Global and Stochastic Analysis (GSA)
Vol. 13 No. 4 (2026)
The issue in press....
1. THE STABILIZATION OF SOLUTIONS FOR THE WENTZELL STOCHASTIC EVOLUTION SYSTEM IN A
CIRCLE AND ON ITS BOUNDARY
CIRCLE AND ON ITS BOUNDARY
Author: NIKITA S. GONCHAROV, OLGA G. KITAEVA, AND GEORGY A. SVIRIDYUK
DOI: 10.64837/GSA.13.4.1
How to Cite:
Goncharov, N. S., Kitaeva, O. G., & Sviridyuk, G. A. (2026). The stabilization of solutions for the Wentzell stochastic
evolution system in a circle and on its boundary. Glob. Stoch. Anal., 13(4), 1–8.
evolution system in a circle and on its boundary. Glob. Stoch. Anal., 13(4), 1–8.
2. OPTIMAL SWITCHING UNDER COMPETITION: A DISCRETE-TIME OPTIMAL STOPPING APPROACH
Author: MANUEL L. ESQUÍVEL AND NADEZHDA P. KRASII
DOI: 10.64837/GSA.13.4.2
How to Cite:
Esquível, M. L., & Krasii, N. P. (2026). Optimal switching under competition: A discrete-time optimal stopping
approach. Glob. Stoch. Anal., 13(4), 9–31.
approach. Glob. Stoch. Anal., 13(4), 9–31.
3. ON MARTINGALE SOLUTIONS OF FRACTIONAL STOCHASTIC EVOLUTION EQUATIONS
Author: ILOLOV MAMADSHO, ELNAZAROV ADDIS A, AND MUNOSIBSHOEV JOVID
DOI: 10.64837/GSA.13.4.3
How to Cite:
Mamadsho, I., Addis A, E., & Jovid, M. (2026). On martingale solutions of fractional stochastic evolution equations.
Glob. Stoch. Anal., 13(4), 32–44.
Glob. Stoch. Anal., 13(4), 32–44.
4. ON ESTIMATES IN NEW ASYMPTOTIC EXPANSIONS IN THE CENTRAL LIMIT THEOREM
Author: ALEXANDER E. KONDRATENKO, SERGEY M. RAMODANOV, AND VITALY N. SOBOLEV
DOI: 10.64837/GSA.13.4.4
How to Cite:
Kondratenko, A. E., Ramodanov, S. M., & Sobolev, V. N. (2026). On estimates in new asymptotic expansions in the
central limit theorem. Glob. Stoch. Anal., 13(4), 45–63.
central limit theorem. Glob. Stoch. Anal., 13(4), 45–63.
5. ON THE KHINCHIN TRANSFORMATION FOR FEJER PAIRS
Author: NATALYA A. ELIZAROVA AND VITALY N. SOBOLEV
DOI: 10.64837/GSA.13.4.5
How to Cite:
Elizarova, N. A., & Sobolev, V. N. (2026). On the Khinchin transformation for Fejer pairs. Glob. Stoch. Anal., 13(4),
64–76.
64–76.
6. BACKWARD MEAN DERIVATIVES FOR DIFFUSION TYPE PROCESSES
Author: SVETLANA AZARINA
DOI: 10.64837/GSA.13.4.6
How to Cite:
Azarina, S. (2026). Backward mean derivatives for diffusion type processes. Glob. Stoch. Anal., 13(4), 77–92.
7. POSITIVE SOLUTIONS OF THE INITIAL-FINAL PROBLEM FOR A SOBOLEV-TYPE EQUATION WITH
AN (L, p)-SECTORIAL OPERATOR
AN (L, p)-SECTORIAL OPERATOR
Author: NATALIA SOLOVYOVA
DOI: 10.64837/GSA.13.4.7
How to Cite:
Solovyova, N. (2026). Positive solutions of the initial-final problem for a Sobolev-type equation with an (L, p)-
sectorial operator. Glob. Stoch. Anal., 13(4), 93–107.
sectorial operator. Glob. Stoch. Anal., 13(4), 93–107.
8. GENERALIZING STOCHASTIC BASES AND MARTINGALES USING STOPPING TIMES
Author: IGOR PAVLOV AND NATALIA NEUMERZHITSKAIA
DOI: 10.64837/GSA.13.4.8
How to Cite:
Pavlov, I., & Neumerzhitskaia, N. (2026). Generalizing stochastic bases and martingales using stopping times.
Glob. Stoch. Anal., 13(4), 108–113.
Glob. Stoch. Anal., 13(4), 108–113.
9. FILIPPOV LEMMA FOR LEONTIEF-TYPE INCLUSION
Author: M. RYAZANTSEV
DOI: 10.64837/GSA.13.4.9
How to Cite:
Ryazantsev, M. (2026). Filippov lemma for Leontief-type inclusion. Glob. Stoch. Anal., 13(4), 114–119.
10. METHOD OF ITERATIVE EXTENSIONS FOR ANALYSIS OF SCREENED POISSON EQUATION IN
THREE-DIMENSIONAL SPHERICAL DOMAIN
THREE-DIMENSIONAL SPHERICAL DOMAIN
Author: M. RYAZANTSEV
DOI: 10.64837/GSA.13.4.10
How to Cite:
Eremchuk, M. P. (2026). Method of iterative extensions for analysis of screened Poisson equation in three-
dimensional spherical domain. Glob. Stoch. Anal., 13(4), 120–129.
dimensional spherical domain. Glob. Stoch. Anal., 13(4), 120–129.
11. LOEWNER ANALYSIS OF EXPERIMENTAL ISOLINES OF A FREE LIQUID SURFACE IN A TURBULENT
REGIME
REGIME
Author: M. D. ZOTOV
DOI: 10.64837/GSA.13.4.11
How to Cite:
Zotov, M. D. (2026). Loewner analysis of experimental isolines of a free liquid surface in a turbulent regime. Glob.
Stoch. Anal., 13(4), 130–140.
Stoch. Anal., 13(4), 130–140.