Results 131 to 140 of about 94,783 (262)
A local limit theorem assuming finite second moments via Stein’s method
Let [Formula: see text] be independent but not necessarily identically distributed integer-valued random variables and let [Formula: see text] Estimation of the point probabilities [Formula: see text] is a common problem that occurs in many applied ...
Graeme Auld, Kritsana Neammanee
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Generalized negative binomial distributions as mixed geometric laws and related limit theorems* [PDF]
V. Yu. Korolev, Alexander Zeifman
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Moments, sums of squares, and tropicalization
Abstract We use tropicalization to study the duals to cones of nonnegative polynomials and sums of squares on a semialgebraic set S$S$. The truncated cones of moments of measures supported on the set S$S$ are dual to nonnegative polynomials on S$S$, while “pseudomoments” are dual to sums of squares approximations to nonnegative polynomials.
Grigoriy Blekherman +4 more
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On the approximation of functions by means of the operators of binomial type of Tiberiu Popoviciu
In 1931, Tiberiu Popoviciu has initiated a procedure for the construction of sequences of linear positive operators of approximation. By using the theory of polynomials of binomial type \((p_m)\) he has associated to a function \(f\in C[0,1]\) a linear ...
Dimitrie D. Stancu
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Moments of the Riemann zeta function at its local extrema
Abstract Conrey, Ghosh and Gonek studied the first moment of the derivative of the Riemann zeta function evaluated at the non‐trivial zeros of the zeta function, resolving a problem known as Shanks' conjecture. Conrey and Ghosh studied the second moment of the Riemann zeta function evaluated at its local extrema along the critical line to leading order.
Andrew Pearce‐Crump
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New form of the Newton’s binomial theorem [PDF]
Mladen Vassilev-Missana
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Geometric inequalities, stability results and Kendall's problem in spherical space
Abstract In Euclidean space, the asymptotic shape of large cells in various types of Poisson‐driven random tessellations has been the subject of a famous conjecture due to David Kendall. Since shape is a geometric concept and large cells are identified by means of geometric size functionals, the resolution of the conjecture is inevitably connected with
Daniel Hug, Andreas Reichenbacher
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Özet: Bu çalışmada, binomial açılım teoremi kullanılarak Bloch-Gruneisen fonksiyonunun analitik ifadeleri ile bazı katıların özdirencinin sıcaklığa bağlılığı incelendi.
Mustafa Karakaya, İskender Askeroğlu
doaj
XVII. Note respecting the demonstration of the binomial theorem inserted in the last volume of the Philosophical Transactions [PDF]
Thomas Andrew Knight
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