Skip to search formSkip to main contentSkip to account menu

Quantum calculus

Known as: Q-calculus, Q-difference equation 
Quantum calculus, sometimes called calculus without limits, is equivalent to traditional infinitesimal calculus without the notion of limits. It… 
Wikipedia (opens in a new tab)

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2017
2017
Theory of approximation is a very extensive field and study of approximation via qcalculus and (p, q)- calculus is of great… 
2015
2015
In this research, as the new results of our previously proposed definition for the new class of 2D q-Appell polynomials, we… 
2013
2013
PurposeThe purpose of this paper is to introduce and study the Baskakov- Durrmeyer- Stancu operators based on q-integers… 
2010
2010
An algebraic analysis framework for quantum calculus is proposed. The quantum derivative operator $D_{\tau ,\sigma}$ is based on… 
2010
2010
In this paper, using the q^2 -Laplace transform early introduced by Abdi [1], we study q -Wave polynomials related with the q… 
2007
2007
The aim of this paper is to introduce a general model of quantum computation, the quantum calculus: both unitary transformations… 
2007
2007
In this paper we give the q-analogue of the higher-order Bessel operators studied by I. Dimovski [3],[4], I. Dimovski and V… 
2006
2006
We argue that a customary q-difference equation for the continuous q-Hermite polynomials Hn(x|q) can be written in the factorized… 
2004
2004
The reference links to the modern ”classical umbral calculus” (before that properly called Blissard‘s symbolic method) and to… 
2004
2004
At the first part of the paper we show how specific umbral extensions of the Stirling numbers of the second kind result in new…