Results 1 to 10 of about 942 (172)
Certain inequalities involving the k-Struve function [PDF]
We aim to introduce a k-Struve function and investigate its various properties, including mainly certain inequalities associated with this function. One of the inequalities given here is pointed out to be related to the so-called classical Turán-type ...
Kottakkaran Sooppy Nisar +2 more
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Fractional calculus and application of generalized Struve function. [PDF]
A new generalization of Struve function called generalized Galué type Struve function (GTSF) is defined and the integral operators involving Appell's functions, or Horn's function in the kernel is applied on it. The obtained results are expressed in terms of the Fox-Wright function.
Nisar KS, Baleanu D, Qurashi MM.
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Properties of Functions Involving Struve Function [PDF]
Let f ( z ) = z + ∑ n = 2 ∞ a n z n and g p , b , c ( z ) = z + ∑ n = 2 ∞ ( − c 4 ) n − 1 ( 3 2 ) n − 1 ( k ) n − 1 z n with
Jonathan Aaron Azlan Mosiun +1 more
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Partial sums of generalized Struve functions [PDF]
Let (f(v, d, c))(n) (z) = z + Sigma(n)(k=1) b(k)z(k+1) be the sequence of partial sums of generalized and normalized Struve functions f(v, d, c) (z) = z + Sigma(infinity)(k=1) b(k)z(k+1) where b(k) = (-c/4)(k)/(3/2)(k)(F)(k) and F := v + (d+2)/2 not equal 0, -1, -2, .... The purpose of the present paper is to determine lower bounds for R{f(v, d, c) (z)/
Nihat Yağmur, Halit Orhan
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Functional inequalities for modified Struve functions [PDF]
By using a general result on the monotonicity of quotients of power series, our aim is to prove some monotonicity and convexity results for the modified Struve functions. Moreover, as consequences of the above-mentioned results, we present some functional inequalities as well as lower and upper bounds for modified Struve functions.
Árpád Baricz, Tibor K. Pogány
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On fractional kinetic equations k-Struve functions based solutions
In the present research article, we investigate the solutions for fractional kinetic equations, involving k-Struve functions, some of the salient properties of which we present. The method used is Laplace transform based.
Kottakkaran Sooppy Nisar +2 more
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Briot–Bouquet Differential Subordinations for Analytic Functions Involving the Struve Function
We define a new class of exponential starlike functions constructed by a linear operator involving normalized form of the generalized Struve function. Making use of a technique of differential subordination introduced by Miller and Mocanu, we investigate
Asena Çetinkaya +1 more
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Convexity of Certain Integral Operators Defined by Struve Functions [PDF]
This article deals with some functional inequalities involving Struve function, generalized Struve function, and modified Struve functions. We aim to find the convexity of the integral operator defined by Struve function, generalized Struve function, and
Shahid Mahmood +4 more
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Turán type inequalities for Struve functions [PDF]
Some Turán type inequalities for Struve functions of the first kind are deduced by using various methods developed in the case of Bessel functions of the first and second kind. New formulas, like Mittag-Leffler expansion, infinite product representation for Struve functions of the first kind, are obtained, which may be of independent interest. Moreover,
Árpád Baricz +2 more
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Univalent and Starlike Properties for Generalized Struve Function [PDF]
We derive conditions on the parameters p, b, and c so that the function zwp,b,c(z), where wp,b,c(z) is the normalized form of generalized Struve function, belongs to the class S1⁎(α). Also, some sufficient conditions for the function zwp,b,c(z), to be in
Aaisha Farzana Habibullah +2 more
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