A Ramsey Treatment of Symmetry. - Taras O. Banakh; Oleg V. Verbitsky 001; Yaroslav Vorobets (Electron. J. Comb., 2000)

On Asymmetric Colorings of Integer Grids. - Taras O. Banakh; Ya. Kmit; Oleg V. Verbitsky 001 (Ars Comb., 2002)

Interplay Between the Algebraic Structure of a Group and Arithmetic Properties of its Spectrum. - Taras O. Banakh (Int. J. Algebra Comput., 2004)

Weakly P-Small not P-Small Subsets in Groups. - Taras O. Banakh; Nadia Lyaskovska (Int. J. Algebra Comput., 2008)

Packing Index of Subsets in Polish Groups. - Taras O. Banakh; Nadia Lyaskovska; Dusan Repovs (Notre Dame J. Formal Log., 2009)

Symmetric monochromatic subsets in colorings of the Lobachevsky plane. - Taras O. Banakh; Artem Dudko; Dusan Repovs (Discret. Math. Theor. Comput. Sci., 2010)

Fermat's Spiral and the Line Between Yin and Yang. - Taras O. Banakh; Oleg Verbitsky 001; Yaroslav Vorobets (Am. Math. Mon., 2010)

On the length of chains of proper subgroups covering a topological group. - Taras O. Banakh; Dusan Repovs; Lyubomyr Zdomskyy (Arch. Math. Log., 2011)

Kaleidoscopical Configurations in G-Spaces. - Taras O. Banakh; Oleksandr Petrenko; Igor Protasov; Sergiy Slobodianiuk (Electron. J. Comb., 2012)

Syndetic submeasures and Partitions of G-Spaces and Groups. - Taras O. Banakh; Igor Protasov; Sergiy Slobodianiuk (Int. J. Algebra Comput., 2013)

On partitions of G-spaces and G-lattices. - Taras O. Banakh; Oleksandr Ravsky; Sergiy Slobodianiuk (Int. J. Algebra Comput., 2016)

Categorically Closed Topological Groups. - Taras O. Banakh (Axioms, 2017)

Functional Boundedness of Balleans: Coarse Versions of Compactness. - Taras O. Banakh; Igor Protasov (Axioms, 2019)

Minimal covers of infinite hypergraphs. - Taras O. Banakh; Dominic van der Zypen (Discret. Math., 2019)

Isometric copies of directed trees in orientations of graphs. - Taras O. Banakh; Adam Idzik; Oleg Pikhurko; Igor Protasov; Krzysztof Pszczola (J. Graph Theory, 2020)

Selection properties of the split interval and the Continuum Hypothesis. - Taras O. Banakh (Arch. Math. Log., 2021)

A Semigroup Is Finite Iff It Is Chain-Finite and Antichain-Finite. - Iryna Banakh; Taras O. Banakh; Serhii Bardyla (Axioms, 2021)

Products of K-Analytic Sets in Locally Compact Groups and Kuczma-Ger Classes. - Taras O. Banakh; Iryna Banakh; Eliza Jablonska (Axioms, 2022)

Banach Actions Preserving Unconditional Convergence. - Taras O. Banakh; Vladimir Kadets (Axioms, 2022)

Categorically Closed Unipotent Semigroups. - Taras O. Banakh; Myroslava Vovk (Axioms, 2022)