Results 11 to 20 of about 735,575 (281)
Additive Particle in Turkic Languages of the Volga-Kama Sprachbund
Introduction. The paper deals with the functions of the additive clitic =DA in three Turkic languages of the Volga-Kama Sprachbund: Chuvash, Tatar, and Bashkir.
Alina A. Russkikh, Sofia A. Oskolskaya
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The distributions of sums of the prime indicators with respect to distinct frequencies
A characterization of a set of strongly additive functions fx which has the same limit law with respect to ordinary and logarithmic frequencies is obtained. Strongly additive functions which take zero or unit for each prime p are considered.
Jonas Šiaulys
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On the limits for distributions of additive functions
There is not abstract.
Algirdas Mačiulis, Jonas Šiaulys
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On concentrators and related approximation constants [PDF]
Pippenger ([Pippenger, 1977]) showed the existence of $(6m,4m,3m,6)$-concentrator for each positive integer $m$ using a probabilistic method. We generalize his approach and prove existence of $(6m,4m,3m,5.05)$-concentrator (which is no longer regular ...
Bondarenko, A. V. +2 more
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On additive representation functions [PDF]
Let 𝒜 = {a1 < a2 < a3 < ⋯ < an < ⋯} be an infinite sequence of nonnegative integers and let R2(n) = |{(i, j) : ai + aj = n; ai, aj ∈ 𝒜; i ≤ j}|. We define [Formula: see text]. We prove that if the L∞-norm of [Formula: see text] is small, then the L1-norm of [Formula: see text] is large.
Balasubramanian, R., Giri, Sumit
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Functional Additive Mixed Models [PDF]
26 pages, 8 ...
Scheipl, Fabian +2 more
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On the distributions of additive functions
There is not abstract.
Jonas Šiaulys
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The distributions of additive functions with finite supports
There is not abstract.
Jonas Šiaulys
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Additive Sierpiński-Zygmund Functions
In the paper we present an exhaustive discussion of the relations between Darboux-like functions within the class of additive Sierpiński-Zygmund (SZ) functions. In particular, we give an example of an additive Sierpiński-Zygmund (SZ) injection f:R→R such that f−1 is not an SZ function.
Natkaniec, Tomasz, Rosen, Harvey
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AN ADDITIVE FUNCTIONAL INEQUALITY [PDF]
Summary: In this paper, we solve the additive functional inequality \[\|f(x)+f(y)+f(z)\| \le \| \rho f( s (x+y+z)\| ,\] where \(s\) is a nonzero real number and \(\rho\) is a real number with \(|\rho| < 3\). Moreover, we prove the Hyers-Ulam stability of the above additive functional inequality in Banach spaces.
Lee, Sung Jin +2 more
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