Oscillation Theory of q-Difference Equation Page 1 2456-8686, 5(2), 2021:083-091 https://doi.org/10.26524/cm111
Oscillation Theory of q-Difference Equation Soundarya1, Gerly TG2 and Rexma Sherine V3 …

In this paper, we develop theorems on finite and infinite summation formulas by utilizing the
q and (q, h) anti-difference operators, and also we extend these core theorems to q (α) and …

The main objective of this paper is finding new types of discrete transforms with tuning factor
t. This is not only analogy to the continuous Laplace transform but gives discrete Laplace …

This paper analyzes the use of forward Hybrid delta operator with shift value to obtain
generalized infinite series of fractional hybrid summation formula and also extract numerical …

We investigate the generalized partial difference operator and propose a model of it in
discrete heat equation in this paper. The diffusion of heat is studied by the application of …

This paper aims to obtain the extorial type solutions for Fibonacci difference equations on
real valued function defined in two dimensional space having shift value ℓ. Using two …

This paper focuses on extending the theory of Riemann zeta function to Riemann zeta
factorial function for infinite series using inverse principle of forward difference operator. This …

This article aims to apply the theory of zeta factorial function to fractional order Riemann zeta
ℓ-factorial function. By inverse principle of generalized difference operator, we can obtain …

In 1807, Fourier's groundbreaking assertion regarding the representation of irregular
functions as a linear combination of sine and cosine functions initiated a significant shift in …

In this paper, we introduce generalized m th order difference operator with variable co-
efficient and its inverse by which we obtain higher order Fibonacci sequence and its sum …