MARCSA Dániel
M.Sc. in Mechatronics Engineering
PERSONAL DATA [CV]
| Place of Birth: | Keszthely |
| Date of Birth: | 08.08.1984. |
| Nationality: | Hungarian |
| E-mail: | marcsa@maxwell.sze.hu |
| WWW: | maxwell.sze.hu |
STUDIES
|
2011 -
|
"Széchenyi István" University - Interdisciplinary Doctoral School of Engineering, Modelling and Development of Infrastructural Systems - Ph.D. Scholarship |
|
2009 - 2011
|
"Széchenyi István" University - Faculty of Engineering
Sciences - M.Sc. in Mechatronics Engineer (The grade of the diploma: Excellent) |
|
2004 - 2009
|
"Széchenyi István" University -
Faculty of Engineering Sciences - B.Sc. in Electrical Engineer - Department of Automation (The grade of the diploma: Excellent) |
|
1999 - 2004
|
"Pattantyús Ábrahám Géza" Secondary Technical School (Electrotechnical technician [OKJ 52-5422-01]) |
AWARDS
| 2016 | "Best Poster Award" in 5th European Seminar on Computing, Pilsen |
| 2011 Spring | OTDK Prize of the Section Committee (30th National Scientific Student Conference) |
| 2010 Autumn | TMDK 1st prize |
| 2010 | "Best Presenter"
in Information Technology Session of the 6th International PhD & DLA Symposium, Pécs |
| 2010/2011 | Fellowship granted by the Republic |
| 2010 Spring | TMDK 2nd prize |
| 2009 /2010 | Fellowship granted by the Republic |
| 2009 Spring | OTDK 3rd prize (29th National Scientific Student Conference) |
| 2008 Spring | TMDK 2nd prize |
| 2007 Autumn | TMDK 2nd prize |
VISITS
| 2009 | Department of Electricity and Physical Electronics, Faculty of Physics, "Alexandru Ioan Cuza" University, 3 weeks |
| 2008 | Department of Electricity and
Physical Electronics, Faculty of Physics, "Alexandru Ioan Cuza"
University, 3 weeks |
RESEARCH FIELD
|
|
Potential formulations
investigation, simulation of magnetostatic and eddy current fields |
|
|
Analysis, modeling of rotating electrical machines by
using the Finite Element Method with Motion Voltage Term and Different Potential Formulations |
|
|
Design and simulation of three-pole radial active magnetic bearing using the 2D, 3D nonlinear Finite Element Method |
|
|
Domain decomposition methods and its algorithms in electromagnetic field simulations |