Glos A, Januszek T.  2019.  Impact of global and local interaction on quantum spatial search on chimera graph. International Journal of Quantum Information. 17(5)

Glos A, Miszczak J.  2019.  Impact of the malicious input data modification on the efficiency of quantum spatial search. Quantum Information Processing. 18

Glos A, Miszczak J, Ostaszewski M.  2019.  QSWalk. jl: Julia package for quantum stochastic walks analysis. Computer Physics Communications. 235

Glos A, Miszczak J.  2019.  The role of quantum correlations in Cop and Robber game. Quantum Studies: Mathematics and Foundations. 6(1)

Glos A.  2019.  Spectral similarity for Barabási-Albert and Chung-Lu models. Physica A: Statistical Mechanics and its Applications. 516

Glos A, Nahimovs N, Balakirev K, Khadiev K.  2019.  Upperbounds on the probability of finding marked connected components using quantum walks.

Domino K, Glos A.  2018.  Introducing higher order correlations to marginals' subset of multivariate data by means of Archimedean copulas. arXiv:1803.07813.

Glos A, Miszczak J, Ostaszewski M.  2018.  Limiting properties of stochastic quantum walks on directed graphs. Journal of Physics A: Mathematical and Theoretical. 51(3)

Glos A, Wong TG.  2018.  Optimal Quantum Walk Search on Kronecker Graphs with Dominant or Fixed Regular Initiators. Phys. Rev. A. 98(6)

Domino K, Glos A, Ostaszewski M, Pawela Ł, Sadowski P.  2018.  Properties of quantum stochastic walks from the asymptotic scaling exponent. Quantum Information and Computation. 18(3&4)

Glos A, Krawiec A, Kukulski R, Puchała Z.  2018.  Vertices cannot be hidden from quantum spatial search for almost all random graphs. Quantum Information Processing. 17:81.

Domino K, Glos A, Ostaszewski M.  2017.  Superdiffusive quantum stochastic walk definable on arbitrary directed graph. Quantum Information & Computation. 17(11&12)

Glos A, Sadowski P.  2016.  Constructive quantum scaling of unitary matrices. Quantum Information Processing. 15(12)

Glos A, Kurzyk D.  2016.  Quantum inferring acausal structures and the Monty Hall problem. Quantum Information Processing. 15(105)