Abstract

Transnational producers facing the present-day competitive global supply-chain environments need to pursue the most appropriate manufacturing scheme, quality screening task, and stock shipping plan to satisfy customer’s timely multi-item requirements under minimum overall product fabrication-delivery expenses. This study develops a producer-retailer incorporated multi-item two-stage economic production quantity- (EPQ-) based system with delayed differentiation, expedited-rate for common parts, multiple deliveries plan, and random scrap. It aims to assist current manufacturing firms in achieving the aforementioned operating goals. Mathematical methods help us build an analytical model to explicitly portray the studied problem’s features and derive its overall system expenses. Hessian matrix equations and optimization approaches help us prove convexity and derive the cost-minimized fabrication- delivery decision. This study gives a simulated example to illustrate the research outcome’s applicability and the proposed model’s capabilities numerically. Consequently, diverse crucial information becomes obtainable to the manufacturers to facilitate various operating decision makings as follows: (i) the cost-minimized fabrication-delivery policy; (ii) the behavior of system’s overall expenses and operating policy regarding mean scrap rate, and different relationships between common part’s values and completion-rate; (iii) the system’s detailed cost components; (iv) the system’s overall expenses, utilization, and common part’s uptime concerning different common part’s expedited rates; and (v) the collective effects of critical system features on the overall expenses, uptime, and optimal cycle length, etc.

Highlights

  • Meeting the increasing client’s multi-item demands has urged current transnational producers to seek a more appropriate manufacturing strategy such as delayed differentiation to shorten uptime and cut down overall expenses

  • This study develops a producer-retailer incorporated multi-item two-stage economic production quantity- (EPQ-) based system with delayed differentiation, expedited-rate for common parts, multiple deliveries plan, and random scrap

  • As few past works focused on the collective effect of delayed differentiation, the expedited-rate, multidelivery, and random scrap on the producer-retailer incorporated multi-item EPQ problem, we intend to fill this gap

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Summary

Introduction

Meeting the increasing client’s multi-item demands has urged current transnational producers to seek a more appropriate manufacturing strategy such as delayed differentiation to shorten uptime and cut down overall expenses. Recent works (Mokao, 2020; Jabbarzadeh et al, 2019; Tantiwattanakul and Dumrongsiri, 2019; Lesmono et al, 2020) studied the effect of various delayed fabrication differentiation strategies on planning, operations, and management of manufacturing/supply-chain systems. Ruidas et al (2020) examined the combined effect of variable fabricating rate, rework of defective stocks, backlogging, and demand-dependent unit selling price on a practical EPQ-based model. The authors developed the analytical models using the Markov chain approach and the simulation techniques for the problem They concluded that improving process capability is the most beneficial way to eliminate inspection errors and potential losses. Pawar and Nandurkar (2018) jointly decided the operating policies for a single-vendor multi-buyer multiproduct supply-chain system These policies include (i) each customer’s reordering point for each product and (ii) each product’s optimal shipping quantities. As few past works focused on the collective effect of delayed differentiation, the expedited-rate, multidelivery, and random scrap on the producer-retailer incorporated multi-item EPQ problem, we intend to fill this gap

Description and formulations
Total cost function
The optimal replenishment-shipment policy
Discussion of the setup times
Numerical example
The optimal operating replenishing-delivery policy
Findings
The collective effects of critical system features on the problem
Conclusions
Full Text
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