Voir la notice du chapitre de livre provenant de la source Math-Net.Ru
[1] V. V. Kornyak, “Quantum models based on finite groups”, J. Physics: Conference Series, 965 (2018), 012023
[2] V. V. Kornyak, “Modeling quantum behavior in the framework of permutation groups”, EPJ Web of Conferences, 173 (2018), 01007
[3] V. V. Kornyak, “Mathematical modeling of finite quantum systems”, Lect. Notes Comput. Sci., 7125, 2012, 79–93
[4] T. Banks, Finite deformations of quantum mechanics, 2020, arXiv: 2001.07662
[5] G. 't Hooft, The Cellular Automaton Interpretation of Quantum Mechanics, Springer International Publishing, 2016
[6] Morris Sidney A., Pontryagin Duality and the Structure of Locally Compact Abelian Groups, London Mathematical Society Lecture Note Series, Cambridge, 1977
[7] H. Weyl, The Theory of Groups and Quantum Mechanics, Dover Publications, 1931
[8] J. Schwinger, “Unitary operator bases”, Proc. Natl. Acad. Sci. USA, 46:4 (1960), 570–579
[9] J. Schwinger, Quantum Kinematics and Dynamics, Benjamin, New York, 1970
[10] P. Horodecki, Ł. Rudnicki, K. Zyczkowski, “Five open problems in quantum information theory”, PRX Quantum, 3:1 (2022), 010101
[11] Th. Durt, B.-G. Englert, I. Bengtsson, K. Życzkowski, “On mutually unbiased bases”, International Journal of Quantum Information, 8:4 (2010), 535–640
[12] A. Vourdas, Finite and Profinite Quantum Systems, Springer, Berlin, 2017
[13] I. Bengtsson, K. Zyczkowski, Geometry of Quantum States: An Introduction to Quantum Entanglement, Cambridge University Press, 2006
[14] D. M. Appleby, H. Yadsan-Appleby, G. Zauner, “Galois automorphisms of a symmetric measurement”, Quantum Inf. Comput., 13 (2012), 672–720
[15] W. K. Wootters, B. D. Fields, “Optimal state-determination by mutually unbiased measurements”, Annals of Physics, 191:2 (1989), 363–381