A study of dynamic joint promotion strategies in the distribution channel

This paper is concerned with the optimal decision problems for a class of dynamic joint promotions in the distribution channel. Here, the evolution of brand goodwill is allowed to be influenced by vertical joint promotions (VJP) and horizontal joint promotions (HJP). By applying the Hamilton–Jacobi–...

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Main Authors: Hui Yu, Dongyan Chen, Chunli Huang
Format: Article
Language:English
Published: Taylor & Francis Group 2018-01-01
Series:Systems Science & Control Engineering
Subjects:
Online Access:http://dx.doi.org/10.1080/21642583.2018.1518167
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spelling doaj-a21fee40eeae476aa5b9b6bebc0b048a2020-11-25T01:11:02ZengTaylor & Francis GroupSystems Science & Control Engineering2164-25832018-01-016140942010.1080/21642583.2018.15181671518167A study of dynamic joint promotion strategies in the distribution channelHui Yu0Dongyan Chen1Chunli Huang2Harbin University of Science and TechnologyHarbin University of Science and TechnologyHarbin University of Science and TechnologyThis paper is concerned with the optimal decision problems for a class of dynamic joint promotions in the distribution channel. Here, the evolution of brand goodwill is allowed to be influenced by vertical joint promotions (VJP) and horizontal joint promotions (HJP). By applying the Hamilton–Jacobi–Bellman (HJB) equation, the optimal VJP and HJP strategies, the wholesale prices and the VJP participation rates are obtained under the Decentralized-Decentralized (DD) and Decentralized-Centralized (DC) channel structures, respectively. The comparison between the two channel structures shows that channel members are inclined to take the DC channel structure when HJP's impact factor θ is no less than a given constant. Finally, two numerical examples are given to show the changes of manufacturers' and retailers' profits with η under the different channel structures.http://dx.doi.org/10.1080/21642583.2018.1518167Distribution channeljoint promotionsHamilton–Jacobi–Bellman equationgame theory
collection DOAJ
language English
format Article
sources DOAJ
author Hui Yu
Dongyan Chen
Chunli Huang
spellingShingle Hui Yu
Dongyan Chen
Chunli Huang
A study of dynamic joint promotion strategies in the distribution channel
Systems Science & Control Engineering
Distribution channel
joint promotions
Hamilton–Jacobi–Bellman equation
game theory
author_facet Hui Yu
Dongyan Chen
Chunli Huang
author_sort Hui Yu
title A study of dynamic joint promotion strategies in the distribution channel
title_short A study of dynamic joint promotion strategies in the distribution channel
title_full A study of dynamic joint promotion strategies in the distribution channel
title_fullStr A study of dynamic joint promotion strategies in the distribution channel
title_full_unstemmed A study of dynamic joint promotion strategies in the distribution channel
title_sort study of dynamic joint promotion strategies in the distribution channel
publisher Taylor & Francis Group
series Systems Science & Control Engineering
issn 2164-2583
publishDate 2018-01-01
description This paper is concerned with the optimal decision problems for a class of dynamic joint promotions in the distribution channel. Here, the evolution of brand goodwill is allowed to be influenced by vertical joint promotions (VJP) and horizontal joint promotions (HJP). By applying the Hamilton–Jacobi–Bellman (HJB) equation, the optimal VJP and HJP strategies, the wholesale prices and the VJP participation rates are obtained under the Decentralized-Decentralized (DD) and Decentralized-Centralized (DC) channel structures, respectively. The comparison between the two channel structures shows that channel members are inclined to take the DC channel structure when HJP's impact factor θ is no less than a given constant. Finally, two numerical examples are given to show the changes of manufacturers' and retailers' profits with η under the different channel structures.
topic Distribution channel
joint promotions
Hamilton–Jacobi–Bellman equation
game theory
url http://dx.doi.org/10.1080/21642583.2018.1518167
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