Results 51 to 60 of about 2,972,572 (324)
As a powerful tool for models of quantum computing, q-calculus has drawn the attention of many researchers in the discipline of special functions. In this paper, we present new properties and characterize q-Bessel functions of the first kind using some ...
Mohammed Fadel, Nusrat Raza, Wei-Shih Du
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On Some Generalized Simpson’s and Newton’s Inequalities for (α, m)-Convex Functions in q-Calculus
In this paper, we first establish two right-quantum integral equalities involving a right-quantum derivative and a parameter m∈ 0,1. Then, we prove modified versions of Simpson’s and Newton’s type inequalities using established equalities for right ...
I. Sial, Sun Mei, M. Ali, K. Nonlaopon
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COWS: A Timed Service-Oriented Calculus [PDF]
COWS (Calculus for Orchestration of Web Services) is a foundational language for Service Oriented Computing that combines in an original way a number of ingredients borrowed from well-known process calculi, e.g.
R. Pugliese +8 more
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Model checking probabilistic and stochastic extensions of the pi-calculus [PDF]
We present an implementation of model checking for probabilistic and stochastic extensions of the pi-calculus, a process algebra which supports modelling of concurrency and mobility.
Parker, D. +7 more
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In this paper, we study generalizations of some integral inequalities related to Hardy type integral inequalities via ( p , q ) $(p, q)$ -calculus. Many results obtained in this paper provide extensions of existing results in the literature. Furthermore,
Suriyakamol Thongjob +3 more
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A special function is a function that is typically entitled after an early scientist who studied its features and has a specific application in mathematical physics or another area of mathematics.
Najla M. Alarifi, Rabha W. Ibrahim
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On Hermite-Hadamard Type Inequalities for Coordinated Convex Functions via (p,q)-Calculus
In this paper, we define (p,q)-integrals for continuous functions of two variables. Then, we prove the Hermite-Hadamard type inequalities for coordinated convex functions by using (p,q)-integrals.
F. Wannalookkhee +3 more
semanticscholar +1 more source
Dunkl generalization of Szász operators via q-calculus [PDF]
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ÇEKİM, BAYRAM, Icoz, GÜRHAN
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In this study, a new representation is obtained for \emph{q}-calculus, as proposed by Borges [Phyica A 340 (2004) 95], and a new dual \emph{q}-integral is suggested.
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Multiplicative Laplace transform in q−calculus
In this study, we introduce q*-(or q-multiplicative) Laplace transform by means of q*-integral. Some properties of q*-Laplace transform are presented. Also, q*-Laplace transform can be utilized for solving q*-linear differential equations.
Mehmet Yilmazer +3 more
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