The Length of a Read-Many Certificate in the Basis of All Functions of l Variables

Author:

Voronenko A. A.,Kaftan D. V.

Publisher

Springer Science and Business Media LLC

Subject

Computational Mathematics

Reference9 articles.

1. N. A. Peryazev, “Weakly read-many Boolean functions in a binary basis,” in: Discrete Mathematics and Informatics [in Russian], No. 4, Irkutsk University (1998).

2. A. V. Kuznetsov, “Read-once contact networks and read-once superpositions of Boolean functions,” Trudy MIAN SSSR, 51, 186–225 (1958).

3. A. A. Voronenko, “Recognizing the read-once property in an arbitrary basis,” Prikl. Mat. Inform., No. 23, 67–84 (2006).

4. D. Chistikov, V. Fedorova, and A. Voronenko, “Certificates of non-membership for classes of read-once functions,” TUCS Lecture Notes, No. 17, 48–53 (2012).

5. A. A. Voronenko, V. S. Fedorova, and D. V. Dhistikov, “Read-many property of Boolean functions in an element basis,” Izv. Vuzov, Matem., 55, No. 11, 11–61 (2011).

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