Structure of finite groups with trait of non-normal subgroups II

[1] A. H. Baartmans and J. J. Woeppel, The automorphism group of a p-group of maximal class with an abelian maximal subgroup, Fund. Math., 93 no. 1 (1976) 41–46. http://matwbn.icm.edu.pl/ksiazki/fm/fm93/fm9316.pdf.
[2] R. Brauer and M. Suzuki, On Finite groups of even order whose 2-Sylow group is a quaternion group, Proc Natl Acad Sci USA, 45 (1959) 1757–1759. https://www.ncbi.nlm.nih.gov/pmc/articles/PMC222795
[3] I. M. Isaacs, Finite group theory, AMS, Graduate Studies in Mathematics, 92 (2008).
[4] M. H. Jafari and A. R. Jamali, On the nilpotency and solubility of the central automorphism group of a finite group, Algebra Colloq., 15 (2008) 485–492. https://doi.org/10.1142/S1005386708000473.
[5] H. Mousavi and G. Tiemouri, Structure of finite groups with trait of non-normal subgroups, Comm. Algebra, 47 (2019) 1023–1028. https://doi.org/10.1080/00927872.2018.1499921.
[6] H. Mousavi, Finite groups with quaternion Sylow subgroup, C. R. Math. Acad. Sci. Paris, 358 (2020) 1097–1099.
https://doi.org/10.5802/crmath.131.
[7] M. Suzuki, Finite groups with cyclic Sylow subgroups for all odd primes, Am. J. Math., 77 (1955) 657–691. https: //doi.org/10.2307/2372591.

[8] The GAP Group, GAP – Groups, Algorithms, and Programming, Version 4.11.0; (2020). https://www.gapsystem.org.
[9] L. Zhang and J. Zhang, Finite p-groups all of whose non-normal abelian subgroups are cyclic, J. Algebra Appl., 12 (2013) 9 pp. https://doi.org/10.1142/S0219498813500527.