Dr. István Faragó
Professor
Eötvös Loránd University,
Faculty of Science,
Institute of Mathematics,
Department of Applied Analysis and
Computational Mathematics
Pázmány Péter sétány 1/C, H-1117
Budapest, Hungary
e-mail:
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Education, degrees, places of work
| 2010- |
Professor, Eötvös Loránd University, Department of Applied Analysis and Computational Mathematics |
| 2009 |
Doctor of Mathematical Sciences, Hungarian Academy of Sciences |
| 2006- |
Head of Department, Eötvös Loránd University, Department of Applied Analysis and Computational Mathematics |
| 2005- |
Deputy Director, Eötvös Loránd University, Institute of Mathematics |
| 1989-2010 |
Associate Professor, Eötvös Loránd University, Department of Applied Analysis and Computational Mathematics |
| 1986 |
Candidate of Mathematical Sciences, Hungarian Academy of Sciences |
| 1981-1989 |
Senior researcher, Gödöllő University of Agricultural Sciences, Institute of Mathematics and Computer Sciences |
| 1981-1985 |
PhD, Ukrainian Academy of Sciences Institute of Cybernetics |
| 1974-1981 |
Researcher, Institute of Computing of the Ministry of Labor |
| 1974 |
Degree in Mathematics, Kiev State University |
Fields of research
Numerical solutions of partial differential equations, operator splitting, analysis of qualitative properties of the numerical solutions of time-dependent problems, preconditioning, modelling of air pollution
Major publications
| 2009 |
Faragó, I., & Havasi, Á. (2009). Operator Splittings and Their Applications. New York: Nova Science Publisher Inc.. |
| 2009 |
Faragó, I., & Horváth, R. (2009). Continuous and Discrete Parabolic Operators and Their Qualitative Properties. IMA Numerical Analysis, 29, 606-631. |
| 2008 |
Faragó, I., Thomsen, P., & Zlatev, Z. (2008). On the Additive Splitting Procedures and Their Computer Realization. Applied Mathematical Modelling, 32, 1552-1569. |
| 2008 |
Faragó, I. (2008). A Modified Iterated Operator Splitting Method. Applied Mathematical Modelling, 32, 1542-1551. |
| 2007 |
Faragó, I., & Horváth, R. (2007). A Review of Reliable Numerical Models for Three-Dimensional Linear Parabolic Problems. Int. J. Numer. Meth. Engng., 70, 25-45. |
| 2006 |
Faragó, I., & Horváth, R. (2006). Discrete Maximum Principle and Adequate Discretizations of Linear Parabolic Problems. SIAM Scientific Computing, 28, 2313-2336. |
| 2005 |
Faragó, I., Horváth, R., & Schilders, W. (2005). Investigation of Numerical Time Integrations of the Maxwell Equations Using the Staggered Grid Spatial Discretization. Int. J. Num. Modelling, 18, 149-169. |
| 2005 |
Faragó, I., Horváth, R., & Korotov, S. (2005). Discrete Maximum Principle for Linear Parabolic Problems Solved on Hybrid Meshes. Appl. Numer. Math., 43, 249-264. |
| 2003 |
Faragó, I., & Karátson, J. (2003). Variable Preconditioning for Nonlinear Elliptic Problems via Inexact Newton Methods in Hilbert Spaces. SIAM J. Numer. Anal., 41, 1242-1262. |
| 2002 |
Faragó, I., & Karátson, J. (2002). Numerical Solution of Nonlinear Elliptic Problems via Preconditioning Operators. Theory and applications. New York: Nova Science Publisher. |
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