On the Completely Indecomposable Nonnegative Matrices and A. N. Kolmogorov’s Condition

[1] Bakhturin Y.A., Basic Structures of Modern Algebra, (1993)

[2] Kolmogorov A.N., Local limit theorem for classical Markov chains, Selected Works of A. N. Kolmogorov, pp. 338-363, (1992)

[3] Kruglov I.A., A connection between Markov chains on finite simple semigroups and fundamental groups, Discrete Math. Appl., 16, 3, pp. 221-227, (2006)

[4] Kruglov I.A., The Kloss convergence principle for products of random variables with values in a compact group and distributions determined by a Markov chain, Discrete Math. Appl., 18, 1, pp. 41-55, (2008)

[5] Kruglov I.A., Conditions of limit uniformity of shift register state distribution, Mat. Vopr. Kriptogr., 1, 2, pp. 19-29, (2010)

[6] A. Nechaev, Master’s thesis (under the scientific guidance of M. M. Glukhov) [in Russian], Higher School of the KGB of the USSR CM named by F. E, (1966)

[7] Rozenknop I.Z., On some properties of collections of closed paths in a system with n states and given transitions between them, Izv. Akad. Nauk SSSR, Ser. Mat., 14, 1, pp. 95-100, (1950)

[8] Sachkov, (2013)

[1] Bakhturin Y.A., Basic Structures of Modern Algebra, (1993)

[2] Kolmogorov A.N., Local limit theorem for classical Markov chains, Selected Works of A. N. Kolmogorov, pp. 338-363, (1992)

[3] Kruglov I.A., A connection between Markov chains on finite simple semigroups and fundamental groups, Discrete Math. Appl., 16, 3, pp. 221-227, (2006)

[4] Kruglov I.A., The Kloss convergence principle for products of random variables with values in a compact group and distributions determined by a Markov chain, Discrete Math. Appl., 18, 1, pp. 41-55, (2008)

[5] Kruglov I.A., Conditions of limit uniformity of shift register state distribution, Mat. Vopr. Kriptogr., 1, 2, pp. 19-29, (2010)

[6] A. Nechaev, Master’s thesis (under the scientific guidance of M. M. Glukhov) [in Russian], Higher School of the KGB of the USSR CM named by F. E, (1966)

[7] Rozenknop I.Z., On some properties of collections of closed paths in a system with n states and given transitions between them, Izv. Akad. Nauk SSSR, Ser. Mat., 14, 1, pp. 95-100, (1950)

[8] Sachkov, (2013)