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Journal ArticleDOI

A joint economic-lot-size model for purchaser and vendor

Avijit Banerjee
- 01 Jul 1986 - 
- Vol. 17, Iss: 3, pp 292-311
TLDR
In this article, a joint economic-lot-size model for a special case where a vendor produces to order for a purchaser on a lot-for-lot basis under deterministic conditions is developed.
Abstract
In a typical purchasing situation, the issues of price, lot sizing, etc, usually are settled through negotiations between the purchaser and the vendor Depending on the existing balance of power, the end result of such a bargaining process may be a near-optimal or optimal ordering policy for one of the parties (placing the other in a position of significant disadvantage) or, sometimes, inoptimal policies for both parties This paper develops a joint economic-lot-size model for a special case where a vendor produces to order for a purchaser on a lot-for-lot basis under deterministic conditions The focus of this model is the joint total relevant cost It is shown that a jointly optimal ordering policy, together with an appropriate price adjustment, can be beneficial economically for both parties or, at the least, does not place either at a disadvantage

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Citations
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Book ChapterDOI

Chapter 3 Mathematical models of group choice and negotiations

TL;DR: This chapter illustrates the importance and prevalence of group choice in marketing with examples designed to illustrate the hazards of assuming that most choices are independent.
Journal ArticleDOI

Optimal contract design in the joint economic lot size problem with multi-dimensional asymmetric information

TL;DR: A simple optimality condition stating that a weak Pareto efficiency of the buyer’s possible cost structures implies optimality of any stationary point is derived and simplifies the analytical solution approach and ensures a successful solution of the problem by means of conventional numerical techniques, e.g. with a general-purpose solver.
Journal ArticleDOI

A fuzzy periodic review integrated inventory model involving stochastic demand, imperfect production process and inspection errors

TL;DR: The proposed model can be applied by managers or practitiones for managing inventories across the supply chain involving a vendor and a buyer by allowing the inclusion of fuzzy annual demand, adjustable production rate and imperfect production and inspection processes.
Journal ArticleDOI

Quantifying the value of buyer–vendor coordination: Analytical and numerical results under different replenishment cost structures

TL;DR: This paper revisits the classical buyer–vendor coordination problem and examines the effect of generalized replenishment costs on the system-wide cost improvement rates that are due to coordination, and presents detailed numerical results quantifying the value of coordination.
Journal ArticleDOI

A periodic review integrated inventory model for buyer’s unidentified protection interval demand distribution

TL;DR: This paper aims to study the influence of inflationary condition on a specific periodic review integrated vendor–buyer inventory system in the presence of vendor’s imperfect manufacturing process using a proposed model.
References
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Book

Decision Systems for Inventory Management and Production Planning

TL;DR: In this article, an in-depth discussion of the major decisions in production planning, scheduling, and inventory management faced by organizations, both private and public, is presented, as well as the latest systems used to make decisions, including Just-in-Time Manufacturing, KANBAN, Distribution Requirements Planning and PUSH Control.
Journal ArticleDOI

Eoq formula: is it valid under inflationary conditions?

TL;DR: In this paper, it was shown that changes in the inflation rate should not affect the cost of capital that is utilized in the economic order quantity (EOQ) formula for determining order quantities.
Journal ArticleDOI

The Classical Economic Order Quantity Formula

TL;DR: In this paper, a stochastic version of the classical economic lot size model is developed, which yields the traditional square root formula where the constant demand term is replaced by mean demand.
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