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See my arXiv page, or my Google Scholar profile, or my WoS citation report.

See a list of independent citations hosted at The Hungarian Scientific Bibliography (MTMT).

List of publications

  1. D. Petz, K. M. Hangos, A. Szántó, F. Szöllősi: State tomography for two qubits using reduced densities, J. Phys. A: Mathematical and General, 39, 10901--10907 (2006). [journal link]
  2. M. Matolcsi, J. Réffy, F. Szöllősi: Constructions of complex Hadamard matrices via tiling Abelian groups, Open Syst. Inf. Dyn., 14:3, 247--263 (2007). [journal link]
  3. F. Szöllősi: Parametrizing Complex Hadamard matrices, European J. Combin., 29, 1219--1234 (2008). [journal link]
  4. M. Matolcsi, F. Szöllősi: Towards a classification of 6x6 complex Hadamard matrices, Open Syst. Inf. Dyn., 15:2, 93--108 (2008). [journal link]
  5. S. Severini, F. Szöllősi: A further look into combinatorial orthogonality, Electron. J. Linear Algebra, 17, 376--388 (2008). [journal link]
  6. F. Szöllősi: A two-parameter family of complex Hadamard matrices of order 6 induced by hypocycloids, Proc. Amer. Math. Soc., 138, 921--928 (2010). [journal link]
  7. Ph. Jaming, M. Matolcsi, P. Móra, F. Szöllősi, M. Weiner: A generalized Pauli problem and an infinite family of MUB-triplets in dimension 6, J. Phys. A, 42:24, 245305, (2009). [journal link]
  8. D. Z. Đokovic, S. Severini, F. Szöllősi: Rational Orthogonal versus Real Orthogonal, Electron. J. Linear Algebra, 18, 649--673 (2009). [journal link]
  9. F. Szöllősi: Exotic complex Hadamard matrices, and their equivalence, Cryptogr. Commun., 2:2, 187--198 (2010). [journal link]
  10. F. Szöllősi: On quaternary complex Hadamard matrices of small orders, Adv. Math. Commun., 5:2, 309--315 (2011). [journal link]
  11. F. Szöllősi: Complex Hadamard matrices of order 6: A four-parameter family, J. Lond. Math. Soc. (2), 85:3, 616--632 (2012). [journal link]
  12. F. Szöllősi: Complex Hadamard matrices and equiangular tight frames, Linear Algebra Appl., 438, 1962--1967 (2013). [journal link]
  13. F. Szöllősi: A note on the existence of BH(19,6) matrices, Australas. J. Combin., 55, 31--34 (2013). [journal link]
  14. P.H.J. Lampio, F. Szöllősi, P.R.J. Östergård: The quaternary complex Hadamard matrices of orders 10, 12 and 14, Discrete Math., 313, 189--206 (2013). [journal link]
  15. M. H. Lee, F. Szöllősi: Hadamard matrices modulo 5, J. Combin. Des., 22:4, 171--178 (2014). [journal link]
  16. M. H. Lee, F. Szöllősi: A note on inverse-orthogonal Toeplitz matrices, Electron. J. Linear Algebra, 60, 898--904 (2013). [journal link]
  17. F. Szöllősi: Mutually Unbiased Bases, Gauss sums, and the asymptotic existence of Butson-type Hadamard matrices, Proceedings of the RIMS workshop ``Research on finite groups and their representations, vertex operator algebras, and algebraic combinatorics'', Kyoto, 1872, 39--48 (2014). [journal link]
  18. G. Greaves, J. H. Koolen, A. Munemasa, F. Szöllősi: Equiangular lines in Euclidean spaces, J. Combin. Theory Ser. A, 138, 208--235 (2016). [journal link]
  19. F. Szöllősi: The hunt for weighing matrices of small orders, in Algebraic Design Theory and Hadamard matrices, Springer Proceedings in Mathematics & Statistic, 223--234 (2015). [journal link]
  20. F. Szöllősi: A remark on a construction of D.S. Asche, Discr. Comput. Geom., 61:1, 120--122 (2019). [journal link]
  21. F. Szöllősi, P.R.J. Östergård: Enumeration of Seidel matrices, European J. Combin., 69, 169--184 (2018). [journal link]
  22. P.H.J. Lampio, P.R.J. Östergård, F. Szöllősi: Orderly generation of Butson Hadamard matrices, Math. Comp., 89, 313--331 (2020). [journal link]
  23. F. Szöllősi, P.R.J. Östergård: Constructions of maximum few-distance sets in Euclidean spaces, Electronic J. Combin., 27:1, #P1.23 (2020). [journal link]
  24. M. Ganzhinov, F. Szöllősi: Biangular lines revisited, Discrete & Computational Geometry, 66, 1113--1142 (2021). [journal link]
  25. F. Szöllősi: The two-distance sets in dimension four, in:Discrete and Computational Geometry, Graphs, and Games (eds.: Jin Akiyama et. al), 18--27 (2021). [journal link]
  26. F. Szöllősi: A note on five dimensional kissing arrangements, to appear in Math. Res. Lett., arXiv:2301.08272 [math.CO] (2023). [arXiv link]

Preprints and miscellaneous work

  • F. Szöllősi: All complex equiangular tight frames in dimension 3, manuscript draft, arXiv:1402.6429 [math.FA] (2014). [arXiv link]
  • J.Y. Park, J.S. Kim, F. Szöllősi, M.H. Lee: 3/5-Modular Hadamard-Jacket Symmetric Matrices [in Korean], Journal of the Institute of Electronics and Information Engineers, 50:5, 9--17 (2013). [journal link]
  • J.Y. Park, J.S. Kim, F. Szöllősi, M.H. Lee: The Toepliz Circulant Jacket Matrices [in Korean], Journal of the Institute of Electronics and Information Engineers, 50:7, 19--26 (2013). [journal link]

Thesis

  • F. Szöllősi: Komplex Hadamard mátrixok konstrukciója és paraméterezése [in Hungarian, with an English summary], MSc thesis, Budapest University of Technology and Economics (2008). [link]
  • F. Szöllősi: Construction, classification, and parametrization of complex Hadamard matrices, PhD thesis, Central European University (2012). [library link]