[PDF] Top 20 Identity Type Functions and Polynomials

... its identity-type function satisfies a second-order di ff erential ...The identity-type function naturally leads us to Jacobi-type polynomials that are solu- tions of a regular ... See full document

... WANG, Applications of Ostrowski’s inequality to the estimation of error bounds for some special means and some numerical quadrature rules, Appl.. WANG, A new inequality of Ostrowski’s ty[r] ... See full document

... Abstract. In this work, considering a general subclass of bi-univalent Sak- aguchi type functions, we determine estimates for the general Taylor-Maclaurin coefficients of the functions in these ... See full document

... and polynomials, and for Peters type polynomials with the help of their generating ...and polynomials such as Stirling numbers, the Apostol–Euler numbers and polynomials, Peters ... See full document

... Now we prove a weighted integral identity which will be used in establishing our main results. Lemma 2.1. Let f : I ⊆ R \ {0} → R be a differentiable function on I ◦ and a, b ∈ I ◦ with a < b and let g : [a, b] ... See full document

... interpolation functions, “Advanced Studies in Contemporary Mathematics, ...generating functions of q-Genocchi, q-Euler polynomials, and their interpolation ...Hurwitz type q- zeta function. ... See full document

... generating functions for higher-order Euler-type polynomials and ...generating functions, we obtain functional equations related to a generalized partial Hecke operator and Euler-type ... See full document

... polyharmonic functions. In the case m = 2, such functions are called biharmonic and are used to model the bending of thin plates (for a brief history of this application, see [7, pages 416 and ... See full document

... meromorphic functions f (z) and g(z), and a ∈ S(f ) ∪ S(g) ∪ {∞} , we say that f (z) and g(z) share a CM when f (z) – a and g(z) – a have the same zeros counting ...of type m i= f n i (z + ... See full document

... The Hecke operators have many applications in various spaces like the space of elliptic modular forms, the space of polynomials and others. Many mathematicians applied them to obtain applications in analytic ... See full document

... this being done for each fixed n = 1, 2 Using the C­norm, wc first establish an estimation formula of the approxima­ tion degree in function of n and afterwards prove a n asymptolic rela[r] ... See full document

... generating functions for (p, q)-analogue type of Fubini numbers and polynomials and give some properties of these numbers and ...q)-analogue type of Fubini numbers and ...q)-Fubini ... See full document

... The values of the L-functions of Hecke eigencuspforms are of fundamental importance, among other reasons, because they are, at least conjecturally, closely connected with arith- metic and classical arithmetic ... See full document

... Voronovskaja type theorem, and saturation of convergence for complex weighted Kantorovich polynomials attached to analytic functions in compact disks will be ...for functions analytic in {z ∈ ... See full document

... zeta functions, multiple zeta functions, l-series, q-Genocchi zeta, and l-functions, and q-Bernoulli, Euler, and Genocchi numbers and polynomials mainly because of their interest and ...These ... See full document

... λ-Stirling type numbers of the second kind, we also construct a novel generating function, related to nonnegative real parameters, of the generalized array type ... See full document

... The object of the manuscript is to obtain several types of linear and bilinear generating functions for the heat type polynomials suggested by Jacobi polynomials.. Keywords: Jacobi p[r] ... See full document

... generating functions (such as Stirling numbers, Array polynomials ...and polynomials, it is worth depict- ing these references as ...q-Eulerian polynomials and numbers (q-Apostol-type ... See full document

... and polynomials, the q-extensions of Bernoulli and Euler numbers and polynomials have been studied by several ...and polynomials and their interpolation ... See full document

... So, in this paper we will estimate the higher derivatives of An x and Bn x for the estimates of the higher derivatives of pn wρ2 ; x, because the higher derivatives of pn,ρ x play an imp[r] ... See full document