Chernov Vladimir Mikhaylovich

Publications in Math-Net.Ru

1. Discrete orthogonal transforms on lattices of integer elements of quadratic fields
   
   Computer Optics, 45:1 (2021),  142–148
2. Parallel machine arithmetic for recurrent number systems in non-quadratic fields
   
   Computer Optics, 44:2 (2020),  274–281
3. Discrete Orthogonal Transforms on Multisets Associated with Complete Sequences
   
   Trudy Inst. Mat. i Mekh. UrO RAN, 26:3 (2020),  249–257
4. Fibonacci, tribonacci, …, hexanacci and parallel “error-free” machine arithmetic
   
   Computer Optics, 43:6 (2019),  1072–1078
5. Number systems in modular rings and their applications to "error-free" computations
   
   Computer Optics, 43:5 (2019),  901–911
6. "Exotic" binary number systems for rings of Gauss and Eisenstein integers
   
   Computer Optics, 42:6 (2018),  1068–1073
7. Discrete orthogonal transforms with bases generated by self-similar sequences
   
   Computer Optics, 42:5 (2018),  904–911
8. Ternary number systems in finite fields
   
   Computer Optics, 42:4 (2018),  704–711
9. Calculation of Fourier-Galois transforms in reduced binary number systems
   
   Computer Optics, 42:3 (2018),  495–500
10. Quasiparallel algorithm for error-free convolution computation using reduсed Mersenne–Lucas codes
    
    Computer Optics, 39:2 (2015),  241–248
11. Dimension of some fractal sets on hexagonal lattices
    
    Computer Optics, 38:2 (2014),  330–334
12. Classification of ternary quasicanonical number systems in imaginary quadratic fields and their application
    
    Computer Optics, 38:1 (2014),  139–147
13. Discrete orthogonal transforms on fundamental domains of canonical number systems
    
    Computer Optics, 37:4 (2013),  484–488
14. Classification of binary quasicanonical number systems in imaginary quadratic fields
    
    Computer Optics, 37:3 (2013),  391–400
15. Algorithms of Two-Dimensional Discrete Orthogonal Transforms Realized in Hamilton–Eisenstein Codes
    
    Probl. Peredachi Inf., 31:3 (1995),  38–46
16. Some questions of the operational calculus concerning the two-sided, two-dimensional Laplace-Carson transform
    
    Izv. Vyssh. Uchebn. Zaved. Mat., 1963, no. 2,  140–151