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Institute of Mathematics

Qualification targets Master Computational Mathematics (120 ECTS)

Scientific qualification

Learning Outcome Implementation Achievement
Graduates are trained in analytical thinking, possess a strong capacity for abstraction, universally applicable problem-solving skills and the ability to structure complex relationships. Lectures with exercises, seminars, study groups, thesis Exercises, written examinations, individual oral examinations, presentations, thesis
Graduates are able to familiarise themselves independently with current areas of research in mathematics, particularly numerical mathematics, with the aid of specialist literature. Seminars, study groups, thesis Presentations, thesis
Graduates are able to present their knowledge, ideas and solutions to complex problems in a comprehensible manner to a specialist audience. Seminars, study groups, tutorials Lectures, presentation of solutions to tutorial exercises
Graduates possess the specialist knowledge, ways of thinking and working, and methodological skills required for independent academic work, particularly for doctoral studies. Seminars, study groups, lectures, exercises, thesis Lectures, exercises, written examinations, individual oral examinations, thesis
Graduates are familiar with the rules of good academic practice and are able to apply them in extensive academic work. Thesis Thesis
Graduates possess in-depth knowledge of current areas of applied mathematics and are able to apply advanced methods in these fields with confidence. Seminars, study groups, lectures, tutorials Presentations, exercises, written examinations, individual oral examinations
Graduates possess in-depth knowledge and an overview of current research in at least one subfield of mathematics Study groups and seminars, Thesis Presentations, Thesis
Graduates are familiar with current fields and modern methods in a further subject from the natural sciences and computer science. Integrated applied subject (Biology, Chemistry, Computer Science and/or Physics) Depending on the subject: Written examinations, practicals, project work, seminar presentations and study groups, written assignments, oral examinations.

Ability to take up employment

Learning Outcome Implementation Achievement  
Graduates are trained in analytical thinking, possess a strong capacity for abstraction, universally applicable problem-solving skills and the ability to structure complex relationships. Lectures with exercises, seminars, study groups, thesis Exercises, written examinations, individual oral examinations, presentations, thesis  
Graduates are able to formulate and present their knowledge, ideas and problem-solving approaches in a clear and accessible manner tailored to specific audiences. Seminars, tutorials, learning by teaching Presentations, presentation of solutions to tutorial exercises, supervision of a tutorial group under guidance  
Graduates are able to identify, structure and model complex problems from other fields, develop solutions using mathematical methods, and interpret and evaluate these results. Optional applied subject, seminars, study groups, lectures and exercises in the field of applied mathematics, thesis. Presentations, exercises, thesis  
Graduates possess a strong capacity for perseverance when solving complex problems. Exercises, thesis Exercise problems, thesis  
Graduates are able to work constructively and goal-orientedly in teams, taking on responsibility in the process. Seminars, study groups, learning by teaching Lectures, supervision of exercise groups and tutorials  
Graduates are able to explore new fields of knowledge and current developments independently, efficiently and systematically. Seminars, study groups, thesis Lectures, thesis  
Graduates possess the ability to take responsibility for helping to shape projects in interdisciplinary teams in the fields of computer science, natural sciences and engineering. Integrated applied subject and applied practical Internships, project work, lectures.  

Personality development

Learning Outcome Implementation Achievement  
Graduates are trained in analytical thinking, possess a strong capacity for abstraction, universally applicable problem-solving skills and the ability to structure complex relationships. Lectures with tutorials, seminars, study groups, dissertation Tutorial assignments, written examinations, individual oral examinations, presentations, dissertation  
Graduates are able to play a formative role in participatory processes. Involvement in student council representation and other student bodies, participation in committees and panels. Committee work and meetings  
Graduates possess a strong capacity for perseverance when solving complex problems. Exercises, thesis Exercise tasks, thesis  
Graduates are able to formulate complex ideas and proposed solutions in a way that is generally understandable and present them professionally. Seminars, study groups, exercises, learning by teaching Lectures, presentation of solutions to exercise tasks, supervision of exercise groups and tutorials