Dr. Olimpiu-Flavius Pătrulescu

former member of ICTP (between 2008-2021)

This website contains information which is no longer updated

e-mail: flaviusolimpiu[at]yahoo.com

Academic degree:

Ph.D. in Mathematics (2012)

Education background

2009-2012 Ph.D. student at Faculty of Mathematics and Computer Science, “Babeş-Bolyai” University, Cluj-Napoca (Romania) scientific advisor Prof. Octavian Agratini. Co-tutelle at “University of Perpignan Via Domitia”, Perpignan (France) scientific advisor Prof. Mircea Sofonea.
2008-2009 Master studies Master studies in Applied Mathematics at Faculty of Mathematics and Computer Science, University “Babeş-Bolyai”
2004-2008 Faculty of Mathematics and Computer Science, “Babeş-Bolyai” University
2000-2004 “Tudor Vladimirescu” High-School, Tg-Jiu

Working Experiance

2014-2021 Scientific Researcher III at “Tiberiu Popoviciu” Institute of Numerical Analysis, Cluj-Napoca, Romanian Academy.
2014-2015 Postdoctoral scholarship, Faculty of Mathematics and Computer Science, Babeș-Bolyai University, Project POSDRU/159/1.5/S/132400
2011-2014 Researcher at “Tiberiu Popoviciu” Institute of Numerical Analysis, Cluj-Napoca, Romanian Academy.
2013 Postdoctoral research at “Clément Ader” Institute, site IUT Tarbes, project AMRIA, ANR-11-PDOC-0013
2009-2011 Research Assistant at “Tiberiu Popoviciu” Institute of Numerical Analysis, Cluj-Napoca, Romanian Academy.
2008 High School Teacher

Grants

  • PN-II-RU-TE-2011-3-0013 “Transport Phenomena in Nanofluids and Nanofluids Saturated Porous Media” (Participant)

Teaching Experience

 

2009-2011 Laboratories taught at the “Babeş-Bolyai” University, Cluj-Napoca (numerical analysis, probability, statistics)
2017-2018 Laboratories taught at the “Babeş-Bolyai” University, Cluj-Napoca (probability, statistics)

Selected Talks at Meetings and Symposia

  1. Conjugate heat transfer in a vertical channel filled with a nanofluid adjacent to a heat generating solid domain, Simpozion “Metode numerice si de aproximare”, Zilele Academice Clujene, Romanian Academy, Cluj-Napoca, June 3-4, 2010.
  2. Steffensen type methods for approximating solutions of differential equations, International Conference “Numerical Analysis and Approximation Theory”, Cluj-Napoca, September 23-26, 2010.
  3. Modelling and analysis of history-dependent contact problems, XX French-Polish Seminar of Mechanics, Warsaw, 19-23 May, 2012 (+M. Sofonea, M. Barboteu, A. Ramadan).
  4. A one dimensional contact problem with normal compliance and memory term, XX French-Polish Seminar of Mechanics, Warsaw, 19-23 May, 2012 (Poster Session).
  5. On the behavior of a the solution to a contact problem with memory term, International Conference on Fixed Point Theory and its Applications, Cluj-Napoca, July 9-15, 2012 (+M. Barboteu, A. Ramadan).
  6. Analysis of a viscoplastic frictionless contact problem, XI-eme Colloque Franco-Roumain de Mathémtiques Appliqués, Bucharest, August 23-30, 2012 (+A. Farcaş).
  7. Penalization method of contact problems with unilateral constraints, 21th French-Polish Seminar of Mechanics , Perpignan, June 13-15, 2013.
  8. Toward shape optimization using PGD with geometrical parameters in a isogeometrical framework, 2nd International Workshop Reduced Basis, POD and PGD model, Blois Castle, November 3-6, 2013 (Poster Session) (+E. DeLuycker, A. Ammar, A. Huerta, F. Chinesta).
  9. Variational inequalities in contact mechanics: analysis, penalization, Academics Days of Cluj-Napoca, Romanian Academy, Cluj-Napoca, June 5, 2014.
  10. A viscoelastic contact problem with adhesion and surface memory effects, 12e Colloque Franco-Roumain de Mathémtiques Appliqués, Lyon, August 25-30, 2014.
  11. Convergence result for a variational inequality, 3rd International Conference on Numerical Analysis and Approximation Theory, Cluj-Napoca, September 17-20, 2014 (+A. Farcaş).
  12. Penalization methods for a variational problem in contact mechanics, Academics Days of Cluj-Napoca, Romanian Academy, Cluj-Napoca, May 20, 2015.
  13. A mixed variational formulation of a contact problem with adhesion, International Workshop Perpignan’s Days on Applied Mathematics, Perpignan, June 2015.
  14. A fixed point method in viscoplasticity and applications, International Conference on Nonlinear Operators, Differential Equations and Applications, Cluj-Napoca, July 14-17, 2015.
  15. New models in Contact Mechanics: weak solvability, numerical analysis, Academics Days of Cluj-Napoca, Romanian Academy, Cluj-Napoca, May 18, 2016.
  16. A contact problem with wear and normal compliance, Emerging Trends in Applied Mathematics and Mechanics, Perpignan, May 30-June 03, 2016.
  17. A regularization method for a viscoelastic contact problem, XIIIème Colloque Franco-Roumain de Mathématiques Appliquées, Iasi, August 25-29, 2016.
  18. History-dependent contact problems: numerical approximation using penalization and regularization methods, Workshop Applied Mathematics Methods and Modelling, Craiova, May 7-8, 2017.
  19. Penalization and regularization methods for history-dependent variational inequalities, Mathematical Analysis with Applications in Mechanics, Perpignan, September 6-8, 2017.
  20. Analysis of a rate-and-state friction problem with viscoelastic materials, Emerging Trends in Applied Mathematics and Mechanics 2018, Krakow, June 18 – 22, 2018
  21. F. Pătrulescu, Numerical solutions (finite element method, finite difference) for a flow problem in aquifers, Numerical Analysis, Approximation and Modeling, Academic Days, Cluj-Napoca, April 16 2019 (+C.D. Alecsa, N. Suciu)
  22. F. Pătrulescu, Transfer Phenomena in Non-Darcy Bidisperse Porous Media, 15th International Conference on FLUID MECHANICS (FLUIDS ’19) Athens, Greece, December 8-10 2019 (+T. Grosan, I. Pop)

Languages

English, French

Publications

Global random walk solutions to PDF evolution equations

(preprint), html, paper
AbstractAuthorsNicolae Suciu Tiberiu Popoviciu Institute of Numerical Analysis, Romanian Academy Friedrich-Alexander University of Erlangen-Nuremberg Mathematics Department Călin Vamoș Tiberiu Popoviciu Institute of Numerical Analysis, Romanian Academy Sabine Attinger UFZ-Helmholtz Center…

On some properties of functions of one or two real variables

Abstract AuthorsT. Popoviciu Keywords? Paper coordinatesT. Popoviciu, Sur quelques propriétés des fonctions d’une ou de deux variables réelles, Mathematica, 8 (1934), pp. 1-85 (in French). PDFhttps://ictp.acad.ro/popoviciu/papers/1934%20g%20-Popoviciu-%20Mathematica%20-%20Sur%20quelques%20proprietes%20des%20fonctions%20d’une%20ou%20de%20deux%20variables%20reelles.pdf About this paperJournalMathematica Publisher…

Publication Fields