[1] A.A. Albert: On the power-associativity of rings, Summa Brasil. Math. 2 (1948), 21–32.
[2] N. Andruskiewitsch and M. Gran˜a: From racks to pointed Hopf algebras, Adv. Math. 178 (2003), 177–243.
[3] V.G. Bardakov: Computation of commutator length in free groups, Algebra Log. 39 (2000), 395–440.
[4] V.G. Bardakov, P. Dey and M. Singh: Automorphism groups of quandles arising from groups, Monatsh. Math. 184 (2017), 519–530.
[5] V.G. Bardakov, T. Nasybullov and M. Singh: Automorphism groups of quandles and related groups, Monatsh. Math. 189 (2019), 1–21.
[6] V.G. Bardakov, I.B.S. Passi and M. Singh: Quandle rings, J. Algebra Appl. 18 (2019), 1950157, 23 pp.
[7] V.G. Bardakov, M. Singh and M. Singh: Free quandles and knot quandles are residually finite, Proc. Amer. Math. Soc. 147 (2019), 3621–3633.
[8] V.G. Bardakov, M. Singh and M. Singh: Link quandles are residually finite, Monatsh. Math. 191 (2020), 679–690.
[9] M. Bonatto: Principal and doubly homogeneous quandles, Monatsh. Math. 191 (2020) 691–717.
[10] S. Boyer, D. Rolfsen and B. Wiest: Orderable 3-manifold groups, Ann. Inst. Fourier (Grenoble) 55 (2005), 243–288.
[11] J.S. Carter: A survey of quandle ideas; in Introductory lectures on knot theory, Ser. Knots Everything 46, World Sci. Publ., Hackensack, NJ, 2012, 22–53.
[12] J.S. Carter, D. Jelsovsky, S. Kamada, L. Langford and M. Saito: Quandle cohomology and state-sum invariants of knotted curves and surfaces, Trans. Amer. Math. Soc. 355 (2003), 3947–3989.
[13] B. Deroin, A. Navas and C. Rivas: Groups, Orders, and Dynamics, arXiv:1408.5805v2.
[14] M. Eisermann: Yang-Baxter deformations of quandles and racks, Algebr. Geom. Topol. 5 (2005), 537–562.
[15] M. Elhamdadi, J. Macquarrie and R. Restrepo: Automorphism groups of quandles, J. Algebra Appl. 11(2012), 1250008, 9 pp.
[16] M. Elhamdadi, N. Fernando and B. Tsvelikhovskiy: Ring theoretic aspects of quandles, J. Algebra 526(2019), 166–187.
[17] R. Fenn and C. Rourke: Racks and links in codimension two, J. Knot Theory Ramifications 1 (1992), 343–406.
[18] D. Joyce: An algebraic approach to symmetry with applications to knot theory, PhD thesis, University of Pennsylvania, 1979.
[19] D. Joyce: A classifying invariant of knots, the knot quandle, J. Pure Appl. Algebra 23 (1982), 37–65.
[20] I. Kaplansky: Fields and Rings, Second edition, Chicago Lectures in Mathematics, The University of Chicago Press, Chicago, Ill.-London, 1972.
[21] S. Kamada: Knot invariants derived from quandles and racks; in Invariants of knots and 3-manifolds (Kyoto, 2001), Geom. Topol. Monogr., 4, Geom. Topol. Publ., Coventry, 2002, 103–117 (electronic).
[22] S. Kamada: Kyokumen musubime riron (Surface-knot theory), (in Japanese), Springer Gendai Sugaku Series 16 (2012), Maruzen Publishing Co. Ltd.
[23] O. Loos: Reflexion spaces and homogeneous symmetric spaces, Bull. Amer. Math. Soc. 73 (1967) 250–253.
[24] S.V. Matveev: Distributive groupoids in knot theory, (Russian) Mat. Sb. (N.S.) 119(161) (1982), 78–88, 160.
[25] R.B. Mura and A. Rhemtulla: Orderable Groups, Lecture Notes in Pure and Applied Mathematics 27, Marcel Dekker, Inc., New York-Basel, 1977.
[26] S. Nelson: The combinatorial revolution in knot theory, Notices Amer. Math. Soc. 58 (2011), 1553–1561.
[27] D.S. Passman: The Algebraic Structure of Group Rings, Pure and Applied Mathematics, Wiley- Interscience, New York-London-Sydney, 1977.
[28] B. Perron and D. Rolfsen: On orderability of fibred knot groups, Math. Proc. Cambridge Philos. Soc. 135(2003), 147–153.
[29] E.N. Poroshenko: Commutator width of the elements in a free metabelian Lie algebra, Algebra Logic 53(2014), 377–396.
[30] V.A. Roman’kov: The commutator width of some relatively free Lie algebras and nilpotent groups, Sib. Math. J. 57 (2016), 679–695
[31] M. Szymik: Quandle cohomology is a Quillen cohomology. Trans. Amer. Math. Soc. 371 (2019), 5823– 5839.
[32] L. Vendramin: Doubly transitive groups and cyclic quandles, J. Math. Soc. Japan. 69 (2017), 1051–1057.
[33] A.A. Vinogradov: On the free product of ordered groups, (Russian) Mat. Sbornik N.S. 25(67) (1949), 163–168.
[34] K.A. Zˇ hevlakov, A.M. Slin’ko, I.P. Sˇestakov and A.I. Sˇirsˇov: Rings That Are Nearly Associative, (in Russian) Nauka, Moscow, 1978.