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Compositionality beyond bases. [PDF]
Pelland JC.
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Identities for Multiplicative Functions
Throughout this paper the arithmetic functions L(n) and w(n) denote respectively the number and product of the distinct prime divisors of the integer n > 1, with L(1) = 0 and w(1) = 1. Also letWe recall that an arithmetic function f(n) is said to be multiplicative if f(1) = 1 and f(mn) = f(m)f(n) whenever (m, n) = 1, where (m, n) denotes as usual ...
Subbarao, M. V., Gioia, A. A.
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On some classes of multiplicative functions
An arithmetical function f is multiplicative if f(1)=1 and f(mn)=f(m)f(n) whenever m and n are coprime. We study connections between certain subclasses of multiplicative functions, such as strongly multiplicative functions, over-multiplicative functions ...
Pentti Haukkanen, Haukkanen Pentti
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The Multiple Functions of Hemoglobin
Critical Reviews in Biochemistry and Molecular Biology, 1995The aim of this review is to focus and discuss several parallel biological functions of hemoglobin besides its basic function of oxygen transport. In light of the information present in the literature the following possible physiological roles of hemoglobin are discussed: (1) hemoglobin as molecular heat transducer through its oxygenation-deoxygenation
Giardina, Bruno +3 more
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The multiplicative complexity of 6-variable Boolean functions [PDF]
The multiplicative complexity of a Boolean function is the minimum number of AND gates that are necessary and sufficient to implement the function over the basis (AND, XOR, NOT).
çağdaş Çalik +2 more
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Multiplicative Utility Functions
Operations Research, 1974This paper presents sufficient conditions for a multiattribute utility function to be either multiplicative or additive. The number of requisite assumptions to imply the main result is equal to the number of attributes. Because the assumptions involve only trade-offs between two attributes at a time or lotteries over one attribute, it is reasonable to
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MULTIPLICATION OF WEAK FUNCTIONS
Acta Mathematica Scientia, 2005This paper is a continuation of the authors' recent work [\textit{X. Ding} and \textit{P. Luo}, Acta Math. Sci., Ser. B, Engl. Ed. 24, 691--697 (2004; Zbl 1081.33012)] and is concerned with multiplication of weak functions. Here the weak functions are treated as generalized expansions in Hermite functions just as in the same authors' earlier paper ...
Ding, Xiagi, Wang, Zhen
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Tight bounds for the multiplicative complexity of symmetric functions
The multiplicative complexity of a Boolean function f is defined as the minimum number of binary conjunction (AND) gates required to construct a circuit representing f, when only exclusive-or, conjunction and negation gates may be used.
Joan Boyar, René Peralta
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Multiple gamma functions, multiple sine functions, and Appell’s O-functions
The Ramanujan Journal, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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