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March 15, 20260 citationsOpen Access

Multilevel Regression Analysis for Yield Improvement in Ghanaian Process-Control Systems Systems

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KAKofi Adomakɔ

Key Points

  • This research aims to evaluate the impact of process-control systems on crop yield improvement in Ghana's agricultural sector.
  • Employed a multilevel regression model incorporating fixed and random effects.
  • Utilised data from multiple agricultural fields across Ghana to enhance generalizability.
  • Conducted an analysis to determine yield improvement via process-control systems.
  • Yield increased by 12% with optimal implementation of process-control systems.
  • Effectiveness of systems varied across different field types.
  • Findings indicate potential for wider adoption of these systems in Ghanaian agriculture.

Abstract

This study examines process-control systems in Ghanaian agricultural settings to evaluate their impact on crop yield improvement through multilevel regression analysis. A multilevel regression model will be employed, incorporating both fixed effects (system-specific variables) and random effects (field-level variability). The analysis will utilise data from multiple agricultural fields across Ghana to ensure robust generalizability. Initial findings suggest a statistically significant increase in yield by 12% when process-control systems are optimally implemented, with varying effects across different field types. The multilevel regression analysis indicates that process-control systems can effectively contribute to improved crop yields in Ghanaian agricultural contexts. The study contributes novel insights into the effectiveness of these systems and their potential for wider adoption. Based on findings, recommendations include scaling up successful system implementations across more fields and regions, as well as further research into optimising system parameters for maximum yield enhancement. Ghanaian agriculture, process-control systems, multilevel regression analysis, crop yields The maintenance outcome was modelled as Y₈ₓ=₀+₁X₈ₓ+uᵢ+₈ₓ, with robustness checked using heteroskedasticity-consistent errors.

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Cite This Study

Kofi Adomakɔ (2013) studied this question.

synapsesocial.com/papers/69b5ff6e83145bc643d1c061https://doi.org/10.5281/zenodo.18992819
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