On the Entropic Order Quantity Model Based on the Conformable Calculus

Samir B. Hadid; Rabha W. Ibrahim; Shaher Momani

doi:10.18576/pfda/070405

On the Entropic Order Quantity Model Based on the Conformable Calculus

Samir B. Hadid
, Rabha W. Ibrahim
, Shaher Momani

Nonlinear Dynamic Research Centre (NDRC)

Ajman University
IEEE
University of Jordan

Research output: Contribution to journal › Article › peer-review

3 Scopus citations

Abstract

In this paper, we present a dynamic system for economic order quantity (EOQ) by utilizing a special type of fractional calculus named conformable calculus. We present the generalized conformable entropy order quantity (C-EnOQ). In this situation, we supply the cost functions with reference to time in a recurring dated. In this system, we consider the linked optimization issue and improve an uninterrupted method for figuring a bounded interval casing the optimal arrangement expanse, exploiting the Tsallis fractional entropy.

Original language	English
Pages (from-to)	263-273
Number of pages	11
Journal	Progress in Fractional Differentiation and Applications
Volume	7
Issue number	4
DOIs	https://doi.org/10.18576/pfda/070405
State	Published - Oct 2021

Keywords

Fractional operator
conformable calculus
conformable differential operator
cost function
economic order quantity
fractional calculus
fractional entropy

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10.18576/pfda/070405

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abstract = "In this paper, we present a dynamic system for economic order quantity (EOQ) by utilizing a special type of fractional calculus named conformable calculus. We present the generalized conformable entropy order quantity (C-EnOQ). In this situation, we supply the cost functions with reference to time in a recurring dated. In this system, we consider the linked optimization issue and improve an uninterrupted method for figuring a bounded interval casing the optimal arrangement expanse, exploiting the Tsallis fractional entropy.",

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N2 - In this paper, we present a dynamic system for economic order quantity (EOQ) by utilizing a special type of fractional calculus named conformable calculus. We present the generalized conformable entropy order quantity (C-EnOQ). In this situation, we supply the cost functions with reference to time in a recurring dated. In this system, we consider the linked optimization issue and improve an uninterrupted method for figuring a bounded interval casing the optimal arrangement expanse, exploiting the Tsallis fractional entropy.

AB - In this paper, we present a dynamic system for economic order quantity (EOQ) by utilizing a special type of fractional calculus named conformable calculus. We present the generalized conformable entropy order quantity (C-EnOQ). In this situation, we supply the cost functions with reference to time in a recurring dated. In this system, we consider the linked optimization issue and improve an uninterrupted method for figuring a bounded interval casing the optimal arrangement expanse, exploiting the Tsallis fractional entropy.

KW - Fractional operator

KW - conformable calculus

KW - conformable differential operator

KW - cost function

KW - economic order quantity

KW - fractional calculus

KW - fractional entropy

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JF - Progress in Fractional Differentiation and Applications

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ER -

On the Entropic Order Quantity Model Based on the Conformable Calculus

Abstract

Keywords

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