Глиняна Катерина Валеріївна
Публікації
1. Discrete analogue of the Krylov-Veretennikov expansion, Theory of Stochastic
Processes, Volume 17(33), no.1, 2011, pages 39-49
2. Disordering asymptotics in the discrete approximation of an Arratia flow, Theory
of Stoch. Processes, vol. 18(34), no.2, 2012, p. 8-14.
3. Semigroups of m-point motions of the Arratia flow, and binary forests, Theory of
Stoch. Processes, vol. 19(35), no.2, 2014, p. 31-41
4. Krylov-Veretennikov representation for the m-point motion of a discrete-time flow, Theory of Stoch. Processes, vol. 20(36), no.1, 2015, p. 63-77
5. Ergodicity with respect to the spatial variable of discrete-time stochastic flows. Dopov. Nac. akad. nauk Ukr. 2015, 8:13-20 (Russ)
6. Spatial Ergodicity of the Harris Flows, Communications on Stochastic Analysis
Vol. 11, No. 2, June 2017, p. 223–231
7. On some random integral operators generated by an Arratia flow (A.A.
Dorogovtsev, I.A. Korenovska, E.V. Glinyanaya), Theory of Stoch. Processes 22,
no.2, 2017, 8-18
8. Limit theorems for the number of clusters of the Arratia flow (V.V. Fomichov,
E.V. Glinyanaya), Theory of Stoch. Processes, vol. 23(39), no.2, 2018, p. 33-40
9. Mixing Coefficient for Discrete-Time Stochastic Flow, Journal of Stochastic
Analysis: Vol. 1 : No. 1, 2020.
Processes, Volume 17(33), no.1, 2011, pages 39-49
2. Disordering asymptotics in the discrete approximation of an Arratia flow, Theory
of Stoch. Processes, vol. 18(34), no.2, 2012, p. 8-14.
3. Semigroups of m-point motions of the Arratia flow, and binary forests, Theory of
Stoch. Processes, vol. 19(35), no.2, 2014, p. 31-41
4. Krylov-Veretennikov representation for the m-point motion of a discrete-time flow, Theory of Stoch. Processes, vol. 20(36), no.1, 2015, p. 63-77
5. Ergodicity with respect to the spatial variable of discrete-time stochastic flows. Dopov. Nac. akad. nauk Ukr. 2015, 8:13-20 (Russ)
6. Spatial Ergodicity of the Harris Flows, Communications on Stochastic Analysis
Vol. 11, No. 2, June 2017, p. 223–231
7. On some random integral operators generated by an Arratia flow (A.A.
Dorogovtsev, I.A. Korenovska, E.V. Glinyanaya), Theory of Stoch. Processes 22,
no.2, 2017, 8-18
8. Limit theorems for the number of clusters of the Arratia flow (V.V. Fomichov,
E.V. Glinyanaya), Theory of Stoch. Processes, vol. 23(39), no.2, 2018, p. 33-40
9. Mixing Coefficient for Discrete-Time Stochastic Flow, Journal of Stochastic
Analysis: Vol. 1 : No. 1, 2020.