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GENERATION OF MULTIVARIATE QUADRATIC QUASIGROUPS BY PROPER FAMILIES OF BOOLEAN FUNCTIONS.

• Authors : Galatenko, A.V.; Nosov, V.A.; Pankratiev, A.E.

• Source: Journal of Mathematical Sciences. April 9, 2022, Vol. 262 Issue 5, p630, 12 p.

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A Criterion of Properness for a Family of Functions.

• Authors : Galatenko, A. V.; Pankratiev, A. E.; Tsaregorodtsev, K. D.

Subjects: VECTOR valued functions; FAMILY size; BOOLEAN networks

• Source: Journal of Mathematical Sciences; Sep2024, Vol. 284 Issue 4, p451-459, 9p

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Approximation of Boolean functions to Schaefer's classes.

• Authors : Potseluevskaya, E.¹

Subjects: *APPROXIMATION theory; *BOOLEAN functions; *SET theory

• Source: Journal of Mathematical Sciences. Jun2012, Vol. 183 Issue 3, p407-412. 6p.

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On the hamming distance between almost all Boolean functions.

• Authors : Galatenko, A.V.; Galatenko, V.V.

• Source: Journal of Mathematical Sciences. February 1, 2011, Vol. 172 Issue 5, p650, 4 p.

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Boolean-Valued Analysis of Order-Bounded Operators.

• Authors : Kusraev, A.¹ ; Kutateladze, S.²

Subjects: *BOOLEAN functions; *MATHEMATICAL bounds; *OPERATOR theory

• Source: Journal of Mathematical Sciences. Nov2016, Vol. 218 Issue 5, p609-635. 27p.

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Using relevance queries for identification of read-once functions.

• Authors : Chistikov, D.¹

Subjects: *BOOLEAN functions; *MATHEMATICAL formulas; *MATHEMATICAL variables

• Source: Journal of Mathematical Sciences. Jul2013, Vol. 192 Issue 3, p359-374. 16p. 9 Diagrams.

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On a class of bases for boolean functions.

• Authors : Skordev, D.

Subjects: BOOLEAN algebra; GEOMETRIC congruences; REPRESENTATIONS of congruence lattices

• Source: Journal of Mathematical Sciences; May2009, Vol. 158 Issue 5, p753-758, 6p

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Circuit complexity of linear functions: gate elimination and feeble security.

• Authors : Davydow, A.; Nikolenko, S.

Subjects: CIRCUIT complexity; LINEAR systems; MATHEMATICAL bounds

• Source: Journal of Mathematical Sciences; Jan2013, Vol. 188 Issue 1, p35-46, 12p

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An Example of two Cardinals that are Equivalent in the n-Order Logic and not Equivalent in the ( n + 1)-Order Logic.

• Authors : Bragin, V.; Bunina, E.

Subjects: CARDINAL numbers; LOGIC; ISOMORPHISM (Mathematics)

• Source: Journal of Mathematical Sciences; Sep2014, Vol. 201 Issue 4, p431-437, 7p

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On algorithm complexity.

• Authors : Kudryavtsev, V.; Andreev, A.

Subjects: ALGORITHMS; MONOTONE operators; BOOLEAN algebra

• Source: Journal of Mathematical Sciences; Jul2010, Vol. 168 Issue 1, p89-122, 34p

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