Results 11 to 20 of about 4,166,966 (302)
COMPLEXITY OF SHORT GENERATING FUNCTIONS
Forum of Mathematics, Sigma, 2018 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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Generating Functions for Bessel Functions [PDF]
Canadian Journal of Mathematics, 1959 On replacing the parameter n in Bessel's differential equation1.1by the operator y(∂/∂y), the partial differential equation Lu = 0 is constructed, where1.2This operator annuls u(x, y) = v(x)yn if, and only if, v(x) satisfies (1.1) and hence is a ...
Louis Weisner
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Certain Class of Generating Functions for the Incomplete Hypergeometric Functions [PDF]
Abstract and Applied Analysis, 2014 Generating functions play an important role in the investigation of various useful properties of the sequences which they generate. In this paper, we aim to establish certain generating functions for the incomplete hypergeometric functions introduced by ...
Junesang Choi, Praveen Agarwal
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Some Generating Functions for <i>q</i>-Polynomials. [PDF]
Symmetry (Basel), 2018 Demonstrating the striking symmetry between calculus and q-calculus, we obtain q-analogues of the Bateman, Pasternack, Sylvester, and Cesàro polynomials. Using these, we also obtain q-analogues for some of their generating functions.
Cohl HS, Costas-Santos RS, Wakhare TV.
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Generating generic functions [PDF]
Proceedings of the 2006 ACM SIGPLAN workshop on Generic programming, 2006 We present an approach to the generation of generic functions from user-provided specifications. The specifications consist of the type of a generic function, examples of instances that it should "match" when specialized, and properties that the generic function should satisfy.
Jeuring, J.T. +2 more
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Cumulative information generating function and generalized Gini functions
Metrika, 2023 AbstractWe introduce and study the cumulative information generating function, which provides a unifying mathematical tool suitable to deal with classical and fractional entropies based on the cumulative distribution function and on the survival function.
Marco Capaldo +2 more
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On a generalization of the Rogers generating function [PDF]
Journal of Mathematical Analysis and Applications, 2019 arXiv admin note: text overlap with arXiv:1411 ...
Howard S. Cohl +2 more
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ON STOCHASTIC GENERALIZED FUNCTIONS [PDF]
Infinite Dimensional Analysis, Quantum Probability and Related Topics, 2011 In this work we introduce a new algebra of stochastic generalized functions. The regular Hida distributions in [Formula: see text] are embedded in this algebra via their chaos expansions. As an application, we prove the existence and uniqueness of the solution of a stochastic Cauchy problem involving singularities.
Catuogno, Pedro, Olivera, Christian
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Distribution Function, Probability Generating Function and Archimedean Generator [PDF]
Symmetry, 2020 Archimedean copulas form a very wide subclass of symmetric copulas. Most of the popular copulas are members of the Archimedean copulas. These copulas are obtained using real functions known as Archimedean generators. In this paper, we observe that under certain conditions the cumulative distribution functions on (0, 1) and probability generating ...
Weaam Alhadlaq, Abdulhamid Alzaid
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Generalized Alomari Functionals [PDF]
Mediterranean Journal of Mathematics, 2016 We consider a generalized form of certain integral inequalities given by Guessab, Schmeisser and Alomari. The trapezoidal, mid point, Simpson, Newton-Simpson rules are obtained as special cases. Also, inequalities for the generalized Alomari functional in terms of the $n$-th order modulus, $n=\overline{1,4}$, are given and applied to some known ...
Acu, Ana-Maria, Gonska, Heiner
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