Journal Design Engineering Masthead
African Civil Engineering Journal | 26 July 2017

A Panel-Data Methodology for the Cost-Effectiveness Evaluation of Industrial Machinery Fleets in Nigeria

C, h, i, n, w, e, i, k, e, O, k, o, n, k, w, o, ,, O, l, u, w, a, s, e, u, n, A, d, e, b, a, y, o, ,, I, f, e, a, n, y, i, N, w, a, c, h, u, k, w, u, ,, A, m, i, n, a, S, u, l, e, i, m, a, n
Panel-data analysisAsset managementCost-effectivenessNigeria
Introduces a fixed-effects panel regression model for machinery fleet evaluation.
Controls for unobserved firm heterogeneity and dynamic efficiency changes.
Reveals non-linear cost escalation from reduced maintenance expenditure.
Provides framework for causal analysis of total cost of ownership drivers.

Abstract

{ "background": "The management of industrial machinery fleets represents a significant capital and operational expenditure for engineering and construction firms in Nigeria. Current evaluation practices often rely on cross-sectional or aggregated financial data, which fail to account for unobserved heterogeneity and dynamic efficiency changes across firms and time.", "purpose and objectives": "This article presents a novel panel-data methodology to rigorously evaluate the cost-effectiveness of heavy machinery fleets. The objective is to provide a robust analytical framework that isolates the impact of utilisation, maintenance regimes, and fleet composition on total cost of ownership.", "methodology": "The proposed methodology employs a fixed-effects panel regression model. The core specification is $C{it} = \\alphai + \\beta1 U{it} + \\beta2 M{it} + \\beta3 A{it} + \\gamma Z{it} + \\epsilon{it}$, where $C_{it}$ is the total cost per operating hour for firm $i$ in period $t$, $U$ is utilisation, $M$ is maintenance expenditure, $A$ is average fleet age, and $Z$ is a vector of controls. Inference is based on cluster-robust standard errors to account for serial correlation.", "findings": "Application of the methodology to a simulated dataset, reflecting typical industry conditions, demonstrates its utility. A key finding is that the marginal cost of poor maintenance escalates non-linearly, with a 10% reduction in scheduled maintenance spend leading to a 15–22% increase in total cost per hour, a relationship obscured in pooled analyses.", "conclusion": "The panel-data approach provides a superior framework for cost-effectiveness analysis by controlling for time-invariant firm-specific factors, leading to more accurate identification of causal drivers of machinery costs.", "recommendations": "Practitioners and analysts should adopt panel-data techniques for fleet evaluation. Future research should focus on collecting standardised, time-series data on machinery performance to facilitate broader application of this methodology.", "key words": "panel