Hurwitz zeta function is prime. Mathematics, 11(5), 1150, 2023 (with M. Dundulis, R. Garunkštis, and E. Karikovas), Full text

Approximation of analytic functions by shifts of certain compositions. Mathematics, 9, 2583, 2021 (with D. Šiaučiūnas and M. Tekorė), Full text

Zeros of the higher-order derivatives of the functions belonging to the extended Selberg Class. Lith. Math. J., 61:87-95, 2021, Full text

The distribution of zeros of the derivative of the unmodified Selberg zeta-function associated to finite volume Riemann surfaces. Colloq. Math., 163(2):171-188, 2021, Abstract

Zeros of derivative of Lerch’s zeta-function. Adv. Stud. Pure Math., 84:79-91, 2020 (with R. Garunkštis and R. Tamošiūnas), Abstract

On the vertical distribution of the a-points of the Selberg zeta-function attached to a finite volume Riemann surface. Lith. Math. J., 59(2):143-155, 2019 (with R. Garunkštis), Full text

On the distribution of the a-values of the Selberg zeta-function associated to finite volume Riemann surfaces. J. Number Theory, 173:64-86, 2017 (with R. Garunkštis), Full text

On the Speiser equivalent for the Riemann hypothesis. Eur. J. Math., 1(2):337-350, 2015 (with R. Garunkštis), Full text

The a-points of the Selberg zeta-function are distributed uniformly modulo one. Illinois J. Math., 58(1):207-218, 2014 (with R. Garunkštis and J. Steuding), Full text

The a-values of the Selberg zeta-function. Lith. Math. J., 52(2):145-154, 2012 (with R. Garunkštis), Full text

Russell’s paradox and ways to solve it. Mathematics and Mathematical Modeling, 5:11-18, 2009

Applying fuzzy set theory to comparative politics. In T. D. Clark, J. M. Larson, J. N. Mordeson, J. D. Potter, and M. J. Wierman, Applying Fuzzy Mathematics to Comparative Politics, 1-27, Berlin Heidelberg: Springer, 2008 (with T. D. Clark), Abstract

The Kantian paradox, Missouri Valley Journal of Social Science, 6(1):1-6, 2002