Preprint / currently under peer-review:

• S. Carpi, Y. Tanimoto and M. Weiner:
  Unitary representations of the W₃-algebra with c≥2.
  arXiv:1910.08334
  


• S. Nietert, Zs. Szilágyi and M. Weiner:
  Rigidity and a common framework for mutually unbiased bases and k-nets.
  arXiv:1907.02469

Appeared or to appear in peer-reviewed international science journals:

• M. Matolcsi and M. Weiner:
  Character tables and the problem of existence of finite projective planes.
  J. Comb. Des. 26 (2018), 540-546.


• S. Carpi, Y. Kawahigashi, R. Longo and M. Weiner:
  From vertex operator algebras to conformal nets and back.
  Mem. Amer. Math. Soc. 254 (2018), 1213.


• M. Kolountzakis, M. Matolcsi and M. Weiner:
  An application of positive definite functions to the problem of MUBs.
  Proc. Amer. Math. Soc. 146 (2018), 1143-1150.


• V. Morinelli, Y. Tanimoto and M. Weiner:
  Conformal covariance and the split property.
  Commun. Math. Phys.357 (2018), 379-406.


• M. Matolcsi and M. Weiner:
  Finite projective planes and the Delsarte LP-bound.
  Anal. Math. 44 (2018), 89-98.


• T. Fülöp, T. Matolcsi and M. Weiner:
  Second-order equation of motion for electromagnetic radiation back-reaction.
  Modern Physics Letters A 32 (2017), 1750147.


• M. Weiner:
  Local equivalence of representations of Diff⁺(S¹) corresponding to different highest weights.
  Commun. Math. Phys. 352 (2017), 759-772.


• P. E. Frenkel and M. Weiner:
  Classical information storage in an n-level quantum system.
  Commun. Math. Phys. 340 (2015), 563-574.


• M. Matolcsi and M. Weiner:
  An improvement on the Delsarte-type LP bound with application to MUBs.
  Open Syst. Inf. Dyn. 22 (2015), 1550001.


• P. E. Frenkel and M. Weiner:
  On vector configurations that can be realized in the cone of positive matrices.
  Linear Alg. Appl. 459 (2014), 465-474.


• M. Weiner:
  A gap for the maximum number of mutually unbiased bases.
  Proc. Amer. Math. Soc. 141 (2013), 1963-1969.


• S. Carpi, R. Conti, R. Hillier and M. Weiner:
  Representations of Conformal Nets, Universal C*-Algebras and K-Theory.
  Commun. Math. Phys. 320 (2013), 275-300.


• M. Matolcsi, I. Z. Ruzsa and M. Weiner:
  Systems of mutually unbiased Hadamard matrices containing real and complex matrices.
  Australas. J. Combin. 55 (2013), 35-47.


• Gy. Farkas, N. Friedman, I. Hegedűs and M. Weiner:
  On the snap-back behavior of a self-deploying antiprismatic column during packing.
  Engineering Structures 50 (2013), 74-89.


• P. Camassa, R. Longo, Y. Tanimoto and M. Weiner:
  Thermal States in Conformal QFT. II
  Commun. Math. Phys. 315 (2012), 771-802.


• P. Camassa, R. Longo, Y. Tanimoto and M. Weiner:
  Thermal States in Conformal QFT. I
  Commun. Math. Phys. 309 (2012), 703-735.


• M. Weiner:
  An algebraic version of Haag's theorem.
  Commun. Math. Phys. 305 (2011), 469-485.


• M. Weiner:
  On orthogonal systems of matrix algebras.
  Linear Alg. Appl. 433 (2010), 520-533.


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


• D. Petz, A. Szántó and M. Weiner:
  Complementarity and the algebraic structure of 4-level quantum systems.
  J. Infin. Dim. Anal. Quantum Probability and related Topics 12 (2009), 99-116.


• M. Weiner:
  Restricting Positive Energy Representations of Diff⁺(S¹) to the Stabilizer of n Points.
  Commun. Math. Phys. 277 (2008), 555-571.


• M. Weiner:
  Conformal Covariance and Positivity of Energy in Charged Sectors.
  Commun. Math. Phys. 265 (2006), 493-506.


• S. Carpi and M. Weiner:
  On the uniqueness of diffeomorphism symmetry in conformal field theory.
  Commun. Math. Phys. 258 (2005), 203-221.


• Sz. Farkas, Z. Kurucz and M. Weiner:
  Poincaré covariance of relativistic quantum position.
  Int. J. Theor. Phys. 41 (2002), 79-88.


• S.V. Akkelin, T. Csörgő, B. Lukács, Yu.M. Sinyukov and M.Weiner:
  Simple solutions of fireball hydrodynamics for selfsimilar elliptic flows.
  Phys. Lett. B 505 (2001), 64-70.

Other publications (conference proceedings, etc.):

• M. Weiner:
  Conformal covariance and related properties of chiral QFT.
  PhD Thesis in Pure Mathematics, University of Rome "Tor Vergata", 2005. arXiv:math/0703336


• S. Carpi and M. Weiner:
  Uniqueness of the Diff⁺(S¹) symmetry for local nets of von Neumann algebras.
  In: "Advances in Operator Algebras and Mathematical Physics", pg. 43-46. Proceedings of the Conference held in Sinaia, Romania, June 2003, (Boca F. et al. eds.) Theta Series in Advanced Mathematics, Bucharest 2005.