Nowadays, the fields where computational fluid dynamic is being applied are growingin number and importance very fast. Just to mention few applications, fromaerospace to automotive ones, from architectural to environmental ones and onlymost recently medical ones to optimize some surgical interventions about cardiovascular or breathing apparatus.On the other hand, unfortunately, obtaining some useful results by solving fluiddynamic equations over complex domains, can be very difficult because of theprocessing power needed or computational time machine requested. This is whyduring the last years it has been worked a lot in order to develop several newtechniques able to solve this kind of problems in an easier way by accomplishingtwo goals: reduction of computational time needed and increment of the solutionaccuracy without augmenting the CPU power.In this work we would like to compare some of these techniques (RB, POD, HiMOD, HiPOD, HiRB) by the use of thefinite element library FEniCS with a Python interface. Joint work between SISSA mathLab and MOXPolitecnico di Milano.
You are here
Hierarchical model reduction techniques for flows in a parametric setting
Research Group:
Matteo Zancanaro
Institution:
Politecnico di Milano, predoc at SISSA mathLab
Location:
A135
Schedule:
Thursday, May 18, 2017  16:30
Abstract:
Openings
 Public Calls for Professors
 Temporary Professors/Researchers/Visiting Professors
 SISSA Mathematical Fellowships
 Marie SklodowskaCurie Grants
 Post Doctoral Fellowships
 PhD Scolarships
 SIS Fellowships
 Undergraduate Fellowships
 Postgraduate Fellowships
 MSc in Mathematics
 MSc in Data Science and Scientific Computing (DSSC)
 Professional Master Courses
Upcoming events

Alessandro Scagliotti
Nonlocal Interaction Problems in Dislocation Theory
Friday, February 22, 2019  14:00

Denis Davydov
Numerical Mechanics Across the Length Scales: From Quantum Mechanics to Continuum Mechanics
Wednesday, February 27, 2019  14:00

Soheyla Feyzbakhsh
Curves on K3 surfaces
Wednesday, February 27, 2019  14:30

Elia Brue’
Propagation of regularity for solutions of the incompressible continuity equation with non Lipschitz velocity field
Thursday, February 28, 2019  14:30
Today's Lectures

Rafael Torres
09:00 to 11:00

Gianni Dal Maso
09:00 to 11:00

Marcello Porta (University of Tubingen)
09:15 to 11:00

Alessandro Tanzini
11:00 to 13:00

Stefano Bianchini
11:00 to 13:00

Giovanni Noselli
14:00 to 16:00
Recent publications

M. Gallone; A. Michelangeli,Hydrogenoid Spectra with Centr...

G. Stabile; H.G. Matthies; C. Borri,{A novel reduced order model f...

G. Dal Maso; C.J. Larsen; R. Toader,Existence for elastodynamic Gr...

M.W. Hess; A. Alla; A. Quaini; G. Rozza; M. Gunzburger,{ A Localized ReducedOrder Mo...