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BBTE |
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Matematika és Informatika Kar |
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Cím: M. Kogălniceanu utca, 1 szám, Kolozsvár 3400, Románia Tel: 40-264-594315 |
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Születési hely: |
Marosvásárhely |
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Születési idő: |
1959. június 07. |
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Foglalkozás: |
egyetemi oktató |
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Beosztás: |
Előadótanár (docens) |
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Otthoni cím: |
Kolozsvár |
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Kutatási téma: |
égi mechanika |
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Tudományterület: |
Matematika |
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Tudományág: |
- |
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Tudományos cím: |
A matematikai tudományok doktora |
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Publikációk: |
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1. Szenkovits, F., Mihoc, V., Stoica, C.: The Manev-type problems: a topological view. Mathematica 41 (61) (1999).
2. Szenkovits Ferenc, Mihoc, V.: The Scwarzschild-type two-body problem: a topological view. Studia Universitatis Babes-Bolyai, Matchematica XLIII, 2 (1999), (111-117).
3. Pál, Á., Csillik Ihara, Oproiu, T., Szenkovits Ferenc, The Total Solar Eclipse of 11 August 1999. Ed. Dacia, Cluj-Napoca, 1999, ISBN 973-35-0896-9(54 pag.)
4. Pál, Á. Szenkovits Ferenc: Meridian Motion Around a Spheroid. Proceedings of Conference in Analysis, Functional Equations Approximations and Convexity in Honour of Professor Elena Popoviciu, Cluj-Napoca, 1999 October, (1999), 221-226.
5. Pál, Á. Szenkovits Ferenc: Reccurrent.power series solution of the n-body problem associated to a quasihomogeneous potential. Romanian Astronomical Journal 8 (1998), 37-41.
6. Pál, Á., Szenkovits Ferenc: On the Application of the Steffensen numerical integration method to the restricted three-body problem, Proceedings of the 2nd Hellenic Astronomical Conference, Thessaloniki, Greece, Ed. M. E. Contadakis, 1996, 559-562.
7. Szenkovits Ferenc: Despre varietatea orbitelor kepleriene - o interesanta interpretare geometrica a obiectelor planetare, Lucrarile Seminarului de Didactica Matematica si Informatica, volumul 10,pp. 153-156. (1995).
8. Szenkovits Ferenc: Szórakoztató feladatok megoldása gráfelméleti ismeretek segítségével (Euler gráfok) . Matematikai Lapok, 10 (1981), 406-411.
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