Mathematical Modeling and Decision Techniques

Explore the programs and courses offered by Mathematical Modeling and Decision Techniques

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Program Overview

The Master’s in Mathematical Modeling and Decision Techniques is designed to train students in applied mathematics, optimization, and decision-making strategies. It combines mathematical theory, computational methods, and real-world applications to equip graduates with the skills needed for data-driven decision-making, financial modeling, and operations research.  

Teaching Language : French

Curriculum Highlights

Core Courses

πŸ“ Queue Management – Modeling waiting line systems in various applications.

πŸ“ Advanced Stochastic Processes – Study of probability-based systems.

πŸ“ Stock Management – Optimization techniques for inventory control.

πŸ“ Nonlinear Optimization with Constraints – Advanced mathematical programming.

πŸ“ Introduction to Dynamic Systems – Modeling and stability analysis of dynamic models.

πŸ“ Advanced Simulation Techniques – Computational approaches to modeling uncertainty.

πŸ“ Artificial Intelligence: Principles and Applications – AI-driven decision-making.

πŸ“ Financial Mathematics and Corporate Finance – Financial modeling and risk assessment.

Advanced Topics

πŸš€ Optimal Control and Financial Applications – Optimization in economics and finance.

πŸš€ Multi-Objective Optimization – Decision-making with multiple criteria.

πŸš€ Combinatorial Optimization – Graph algorithms and network optimization.

πŸš€ Decision-Making under Uncertainty – Bayesian networks and Markov decision processes.

πŸš€ Scientific Writing and Research Methods – Preparation for academic and industrial research.

πŸš€ Final Year Research Project and Internship – Practical experience in industry or academia.

Admissions Information

πŸŽ“ Eligibility Criteria: Bachelor’s degree in Mathematics, Applied Mathematics, or Operations Research.


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