References

SEMIGROUPS OF CENTERED UPFAMILIES ON FINITE MONOGENIC SEMIGROUPS


[1] T. Banakh and V. Gavrylkiv, Algebra in superextension of groups, II: Cancelativity and centers, Algebra Discr. Math. 4 (2008), 1-14.

[2] T. Banakh and V. Gavrylkiv, Algebra in superextension of groups: Minimal left ideals, Mat. Stud. 31 (2009), 142-148.

[3] T. Banakh and V. Gavrylkiv, Algebra in the superextensions of twinic groups, Dissert. Math. 473 (2010), 74.

[4] T. Banakh and V. Gavrylkiv, Algebra in superextensions of semilattices, Algebra Discrete Math. 13(1) (2012), 26-42.

[5] T. Banakh and V. Gavrylkiv, Algebra in superextensions of inverse semigroups, Algebra Discrete Math. 13(2) (2012), 147-168.

[6] T. Banakh and V. Gavrylkiv, Characterizing semigroups whose superextensions are commutative, Algebra Discrete Math. 17(2) (2014), 161-192.

[7] T. Banakh and V. Gavrylkiv, On structure of the semigroups of k-linked upfamilies on groups (submitted).

[8] T. Banakh, V. Gavrylkiv and O. Nykyforchyn, Algebra in superextensions of groups, I: Zeros and commutativity, Algebra Discr. Math. 3 (2008), 1-29.

[9] A. H. Clifford and G. B. Preston, The Algebraic Theory of Semigroups, Vol. I, Mathematical Surveys, 7, AMS, Providence, RI, 1961.

[10] V. Gavrylkiv, The spaces of inclusion hyperspaces over noncompact spaces, Mat. Stud. 28(1) (2007), 92-110.

[11] V. Gavrylkiv, Right-topological semigroup operations on inclusion hyperspaces, Mat. Stud. 29(1) (2008), 18-34.

[12] V. Gavrylkiv, Monotone families on cyclic semigroups, PBShSS 17(1) (2012), 35-45.

[13] V. Gavrylkiv, Superextensions of cyclic semigroups, Carpathian Mathematical Publication 5(1) (2013), 36-43.

[14] V. Gavrylkiv, Semigroups of linked upfamilies, PBShSS 29(1) (2015), 104-112.

[15] V. Gavrylkiv, Semigroups of centered upfamilies on groups, Lobachevskii J. Math. (to appear).

[16] N. Hindman and D. Strauss, Algebra in the Stone-Čech Compactification, de Gruyter, Berlin, New York, 1998.

[17] J. M. Howie, Fundamentals of Semigroup Theory, The Clarendon Press, Oxford University Press, New York, 1995.

[18] J. van Mill, Supercompactness and Wallman Spaces, Math. Centre Tracts, 85, Math. Centrum, Amsterdam, 1977.

[19] A. Teleiko and M. Zarichnyi, Categorical Topology of Compact Hausdofff Spaces, VNTL, Lviv, 1999.

[20] A. Verbeek, Superextensions of Topological Spaces, MC Tracts, 41, Amsterdam, 1972.