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Quantum calculus (the calculus without limit) appeared for the first time in fluid mechanics, noncommutative geometry and combinatorics studies. Recently, it has been included into the field of geometric function theory to extend differential operators ...
Rabha W. Ibrahim +2 more
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Cartan Calculus for Quantum Differentials on Bicrossproducts [PDF]
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Ngakeu, F., Majid, S., Ezin, J.-P.
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The current study acts on the notion of quantum calculus together with a symmetric differential operator joining a special class of meromorphic multivalent functions in the puncher unit disk.
Ibtisam Aldawish, Rabha W. Ibrahim
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Quantum Principal bundle and Non Commutative differential calculus
We give a sheaf theoretic approach to the notion of quantum principal bundle over projective bases and its first order differential ...
Aschieri P. +3 more
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A New Measure of Quantum Starlike Functions Connected with Julia Functions
In a complex domain, the investigation of the quantum differential subordinations for starlike functions is newly considered by few research studies. In this note, we arrange a set of necessary conditions utilizing the concept of the quantum differential
Samir B. Hadid +2 more
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The Properties of Meromorphic Multivalent q-Starlike Functions in the Janowski Domain
Many researchers have defined the q-analogous of differential and integral operators for analytic functions using the concept of quantum calculus in the geometric function theory.
Isra Al-Shbeil +5 more
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Crisis intervention in natural disasters is significant to look at from many different slants. In the current study, we investigate the existence of solutions for \begin{document}$ q $\end{document}-integro-differential equation \begin{document}$ D_q^{\
T. Abdeljawad, M. Samei
semanticscholar +1 more source
The Falling Body Problem in Quantum Calculus
The quantum calculus, q-calculus, is a relatively new branch in which the derivative of a real function can be calculated without limits. In this paper, the falling body problem in a resisting medium is revisited in view of the q-calculus to the first ...
Abdulaziz M. Alanazi +3 more
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Completeness of algebraic CPS simulations [PDF]
The algebraic lambda calculus and the linear algebraic lambda calculus are two extensions of the classical lambda calculus with linear combinations of terms.
Ali Assaf, Simon Perdrix
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The notions of strong differential subordination and its dual, strong differential superordination, have been introduced as extensions of the classical differential subordination and superordination concepts, respectively.
Alina Alb Lupaş, Georgia Irina Oros
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