The \(\theta\)-derivative as unifying framework of a class of derivatives
type: Item
instance of: scholarly article
title: The \(\theta\)-derivative as unifying framework of a class of derivatives
author: M. Al Nuwairan
published in: Open Mathematics
publication date: 2024-09-26T00:00:00Z
Mathematics Subject Classification ID: 26A33
zbMATH DE Number: 7919396
zbMATH Keywords: conformable derivative
zbMATH Keywords: new conformable derivative
zbMATH Keywords: M-fractional derivative
zbMATH Keywords: beta derivative
zbMATH Keywords: Katugampola derivative
MaRDI profile type: Publication
cites work: Nonlinear Fractional Schrödinger Equations in R^N
cites work: Economic Dynamics with Memory
cites work: Fractional-order Systems and PID Controllers
cites work: Time-Fractional Order Biological Systems with Uncertain Parameters
cites work: Q4642276
cites work: A note on the fractional calculus
cites work: On Riemann-Liouville and Caputo derivatives
cites work: Fractional input stability for electrical circuits described by the Riemann-Liouville and the Caputo fractional derivatives
cites work: The Grünwald-Letnikov method for fractional differential equations
cites work: A review of definitions for fractional derivatives and integral
cites work: A new definition of fractional derivative
cites work: On conformable fractional calculus
cites work: The exact solutions of the conformable time fractional version of the generalized Pochhammer-Chree equation
cites work: Properties of the Katugampola fractional derivative with potential application in quantum mechanics
cites work: A new conformable fractional derivative and applications
cites work: A new truncated $M$-fractional derivative type unifying some fractional derivative types with classical properties
cites work: The flaw in the conformable calculus: it is conformable because it is \textit{not} fractional
cites work: A critical analysis of the conformable derivative
cites work: A unified approach to fractional derivatives
cites work: What is a fractional derivative?
cites work: Q4059124
cites work: No violation of the Leibniz rule. No fractional derivative
cites work: No nonlocality. No fractional derivative
cites work: Fractional differentiability of nowhere differentiable functions and dimensions
DOI: 10.1515/MATH-2023-0143
description: scientific article; zbMATH DE number 7919396