RUS  ENG
Full version
JOURNALS // Diskretnaya Matematika

Diskr. Mat., 2000, Volume 12, Issue 1, Pages 82–95 (Mi dm314)

A local limit theorem for the distribution of a part of the spectrum of a random binary function
O. V. Denisov

References

1. Denisov O. V., “Asimptoticheskaya formula dlya chisla korrelyatsionno-immunnykh poryadka $k$ bulevykh funktsii”, Diskretnaya matematika, 3:2 (1991), 25–46  mathnet  mathscinet
2. Zuev Yu. A., “Kombinatorno-veroyatnostnye i geometricheskie metody v porogovoi logike”, Diskretnaya matematika, 3:2 (1991), 47–57  mathnet  mathscinet
3. Kuznetsov Yu. V., Shkarin S. A., Matem. voprosy kibernetiki, 1996, no. 6, Kody Rida–Mallera (obzor publikatsii)
4. Ryazanov B. V., “O raspredelenii spektralnoi slozhnosti bulevykh funktsii”, Diskretnaya matematika, 6:2 (1994), 111–129  mathnet  mathscinet
5. Ryazanov B. V., Checheta S. I., “O priblizhenii sluchainoi bulevoi funktsii mnozhestvom kvadratichnykh form”, Diskretnaya matematika, 7:3 (1995), 129–145  mathnet  mathscinet  zmath
6. Chow C. K., “On the characterization of threshold functions”, Minimization of Boolean Functions and Logical Design. Switching Circuit Theory and Logical Design (AIEE Special Publication), 134, 1961, 34–38
7. Guo-Zhen X., Massey J. L., “A spectral characterization of correlation-immune combining functions”, IEEE Trans. Information Theory, 34, 1988, 569–571  mathscinet  zmath
8. Gopalakrishnan K., Stinson D. R., “Three characterization of non-binary correlation-immune and resilient functions”, Designs, Codes and Cryptography, 5 (1995), 241–251  crossref  mathscinet  zmath


© Steklov Math. Inst. of RAS, 2026