[1] M. Lemańczyk, Ergodic Properties of Morse Sequences, Publications N. Copernicus University 1985, PhD dissertation. PDF

[2] M. Lemańczyk, Ergodic Compact Abelian Group Extensions of Rotations, Publications N. Copernicus University 1990, habilitation dissertation. PDF

[3] M. Lemańczyk, Introduction to Ergodic Theory from the Point of View of the Spectral Theory, Lecture Notes of the tenth KAIST mathematics workshop, Taejon 1996, 1-153.

[4] M. Lemańczyk, Spectral Theory of Dynamical Systems, Encyclopedia of Complexity and System Science, Springer-Verlag (2009), 8554-8575. PDF

[5] M. Lemańczyk, Teoria spektralna dla ergodykow (in Polish), 2010. PDF

[6]S. Ferenczi, J. Kułaga-Przymus, M. Lemańczyk, Sarnak's conjecture - what's new, in: Ergodic Theory and Dynamical Systems in their Interactions with Arithmetics and Combinatorics, Editors: S. Ferenczi, J. Kułaga-Przymus, M. Lemańczyk, 163-235, Lecture Notes in Math., 2213, Springer, Cham, 2018. PDF

[7] M. Lemańczyk, On some spectral problems in ergodic theory, in: book to commemorate Anatole Katok. PDF

[8] A. Kanigowski, M. Lemańczyk, Spectral Theory of Dynamical Systems, Ergodic Theory, 109-148, Encycl. Complex. Syst. Sci., Springer, New York, 2023. https://doi.org/10.1007/978- 1-0716-2388-6 PDF

[9] J. Kułaga-Przymus, M. Lemańczyk, Sarnak's Conjecture from the Ergodic Theory Point of View, Ergodic Theory, 293-311, Encycl. Complex. Syst. Sci., Springer, New York, 2023. https://doi.org/10.1007/978-1-0716-2388-6 PDF

[10] M. Lemańczyk, Furstenberg disjointness, Ratner properties, and Sarnak's conjecture, Proc. Int. Cong. Math. 2022, Vol. 5, pp. 3508-3528. EMS Press, Berlin, 2023 https://doi.org/10.4171/icm2022/51 PDF

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