About

Collins Bekoe

3D mathematical surface visualization showing computational modeling

Academic Background

Collins Bekoe holds two Master of Science degrees: one in Applied Mathematics and one in Scientific Computing. His academic training bridges the gap between rigorous mathematical theory and practical computational implementation.

His research focuses on developing computational models that address real-world challenges in energy systems, public health, and engineering optimization. Each project in his portfolio represents a complete research investigation, from mathematical formulation through numerical implementation and analysis of results.

Collins approaches computational research with an emphasis on reproducibility, mathematical rigor, and clear communication of results. His work demonstrates proficiency across multiple domains of applied mathematics, including differential equations, stochastic processes, optimization theory, and time-series analysis.

Education

MSc Applied Mathematics

Focus on differential equations, mathematical modeling, and optimization theory.

MSc Scientific Computing

Focus on numerical methods, high-performance computing, and computational pipeline design.

Technical Skills

Languages & Frameworks

PythonRMATLABLaTeX

Libraries

NumPySciPyPandasMatplotlibStatsmodels

Optimization

PuLPCVXOPTSciPy Optimize

Methods

ODE/PDE SolversMonte CarloLP/QPTime-Series

Publications

Modeling the Geographic Consequence and Pattern of Dengue Fever Transmission in Thailand

Bekoe C, Pansombut T, Riyapan P, Kakchapati S, Phon-On A.

J Res Health Sci. 2017;17(2):e00378.

View on PubMed

Research Interests

Energy Systems Modeling

Simulating renewable energy systems, grid dispatch optimization, and the integration of weather-driven variability into energy production forecasts.

Infectious Disease Dynamics

Compartmental and stochastic models for understanding epidemic spread, vaccination strategies, and public health intervention analysis.

Numerical Optimization

Linear, quadratic, and nonlinear optimization methods applied to engineering design, resource allocation, and parameter estimation problems.

Scientific Computing

High-performance numerical methods, ODE/PDE solvers, Monte Carlo simulation, and computational pipeline design for research-grade analysis.

AI-Enhanced Research

Collins integrates AI as a research accelerator throughout his computational work. Rather than replacing the scientific process, AI enhances it — supporting faster exploration of ideas, clearer mathematical formulations, and more efficient debugging of numerical models.

This approach enables deeper investigation of modeling alternatives, rapid iteration on complex systems, and stronger rigor in the final results.

Interested in collaborating?

Collins is open to research positions, data science roles, and energy analytics opportunities.

Get in Touch