in the retinal microcirculation: multiscale mathematical modeling and numerical simulation

TL;DR: A novel mathematical and computational model describes the coupling between blood flow mechanics and oxygen transport in the retina and shows that systemic arterial blood pressure has a strong influence on the retinal circulation profiles in both blood and tissue.
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A Discontinuous Petrov-Galerkin Method with Lagrangian Multipliers for Second Order Elliptic Problems

TL;DR: A discontinuous Petrov--Galerkin (DPG) method for the finite element discretization of second order elliptic boundary value problems and its connection with mixed-hybrid and DG methods is explored.