Zoltán Kaufmann is an associate professor at the Department of Physics of Complex Systems. One of his research fields is the topic of classical chaos, the other is the application of semiclassical and quantummechanical quantization methods in mesoscopic systems.

The number of his scientific publications is 20, the number of his citations is 120.

His most important publications

  • Z. Kaufmann, H. Lustfeld, and J. Bene, Eigenvalue spectrum of the Frobenius-Perron operator near intermittency, Phys. Rev. E 53, 1416-21 (1996)
  • Z. Kaufmann, H. Lustfeld, A. Németh, and P. Szépfalusy, Diffusion in normal and critical transient chaos, Phys. Rev. Lett. 78, 4031-34 (1997)
  • J. Cserti, A. Kormányos, Z. Kaufmann, J. Koltai, and C. J. Lambert, Proximity-induced subgaps in Andreev billiards, Phys. Rev. Lett. 89, 057001 (2002)
  • A. Kormányos, Z. Kaufmann, C. J. Lambert, and J. Cserti, Effective Random Matrix Theory description of chaotic Andreev billiards, Phys. Rev. B 70, 052512 (2004)
  • A. Kormányos, Z. Kaufmann, J. Cserti, and C. J. Lambert, Quantum-Classical Correspondence in the Wave Functions of Andreev Billiards, Phys. Rev. Lett. 96, 237002 (2006)