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The number of nonunimodular roots of a reciprocal polynomial
Published 2023-01-01“…We show that if the coefficients of a polynomial can be arbitrarily large in modulus then $L$ can be arbitrarily close to $0$. It seems reasonable to believe that if the coefficients are bounded then the analogue of Lehmer’s Conjecture is true: either $L=0$ or there exists a gap so that $L$ could not be arbitrarily close to $0$. …”
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The Primitive Number of Malpighian Vessels in Insects.—VIII
Published 1893-01-01Get full text
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MINIMIZING THE NUMBER OF PROCESSING UNITS IN DISTRIBUTED COMPUTATIONS
Published 2016-09-01Get full text
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On the Normed Space of Equivalence Classes of Fuzzy Numbers
Published 2013-01-01Get full text
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Degenerate Poly-Lah-Bell Polynomials and Numbers
Published 2022-01-01“…In addition, we obtain various algebraic identities including Lah numbers, the degenerate Stirling numbers of the first and second kind, the degenerate poly-Bell polynomials, the degenerate poly-Bernoulli numbers, and the degenerate poly-Genocchi numbers.…”
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Euler Numbers and Polynomials Associated with Zeta Functions
Published 2008-01-01“…For s∈ℂ, the Euler zeta function and the Hurwitz-type Euler zeta function are defined by ζE(s)=2∑n=1∞((−1)n/ns), and ζE(s,x)=2∑n=0∞((−1)n/(n+x)s). Thus, we note that the Euler zeta functions are entire functions in whole complex s-plane, and these zeta functions have the values of the Euler numbers or the Euler polynomials at negative integers. …”
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The reproduction number $R_t$ in structured and nonstructured populations
Published 2009-02-01Get full text
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The Primitive Number of Malpighian Vessels in Insects.—II
Published 1893-01-01Get full text
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Numbers of environmental injustice: The measurement of impunity in Mexico
Published 2022-05-01Get full text
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On the numbers of weak congruences of some finite lattices
Published 2024-01-01Get full text
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