Zhukova Alla Adol'fovna

Publications in Math-Net.Ru

1. On an analogue of Gelfond's problem for Ostrowsky expansion
   
   Izv. RAN. Ser. Mat., 89:2 (2025),  25–44
2. An analogue of Eminian's problem for the Fibonacci number system
   
   Chebyshevskii Sb., 23:2 (2022),  88–105
3. On Gelfond-type problem for generalized Zeckendorf representations
   
   Chebyshevskii Sb., 22:2 (2021),  104–120
4. On two relations characterizing the golden ratio
   
   Dal'nevost. Mat. Zh., 21:2 (2021),  194–202
5. Rauzy substitution and local structure of torus tilings
   
   Chebyshevskii Sb., 20:4 (2019),  137–157
6. $n$-crowns in toric tilings into bounded remander sets
   
   Chebyshevskii Sb., 20:3 (2019),  246–260
7. Additive problem with $k$ numbers of a special form
   
   Itogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz., 166 (2019),  10–21
8. Geometrization of numeration systems
   
   Chebyshevskii Sb., 18:4 (2017),  222–245
9. Geometrization of the generalized Fibonacci numeration system with applications to number theory
   
   Chebyshevskii Sb., 17:2 (2016),  88–112
10. On the distribution function of the remainder term on bounded remainder sets
    
    Chebyshevskii Sb., 17:1 (2016),  90–107
11. Binary additive problem with numbers of special type
    
    Chebyshevskii Sb., 16:3 (2015),  246–275
12. Geometrization of Fibonacci numeration system and its applications to number theory
    
    Algebra i Analiz, 25:6 (2013),  1–23
13. Estimating the cardinality of a difference subset of the discrete multi-torus $\mathbb Z^n_3$
    
    Fundam. Prikl. Mat., 16:6 (2010),  23–32
14. An asymptotic formula for the cardinality of a difference subset of the multidimensional torus $\mathbb{Z}_3^n$
    
    Chebyshevskii Sb., 10:1 (2009),  4–8
15. On maximal set without parallelograms
    
    Vestnik Samarskogo Gosudarstvennogo Universiteta. Estestvenno-Nauchnaya Seriya, 2009, no. 8(74),  5–14
16. The Hardy–Littlewood problem
    
    Izv. Vyssh. Uchebn. Zaved. Mat., 2000, no. 2,  41–49
17. Additive problems with numbers having a given number of prime dividers from progressions
    
    Fundam. Prikl. Mat., 3:1 (1997),  163–170


18. Aleksandr Aleksandrovich Yudin
    
    Chebyshevskii Sb., 10:1 (2009),  109–113