商场店主管理模式

IF 0.4 4区数学 Q4 MATHEMATICS

Theory and Applications of Categories Pub Date : 2011-01-01 DOI:10.21714/2236-02632011v1n1tac04

Marcio Targa, Octávio Ribeiro de Mendonça Neto, M. Antunes, Ivam Ricardo Peleias

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引用次数: 1

摘要

与任何投资一样，购物中心行业也存在风险，其中之一就是零售商在购物中心的不连续性。这种风险与由租金、费率和商场营销资金组成的总占用成本有关。因此，需要工具来识别和分析这些风险。本研究的目的是建立一个基于生存分析的统计技术的模型，使购物中心的管理者能够确定与销售关键绩效成本(KPC)相关的总占用成本的百分比，从而有可能衡量零售商的连续性风险。我们使用的数据样本包括位于6个购物中心的896家商店，时间为32个月。结果表明，该模型能够较好地预测潜在的违约情况。这种预测能力使购物中心的管理者能够在还有时间的时候采取纠正措施来减轻这种风险。

本文章由计算机程序翻译，如有差异，请以英文原文为准。

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Modelo para Gestão de Lojistas em Shopping Centers

Like any investment, the shopping mall sector is subject to risks, among which is the retailer's discontinuity in the mall. This risk is related to the total cost of occupancy composed of the sum of the rent, rates and the mall's marketing fund. Thus, tools are needed to identify and analyze these risks. The aim of this study is to build a model based on the survival analysis's statistical technique, which enables the managers of a shopping mall to identify from what percentage of the total cost of occupancy in relation to sales Key Performance Cost (KPC), it is possible to gauge a retailer's continuity risk. We used a data sample consisting of 896 stores, located in six malls, for a period of 32 months. The results show that the model proved to be appropriate for indicating potential situations of default in advance. This predictive capability enables the shopping mall’s manager to adopt corrective measure to mitigate this kind of risk while there is still time.

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来源期刊

Theory and Applications of Categories MATHEMATICS, APPLIED-MATHEMATICS

CiteScore

1.30

自引率

0.00%

发文量

期刊介绍： The journal Theory and Applications of Categories will disseminate articles that significantly advance the study of categorical algebra or methods, or that make significant new contributions to mathematical science using categorical methods. The scope of the journal includes: all areas of pure category theory, including higher dimensional categories; applications of category theory to algebra, geometry and topology and other areas of mathematics; applications of category theory to computer science, physics and other mathematical sciences; contributions to scientific knowledge that make use of categorical methods.