Papers are listed in approximate reverse chronological order.

 

50. M. Matolcsi, M. Weiner: Character tables and the problem of existence of finite projective planes, Journal of Combinatorial Designs, to appear.

 

49. M. Matolcsi, M. Weiner: Finite projective planes and the Delsarte LP-bound, Analysis Math., 44 (1), 89–98, (2018).

 

48. M. Kolountzakis, M. Matolcsi, M. Weiner: An application of positive definite functions to the problem of MUBs, Proc. AMS, Volume 146, Number 3, 1143-1150, (2018).

 

47. T. Keleti, M. Matolcsi, F. M. Oliveira Filho, I. Z. Ruzsa: Better bounds for planar sets avoiding unit distances, Discrete & Computational Geometry, 55(3), 642-661, (2016).

 

46. M. Matolcsi: A Walsh-Fourier approach to the circulant Hadamard conjecture, In: Algebraic Design Theory and Hadamard Matrices; C. J. Colbourn (ed), Springer Proceedings in Mathematics and Statistics 133 (2015), 201-208.

 

45. P. Jaming, M. Matolcsi: On the existence of flat orthogonal matrices, Acta Math. Hung., October 2015, Volume 147, Issue 1, pp 179-188.

 

44. M. Matolcsi, M. Weiner: An Improvement on the Delsarte-Type LP-Bound with Application to MUBs, Open Systems & Information Dynamics, Vol. 22, No. 1 (2015).

 

43. M. Matolcsi, I. Z. Ruzsa: Difference sets and positive exponential sums I. General properties, J. Fourier Anal. Appl. 20 (2014), no. 1, 17-41.

 

42. C. Bachoc, M. Matolcsi, I. Z. Ruzsa: Squares and difference sets in finite fields, Integers, Vol. 13, Article A77.

 

41. R. D. Malikiosis, M. Matolcsi, I. Z. Ruzsa: A note on the pyjama problem, Eur. J. Comb, Volume 34, Issue 7, October 2013, Pages 1071-1077.

 

40. M. Matolcsi, I. Z. Ruzsa, M. Weiner: Systems of mutually unbiased Hadamard matrices containing real and complex matrices, Australasian J. Combinatorics, Volume 55 (2013), Pages 35-47.

 

39. M. Matolcsi, I. Z. Ruzsa: Sets with no solutions to x+y=3z, European J. Combin., 34 (2013), no. 8, 1411-1414.

 

38. M. Matolcsi: A Fourier analytic approach to the problem of mutually unbiased bases, Studia Sci. Math. Hung., Vol. 49, No. 4 (2012), 482-491.

 

37. M. N. Kolountzakis, M. Matolcsi: Teselaciones por traslación, La Gaceta de la Real Sociedad Matematica Espanola, Vol. 13 (2010), Num. 4, 725–746.

 

36. Philippe Jaming; Mate Matolcsi; Peter Mora: The problem of mutually unbiased bases in dimension 6, Cryptography and Communications, Vol. 2, Number 2, (2010) 211-220.

 

35. M. Matolcsi, C. Vinuesa: Improved bounds on the supremum of autoconvolutions, Journal of Mathematical Analysis and Applications, Vol. 372, Issue 2, (2010), 439-447.

 

34. B. Koszegi, K. Madarasz, M. Matolcsi: Risk-Free Arbitrage Based on Public Information: An Example, preprint.

 

33. M. Matolcsi, I. Z. Ruzsa : Sumsets and the convex hull, In: Additive Number Theory: Festschrift In Honor of the Sixtieth Birthday of Melvyn B. Nathanson; David Chudnovsky, Gregory Chudnovsky (eds.), Springer-Verlag, (2010), 221-227.

 

32. K. Gyarmati, M. Matolcsi, I. Z. Ruzsa: A superadditivity and submultiplicativity property for cardinalities of sumsets, Combinatorica, 2010, Volume 30, Number 2, Pages 163-174.

 

31. M. N. Kolountzakis, M. Matolcsi: Algorithms for translational tiling, Journal of Mathematics and Music, Volume 3, Issue 2 July (2009) , pg. 85 - 97.

 

30. P. Jaming, M. Matolcsi, P. Móra, F. Szöllősi, M. Weiner: A generalized Pauli problem and an in_nite family of MUB-triplets in dimension 6, J. Physics A: Mathematical and Theoretical, Vol. 42, Number 24, 245305, (2009).

 

29. P. Jaming, M. Matolcsi, Sz. Revesz: On the extremal rays of the cone of positive, positive definite functions, J. Fourier Anal. Appl., Volume 15, Number 4 / August, (2009), 561-582.

 

28. K. Gyarmati, M. Matolcsi, I. Z. Ruzsa: Plunnecke's inequality for different summands, Building Bridges Conference, In: Bolyai Society Mathematical Studies, 19; M. Grötschel, G.O.H. Katona(eds.); János Bolyai Mathematical Society and Springer-Verlag, Budapest; (2008); 309-320.

 

27. T. Matolcsi, M. Matolcsi: Coordinate time and proper time in the GPS, Eur. J. Phys. Vol:29, (2008), 1147-1151.

 

26. M. Matolcsi, F. Szollosi: Towards a classification of 6x6 complex Hadamard matrices, Open Systems & Information Dynamics, Vol:15, Issue:2, June (2008), 93- 108.

 

25. W. Czaja, P. Jaming, M. Matolcsi: An efficient algorithm for positive realizations, System Control Letters, Vol 57/5 (2008), pp 436-441.

 

24. A. Iosevich, M. N. Kolountzakis, M. Matolcsi: Covering the plane by rotations of a lattice arrangement of disks, in Complex and Harmonic Analysis, Proceedings of the International Conference, Thessaloniki, May 25-27, 2006, Destech Publications Inc., (2007) (eds: A. Carbery, P. L. Duren, D. Khavison, A. G. Siskakis)

 

23. B. Nagy, M. Matolcsi, M. Szilvási : Order Bound for the Realization of a Combination of Positive Filters, IEEE Transactions on Automatic Control, Volume 52, Issue 4, April (2007), 724-729.

 

22. M. Matolcsi, J. Réffy, F. Szöllősi: Constructions of Complex Hadamard matrices via tiling Abelian groups, Open Systems & Information Dynamics, Vol. 14, (2007) 247-263.

 

21. T. Matolcsi, M.Matolcsi, T.Tasnádi: On the relation of Thomas rotation and angular velocity of reference frames, Gen. Rel. Grav., Volume 39, Number 4 / April, (2007), 413-426. 

 

20. B. Farkas, M. Matolcsi, P. Móra: On Fuglede’s conjecture and the existence of universal spectra, J. Fourier Anal. Appl., Volume 12, Number 5, (2006), 483-494.

 

19. B. Nagy, M. Matolcsi, M. Szilvási : Positive decomposition of transfer functions with multiple poles, Positive Systems, Lecture Notes in Control and Information Sciences, Springer Berlin, Volume 341, (2006), 335-342.

 

18. M. N. Kolountzakis, M. Matolcsi: Complex Hadamard matrices and the spectral set conjecture, Collectanea Mathematica, (2006), Vol. Extra, 281-291.

 

17. Matolcsi M.: Neumann János szerepe a Hilbert terek elméletének megalapozásában, (in Hungarian), Matematikai Lapok, (historical paper on the occasion of the Neumann centenarium), 11, 2002/03, no. 2, 26--35 (2006).

 

16. G. Munoz, M. Matolcsi: On the real polarization problem, Math. Ineq. Appl., vol. 9/3, (2006) 485-494.

 

15. M. N. Kolountzakis, M. Matolcsi: Tiles with no spectra, Forum Math., 18 (2006), 519-528.

 

14. B. Nagy, M. Matolcsi: Minimal positive realizations of transfer functions with nonnegative multiple poles, IEEE Tran. Aut. Cont., 50 ,  Issue 9,  Sept. (2005), 1447 – 1450.

 

13. M. Matolcsi: A geometric estimate on the norm of product of functionals, Linear Algebra Appl., vol. 405, (2005), 304-310.

 

12. T. Matolcsi, M. Matolcsi: Thomas rotation and Thomas precession, Internat. J. Theoret. Phys.44 (2005), no.1, 63-77.

 

11. M. Matolcsi: Fuglede’s conjecture fails in dimension 4, Proc. Amer. Math. Soc. 133 (2005), no.10, 3021-3026.

 

10. A. Halmschlager, M. Matolcsi: Minimal positive realizations for a class of transfer functions, IEEE Trans. Circ. Syst. II, 52, vol. 4, (2005), 177-180.

 

9. M. Matolcsi: Linear polarization constant of R^n, Acta Math. Hung., no. 1-2., (2005), 129-136.

 

8. B. Nagy, M. Matolcsi: Estimates for the dimensions of nonnegative realizations, Acta Sci. Math. (Szeged), 70 (2004), 511-524.

 

7. M. Matolcsi: On quasi-contractivity of C_0-semigroups on Banach spaces, Arch. Math. (Basel), 83/4 (2004), 360-363.

 

6. M. Matolcsi: On the relation of closed forms and Trotter’s product formula, J. Funct. Anal., 205/2(2003), 401-413.

 

5. B. Nagy, M. Matolcsi: A lowerbound on the dimension of positive realizations, IEEE Trans. Circ. Syst. I, 50(2003),  no. 6, 782-784.

 

4. B. Nagy, M. Matolcsi: Algorithm for positve realization of transfer functions, IEEE Trans. Circ. Syst. I, 50(2003),  no. 5, 699-702.

 

3. M. Matolcsi, R. Shvidkoy: Trotter’s product formula for projections, Arch. Math. (Basel),  81/3(2003), 309-317.

 

2. B. Farkas, M. Matolcsi: Positive forms on Banach spaces, Acta Math. Hung., 99 (2003), 43-55.

 

1. B. Farkas, M. Matolcsi: Commutation Properties of the Form Sum of Positive Symmetric Operators, Acta Sci Math (Szeged), 67 (2001), no.3-4, 777-790.