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University of Montpellier HydroSciences Montpellier The LEMON Inria team
Oct. 2018

STE 4. Engineering maths. The Excel file for the numerical solution of the exercise is online.

Published paper.
Guinot et al. (2018) now has volume and page nos. Advances in Water Resources, 122, 1-26. Preprint available here (HAL).

STE 3. Fluid Mechanics.

Teaching page updated: the old and new handouts are now available for download.

Sept. 2018

Accepted paper. V Guinot, C Delenne, A Rousseau, O Boutron. In press. Flux closures and source term models for for shallow water models with depth-dependent integral porosity. Advances in Water Resources, accepted. AWR site/DOI.

STE3. Fluid Mechanics
The subject started on 21 September 2018.
Handout, past exams and course synopsis available from the Teaching page.

STE 4. Engineering Mathematics 2
The subject started on 10 September 2018. Handout, past exams and course synopsis available from the Teaching page.

River Flow 2018.
Thursday 6 September - The communication "Experimental validation of transient source term in porosity-based shallow water models was presented in the special session on porosity models. Conference programme available here.

April 2018

STE 4. Hydraulics specialty. Comments on the oral presentations.

Published paper.
S. Majdalani, V. Guinot, C. Delenne, H. Gebran. 2018. Modelling solute dispersion in periodic heterogeneous porous media: model benchmarking against intermediate scale experiments. Journal of Hydrology, accepted. Link to HAL preprint, JoH site/DOI.

March 2018
Accepted paper. S. Majdalani, V. Guinot, C. Delenne, H. Gebran. 2018. Modelling solute dispersion in periodic heterogeneous porous media: model benchmarking against intermediate scale experiments. Journal of Hydrology, accepted. Link to HAL preprint, JoH site/DOI.

STE 4. Hydraulics specialization.
First lecture on 7 March. Handout on Saint Venant equationsPolycopié: les équations de Saint VenantPolycopié: les équations de Saint VenantPolycopié: les équations de Saint VenantPolycopié: les équations de Saint Venant