Licence de mathématiques   méthodes numériques pdfsubject
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in Supaéro h Vitae oulouse Y I v P es in Coudière ni  , Lab 2005 oratoi tic r y e oulouse). de mathematics Mathématiques concerning Jean Application Lera issues y nite ( PhD LMJL y ) 1999, Univ . ersité DEA de (T Nan Engineer tes My 2, engineering rue P de in la n Houssinière olume  curren BP called 92208 sim 44322 in Nan ds tes sup Ce Pierre dex tly F ort rance pro Tél the : of 02 ila 51 Villedieu. 12 Univ 5 aul 9 3) 18 - Yves.Coudiere@math.univ-nantes.f Supaéro r tro http://www.math.sciences.univ-na kground ntes.fr/~coudiere and 1) and Brief ersit Curriculum Sabatier, Vitae My Y are e appro ar analysis Position e since ds; 2001 CFD, Maître to de and Conférence tic at 3D N Curren an y tes is Univ olume ersit biomedical y as (UN), of Appli of e 2002 d I Math a team nancial of the LMJL for 2000 mathematical - Curriculum 2001 scien P direction ostdo J.P cto V ral and fello . w 1994 of from the ersit Inria P team Sabatier Sin oulouse us and (J.A. 1991 Desideri), 1994 Sophia from An- (T tip In olis. duction 2000 bac A is ter aeronautic at aerospace LA (Supaéro) TP applied , (Univ Aix-Marseil y le aul univ T ersit 3). y main (T. terests Gallouët, in R. PDE Herbin). ximation, 1999 umerical A of ter t at v GMM metho , Momme INSA to of and T tly oulo problems us biology e. medicine; Mem Scien b Computing er in of complex MIP ulations. (J.P tly . m Vila). main 1994 terest - in 1998 v Phd metho Student and at applications. Onera w - the Cert ervisor (T the oulouse). thesis Phd C. Thesis from from to Univ and ersit recen y get P 4 aul ear Sabatier supp (T from oulouse frenc 3) ANR obtained a in ject Jan uary under    ork and e v eld es problems, Coudièr and e the 2 there metho ds, ds y and electrical mo equations, dels ole for is the applied sim and ul o ation n of v the The electrical v b the eha olv viour a of v the sim heart T (see to next n section). this It to in re- v een olv site es Since in the teractions is with on researc ostdo hers on from aim v wnledge arious of elds, through lik ds. e t ph tegral ysiology diusion and ds medical al ima order ging. b It electro is pro a tes. eld w that on, I and am . already run in will v concerned olv ecially ed studen in terface to ds as wledge. a Finite mem Automatic b y e olume r con of The CS3D accurate , anisotropic a Y large with action p from ject Inria m concerning 2007 the i electro-mec our hani the c eha al heart mo patter deling mo of umerical the in heart, v and es as eqs, the and corresp tio ondng of mem umerical b e er fast-sw of fast-m the ds, GDR understand MaBeM the from viour the and CNRS MMCE (sup with ervised a b in y goal D. mathe- Bresc in h mo and appro E. a Grenier). tic In electro parallel en I is am y in a v op olv ards ed of in imaging, sev w eral hers academic who collab the oration et for e the wish n their um w e www.math.sciences.univ-nan rical olume analysis op of Renemen new started nite I v te olume ds m ximation e ection- tho mesh ds dicult for construct anisotropic robust and discretization heterogeneous heterogeneous diusion ery op 4 erators ears, and p c ctoral on ositions. v pro ection- starts diusion Dece problems b (F. r Hub and ert at  mpro Marseille, e M. kno Manzini of  the P b a viour via, the C. and Pierr ECG e ns,  mathematical P deling au); n and metho for It the v analysis es of arious the yp bidomain of equations Hamilton-Jacobi of in electro eqs cardiology re (Y. c Bourgault n-  systems Otta eqs; w n a). metho P lik art nite of olumes, m eeping y gorithms, researc ultip h metho w in ork to concerns and scien ulate tic electrical computing eha issues of : heart metho the dology cardiogram. , Conference to ogether ols this and ject, dev conference elopp organized emen Nan t Its of is n gather umerical maticians co orking des. the As of a delisati researc analysis, her, ximation, I umerical am nalysis in scien v computing o to lv cardiology ed Ev in though te conference a mainly c b hing mathematicians, graduate is studen strong ts of (Master) ening the w mathematics the of elds nite biology v medical olume esp metho to ds ards or searc mo and deli ts n w g on in in electroph b ysiology w . these 2) l Researc and h t A strengthen ctivities kno Momme The pro eb ject is I tes.fr/MMCE09 am V the Metho co Diusion ordinator erators, of Mesh the t ANR I pro m ject PhD, Momme studied (for i Métho v des metho et for MOdélisation appro Mathématiques of en v Éle diusion ctr with o adaptation. c main ar y diolo to gie an ). and It nite includes olume a of nancial and supp diusion o v r general t for nal problems. ol v een es 12 Coudièr to e started 3 elec meshes. nite It mo has the v t ari e ous ctoral applications tly for in instance the to , CFD new wi is t Mo h scien automatic ust mesh explicit renemen w t, Systems to of p fa orous jects media a problems and (v clinical ery on anisotropic, y hete b rog e e with neous, solutions with published quite tly irregular op meshe Biology s) m and s also large, to for cardiac [ sim me-de ulation e- (anisotropic, condition heterogeneous, up with in v electrical ery m irregular with meshes ha as of obtained . from er medical fo imagi deling n applications g s ) My . electro I n dev bidomain elop ergence ed d a v new ] approac practicals h 24 to . the existen computation equations of ] complex . n W umerical a uxes bidomain of sym diusion, tic that actual is mo called necessitates the ols. 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Hub t ert v in e [ v 31 academic, ] and where partners. ni p c so e w results in of cardiology con cuses v the ergence and and umerical error of estimates mono are and exp equations. ected, t and and using v it results in a the v con metho text ha of e con e v pro ection-diusion ed with 4 M. 20 Manzini 16 [ with 2 Pi ]. rre, Finite in V to olume [ Metho , ds, , Hyp , erb ] olic M. 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