Financial Performance and Corporate Distress: Searching for Common Factors for Firms in the Indian Registered Manufacturing Sector

IF 1.9 4区 经济学 Q2 ECONOMICS
Jessica Thacker, Debdatta Saha
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引用次数: 0

Abstract

This paper knits the concepts of financial performance and financial distress in a unified framework. The machine learning algorithm of extreme gradient boosting (XGBoost) is employed to identify the set of factors predicting financial distress and performance and panel logistic regressions indicate the direction of influence and significance of these common factors. The XGBoost algorithm indicates the existence of some common factors, such as lagged net profit margin, growth of profit after tax, lagged assets turnover ratio, growth of sales and log of total asset. Additionally, past performance is found to impact current financial distress and vice-versa. The regression results shows that profit growth significantly improves financial performance while reducing corporate distress. This calls for a common framework to analyze these two phenomena for registered firms.

Abstract Image

财务业绩与公司困境:寻找印度注册制造业企业的共同因素
本文将财务绩效和财务困境的概念整合到一个统一的框架中。本文采用极端梯度提升(XGBoost)的机器学习算法来识别一组预测财务困境和绩效的因素,并通过面板逻辑回归来说明这些共同因素的影响方向和显著性。XGBoost 算法表明存在一些共同因素,如滞后净利润率、税后利润增长率、滞后资产周转率、销售增长率和总资产对数。此外,过去的业绩也会影响当前的财务困境,反之亦然。回归结果表明,利润增长能显著提高财务业绩,同时减少企业困境。这就需要一个共同的框架来分析注册公司的这两种现象。
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来源期刊
Computational Economics
Computational Economics MATHEMATICS, INTERDISCIPLINARY APPLICATIONS-
CiteScore
4.00
自引率
15.00%
发文量
119
审稿时长
12 months
期刊介绍: Computational Economics, the official journal of the Society for Computational Economics, presents new research in a rapidly growing multidisciplinary field that uses advanced computing capabilities to understand and solve complex problems from all branches in economics. The topics of Computational Economics include computational methods in econometrics like filtering, bayesian and non-parametric approaches, markov processes and monte carlo simulation; agent based methods, machine learning, evolutionary algorithms, (neural) network modeling; computational aspects of dynamic systems, optimization, optimal control, games, equilibrium modeling; hardware and software developments, modeling languages, interfaces, symbolic processing, distributed and parallel processing
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