Computational Algebraic Geometry

Course content

• Systematic extension of the basic knowledge acquired in the bachelor's degree programme in mathematics and expansion of knowledge and expertise in additional areas of mathematics
• Gain an understanding of the complex links between the different areas of applied and pure mathematics
• Studying theories and mastering their complex methods and studying in-depth mathematical applications also through project-type examples
• Proficiency of the basic concepts of computer algebra techniques in theory and practice, such as the Euclidean algorithm and Gröbner bases, their calculation and application
• Getting to know number theoretic and algebraic techniques and their applications
• Ability to calculate factorizations, to solve systems of nonlinear equations and for working with algebraic objects  B27