activity
20082013
most citedMathematical Modeling of Transport and Degradation of Feedstuffs in the Small Intestine

37 citations · 43 across the 4 of their papers we have counts for

collaborators

6 papers

math.AP2013★ 5 cited

On Neumann and oblique derivatives boundary conditions for nonlocal elliptic equations

Guy Barles, Christine Georgelin, Espen R. Jakobsen

Inspired by the penalization of the domain approach of Lions & Sznitman, we give a sense to Neumann and oblique derivatives boundary value problems for nonlocal, possibly degenerat…

math.DS2012★ 1 cited

Digestion Modelling in the Small Intestine : Impact of Dietary Fibre

Masoomeh Taghipoor, Guy Barles, Christine Georgelin +2

In this work, we continue the modelling of the digestion in the small intestine, started in a previous article, by investigating the effects of dietary fibre. We recall that this m…

math.AP2011

On Neumann Type Problems for nonlocal Equations set in a half Space

Guy Barles, Emmanuel Chasseigne, Christine Georgelin +1

We study Neumann type boundary value problems for nonlocal equations related to Lévy processes. Since these equations are nonlocal, Neumann type problems can be obtained in many wa…

math.DS2011★ 37 cited

Mathematical Modeling of Transport and Degradation of Feedstuffs in the Small Intestine

Masoomeh Taghipoor, Philippe Lescoat, Christine Georgelin +2

We describe a mathematical modeling of the digestion in the small intestine. The main interest of our work is to consider, at the same time, different aspects of the digestion i.e.…

math.AP2011

Mathematical Homogenization in the Modelling of Digestion in the Small Intestine

Masoomeh Taghipoor, Guy Barles, Christine Georgelin +2

Digestion in the small intestine is the result of complex mechanical and biological phenomena which can be modelled at different scales. In a previous article, we introduced a syst…

math.AP2008

Continuous dependence results for Non-linear Neumann type boundary value problems

Espen Jakobsen, Christine Georgelin

We obtain estimates on the continuous dependence on the coefficient for second order non-linear degenerate Neumann type boundary value problems. Our results extend previous work of…