Results 21 to 30 of about 521,431 (264)
Some generating functions of modified Bessel polynomials from the view point of Lie group
In this paper we have derived a class of bilateral generating relation for modified Bessel polynomials from the view point of Lie group. An application of our theorem is also pointed out.
Asit Kumar Chongdar
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A New Generating Function for a Generalized Function of Two Variables [PDF]
We discuss a new generating function for a generalized function of two variables and, in a particular case, obtain an interesting formula for a G G
Sharma, B. L., Abiodun, R. F. A.
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COMPLEXITY OF SHORT GENERATING FUNCTIONS
We give complexity analysis for the class of short generating functions. Assuming #P $\not \subseteq$ FP/poly, we show that ...
DANNY NGUYEN, IGOR PAK
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Generalized Affine Functions and Generalized Differentials [PDF]
The article of N. T. H. Linh and J.-P. Penot is a mathematically deep and valuable contribution to the fields of analysis, or (generalized) calculus, and continuous optimization, with a great promise for a better understanding of ``what goes beyond'' of linearity, convexity and differentiability and, then, of optimization problems and their optimality ...
Thi Hong Linh Nguyen, Jean-Paul Penot
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Appell-Type Functions and Chebyshev Polynomials
In a recent article we noted that the first and second kind Cebyshev polynomials can be used to separate the real from the imaginary part of the Appell polynomials. The purpose of this article is to show that the same classic polynomials can also be used
Pierpaolo Natalini, Paolo Emilio Ricci
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Cut-Generating Functions [PDF]
In optimization problems such as integer programs or their relaxations, one encounters feasible regions that are the inverse images of a specific closed set S by a linear mapping. One would like to generate valid inequalities that cut off infeasible solutions. Formulas for such inequalities can be obtained through cut-generating functions.
Conforti, Michele +4 more
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The site-perimeter of words [PDF]
We define $[k]={1, 2, 3,ldots,k}$ to be a (totally ordered) {em alphabet} on $k$ letters. A {em word} $w$ of length $n$ on the alphabet $[k]$ is an element of $[k]^n$.
Aubrey Blecher +3 more
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A Generalization of the Expenditure Function [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On the Distribution of Generating Functions [PDF]
The generating function \(f_P(\alpha)\) associated with the \(k\)th powers is defined by \[ f_P(\alpha)= \sum_{1\leq n\leq P} \exp(i2\pi\alpha n^k). \] For \(\alpha\in (0,1]\), let \(f(\alpha)= P^{-1/2}|f_P(\alpha)|\). It has been conjectured that \[ \int_0^1 f(\alpha)^s d\alpha\sim \Gamma (\tfrac s2+1).
Vaughan, RC, Wooley, TD
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General overlap functions [PDF]
The work has been supported by the Research Services of the Universidad Publica de Navarra, the research projects TIN2016-77356-P (AEI/FEDER, UE) and TIN2015-66471-P from the Government of Spain and by the Brazilian National Counsel of Technological and Scientific Development CNPq (Proc.
Laura De Miguel +6 more
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