István Pink
assistant professor

room: M405
telephone: 36-52-512900/22818
e-mail: pinki@science.unideb.hu
homepage: -
 

Curriculum vitae

• born: Nagykároly, 2 July 1973

• secondary school: Secondary School, Nagykároly, 1988-1990 and András Péter Grammar School, Szeghalom, 1990-1992

• university studies: mathematician, mathematics teacher, Lajos Kossuth University, 1993-1998

• PhD scholarship: 1998-2001

• assistant: 2001-2002

• assistant lecturer: 2002-2010

• assistant professor: since 2010

• PhD degree: 2006
  title of the thesis: Effective results in the theory of superelliptic equations (in Hungarian)

• knowledge of languages:
  German (intermediate)

Publications

[1] I. Pink and Sz. Tengely, Full powers in arithmetic progressions, Publ. Math. Debrecen 57 (2000), 535-545.

[2] I. Pink, On the differences between polynomial values and perfect powers, Publ. Math. Debrecen 63 (2003), 461-472.

[3] I. Pink, On the diophantine equation x²+(p₁^z_1…p_s^z_s)²=2yⁿ, Publ. Math. Debrecen 65 (2004), 205-213.

[4] K. Győry, I. Pink and A. Pintér, Power values of polynomials and binomial Thue-Mahler equations, Publ. Math. Debrecen 65 (2004), 341-362.

[5] I. Pink, Effective results in the theory of superelliptic equations (in Hungarian), PhD thesis, University of Debrecen, 2006.

[6] I. Pink, On the diophantine equation x²+2^α3^β5^γ7^δ=yⁿ, Publ. Math. Debrecen 70 (2007), 149-166.

[7] A. Bérczes and I. Pink, On the diophantine equation x²+p^2k=yⁿ, Archiv der Mathematik 91 (2008), 505-517.

[8] A. Bérczes, K. Liptai and I. Pink, On balancing recurrence sequences, Fibonacci Quart. 48 (2010), 121-128.

[9] I. Pink and Zs. Rábai, On the diophantine equation x²+5^k17^l=yⁿ, Communications in Mathematics 19 (2011), 1-9.

[10] A. Bérczes and I. Pink, On the diophantine equation x²+d^2l+1=yⁿ, Glasgow Math. J., accepted.
 

Talks

[1] On the difference |F(x)-by^m|, The 15th Czech and Slovak International Conference on Number Theory, 3-8 September 2001, Ostravice (Czech Republic).

[2] On the differences between polynomial values and perfect powers, Explicit Algebraic Number Theory: NWO-OTKA Workshop, 27 September-2 October 2002, Leiden (Netherlands).

[3] On the differences between polynomial values and perfect powers (in Hungarian), Conference on Number Theory to the Memory of Péter Kiss, 22-23 November 2002, Eger.

[4] Full powers and binomial Thue-Mahler equations (in Hungarian), Diophantine Day in Sopron, 9 October 2004, Sopron.

[5] On the diophantine equation x²+2^α3^β5^γ7^δ=yⁿ (in Hungarian), Cryptography and Diophantine Day in Nyíregyháza, 30 April 2005, Nyíregyháza.

[6] On the diophantine equation x²+2^α3^β5^γ7^δ=yⁿ, The 17th Czech and Slovak International Conference on Number Theory, 3-8 September 2005, Malenovice (Czech Republic).

[7] On the diophantine equation x²+2^α3^β5^γ7^δ=yⁿ (in Hungarian), Diophantine and Cryptography Days in Berekfürdő, 22 April 2006, Berekfürdő.

[8] On the equation x²+p^l=yⁿ (in Hungarian), Number Theory and Cryptography Days in Eger, 6 October 2007, Eger.

[9] On the diophantine equation x²+p^2k=yⁿ, Winter School on Explicit Methods in Number Theory, 26-30 January 2009, Debrecen.

[10] On the diophantine equation x²+d^2l+1=yⁿ, 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 the number of solutions of some binomial Thue equations, Paul Turán Memorial Conference, 22-26 August 2011, Budapest.

[12] On the number of solutions of some binomial Thue equations I, The 20th Czech and Slovak International Conference on Number Theory, 5-9 September 2011, Stará Lesná (Slovakia).