This course focuses on optimization methods, covering both linear and nonlinear techniques. You will explore fundamental algorithms such as the Simplex method for linear optimization and various methods for nonlinear problems, including Newton's method, quasi-Newton methods, and gradient-based approaches. The curriculum also delves into advanced topics like Karush-Kuhn-Tucker conditions and algorithmic considerations for efficiency. This advanced studies course is designed for students seeking to deepen their understanding of mathematical and computational optimization.
The course content covers core and complementary knowledge in optimization. Learning takes place during teaching periods II and III.
This course provides foundational knowledge for roles in fields requiring analytical and problem-solving skills. Graduates are prepared for positions in data analysis, operations research, and technological development.
Specific admission requirements may vary. Please refer to the university's official admissions pages for the most current information. Official English language proficiency test results are required.
Tuition fees apply to non-EU/EEA students. Living costs are an estimate and can vary based on lifestyle. Check the university website for the latest fee information.