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Curriculum vitae
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born: Kazincbarcika, 14 April 1983
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primary school: Jenő Ádám
Central Primary School, Kazincbarcika, 1989-1997
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secondary school: Endre
Ságvári Grammar School, Kazincbarcika, 1997-2001
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university studies:
mathematician (2006), mathematics teacher (2008), University of Debrecen, 2001-2008
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PhD scholarship: 2006-2009
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assistant lecturer: since 2009
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PhD degree: 2010
title of the thesis:
Binomial Thue equations, ternary equations and their applications
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knowledge of languages:
English (intermediate)
German (intermediate)
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reviewer of
Zentralblatt für Mathematik
Publications
[1] A. Bazsó,
Further computational experiences on norm form equations with solutions
forming arithmetic progressions, Publicationes Mathematicae
Debrecen, 71 (2007), 489-497.
[2] A. Bazsó, A. Bérczes, K. Győry and Á. Pintér, On the resolution of
equations of the form Axn-Byn=C
in integers x, y and n≥3, II, Publicationes Mathematicae Debrecen
76 (2010), 227-250.
[3] A. Bazsó, On binomial Thue equations and ternary equations with
S-unit coefficients, Publicationes Mathematicae Debrecen
77 (2010), 499-516.
[4] A. Bazsó, Binomial Thue equations, ternary equations and their
applications, PhD thesis, University of Debrecen, 2010.
[5] A. Bazsó, Á. Pintér and H. M. Srivastava, A refinement of
Faulhaber's theorem concerning sums of powers of natural numbers,
Applied Mathematics Letters 25 (2012), 486-489.
[6] A. Bazsó, D. Kreso, F. Luca and Á. Pintér, On equal values of power
sums of arithmetic progressions, submitted.
Talks
[1] Norm form equations with
solutions forming arithmetic progressions, The 18th Czech and Slovak
International Conference on Number Theory, 27-31 August 2007, Smolenice (Slovakia).
[2] Norm form equations with solutions forming arithmetic progressions (in
Hungarian), Number Theory and Cryptography Days in Eger, 6 October 2007,
Eger.
[3] On the resolution of equations of the form Axn-Byn=C
in integers x, y and n is greater than or equal to 3, The 7th Polish,
Slovak and Czech Conference on Number Theory, 10-12 June 2008, Ostravice
(Czech Republic).
[4] On the resolution of binomial Thue equations (in Hungarian), 2nd
Diophantine and Cryptography Days in Sopron, 10-12 October 2008, Sopron.
[5] Solving binomial Thue equations, Winterschool on Explicit Methods in
Number Theory, 26-30 January 2009, Debrecen.
[6] On the resolution of binomial Thue equations, 26th Journées
Arithmétiques, 6-10 July 2009, Saint-Étienne (France).
[7] On ternary and binomial Thue equations with S-unit coefficients, The
19th Czech and Slovak
International Conference on Number Theory, 31 August-4 September 2009,
Hradec nad Moravicí (Czech Republic).
[8] On ternary and binomial Thue equations with S-unit coefficients, Diophantine and Cryptography Days in
Debrecen, 7 November 2009, Debrecen.
[9] On ternary equations and binomial Thue equations, The
8th Czech, Polish and Slovak Conference on Number Theory, 21-24 June 2010,
Bukowina Tatrzańska (Poland).
[10] On ternary equations and binomial Thue equations, Number Theory and
its Applications, An International Conference Dedicated to Kálmán Győry,
Attila Pethő, János Pintz and András Sárközy, 4-8 October 2010,
Debrecen.
[11] On equal values of power sums of arithmetic progressions, 27th Journées
Arithmétiques, 27 June-1 July 2011, Vilnius (Lithuania).
[12] On equal values of power sums of arithmetic progressions, Paul
Turán Memorial Conference, 22-26 August 2011, Budapest.
[13] On equal values of power sums of arithmetic progressions, The 20th Czech and Slovak
International Conference on Number Theory, 5-9 September 2011, Stará Lesná (Slovakia).
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