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An improvement in the superposition theorem of Kolmogorov

✍ Scribed by David A Sprecher


Book ID
107800170
Publisher
Elsevier Science
Year
1972
Tongue
English
Weight
246 KB
Volume
38
Category
Article
ISSN
0022-247X

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πŸ“œ SIMILAR VOLUMES


Computational aspects of Kolmogorov's su
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This paper continues the investigation of representations of continuous functions f( X 1 ..... Xn) with n .... > 2 in the form f( x~, , Xn ) = ~ q=O2n Xqt a~ f z\_,S" P=n I Xp ~b( Xp + qe,) ] with a predetermined function ~b that is independent of n. The fimction ~k is defined through its graph that

An improvement of the Dulmage-Mendelsohn
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An n x n nonnegative matrix A is called primitive if for some positive integer k, every entry in the matrix Ak is positive or, in notation, A' + 0. The exponent of primitivity of A is defined to be y(A) = minjk E H, : Ah % 0}, where Z, denotes the set of positive integers. The well known Dulmage-Men