Общая Информация по Программе обучения "Mathematical Physics"

• Уровень: Бакалавриат
• Диплом: Bachelor of Science (B.Sc.)
• Язык обучения: Немецкий
• Начало обучения: Зимний семестр
• Срок обучения: 6 семестров
• Форма обучения: Полная
• Учебные кредиты: 180 ECTS
• Стоимость: € 0 / Семестр
• Семестровый взнос: € 123.80 / семестр
• Правила приема: Без конкурса
• Минимальный уровень немецкого: B2

Описание программы обучения "Mathematical Physics"

Mathematics is man's answer to the complexity of nature. They enable us to both better understand complex processes and make well-founded predictions. Often we are not aware of how much mathematics surrounds us in everyday life, e.g. in the mobile phone, in the car, on CDs, with the weather report, ...

Mathematics does not convey views that need to be interpreted. It is based on generally recognized statements (axioms) and logical conclusions. In the course of the course, a feeling for the essentials is developed. This goes hand in hand with the development of the ability to use mathematical methods and structured thinking on complex problems
apply.

Mathematics can be roughly subdivided into pure and applied mathematics: The areas of applied mathematics usually have direct contact with other scientific disciplines; Numerical mathematics and optimization are used, for example, in engineering, and the methods of mathematical statistics are indispensable, for example, in medical research or in finance. Pure mathematics usually includes the areas of algebra and number theory, analysis and function theory, and geometry.

However, the demarcation from applied mathematics does not mean for the departments just mentioned that their content has no application relation to the real world. On the contrary, it often turns out that parts of the abstract theories find surprising applications later - sometimes not until years later. For example, older results from number theory provide today's foundations of modern cryptography, which in turn makes secure Internet connections possible in the first place.

The consecutive Bachelor-Master degree program in Mathematical Physics aims, as opposed to other degree programs in mathematics, primarily to the interplay between the two key sciences, mathematics and physics. Both are inextricably linked: Mathematics is the universal language of physics and provides efficient methods for dealing with physical-technical questions. Physics, in turn, is one of the most important driving forces behind the development of new mathematical theories and is one of the main areas of application of mathematics.

The rapid progress in mathematics and physics in the last few decades is largely due to these cross-connections between physics and mathematics. Many surprising new results, e.g. in the areas of quantum field theory or quantum control, were made possible in the first place.

Карьерные перспективы по завершению программы обучения "Mathematical Physics"

Mathematicians are given excellent career prospects regardless of the economic cycle. According to STERN, "Germany's unemployed mathematicians have room in a public bus".

A completed degree in mathematics (regardless of whether it is mathematics, business mathematics, computational mathematics or mathematical physics) certifies the graduate's ability

• to be able to quickly familiarize oneself with complex relationships,
  identify the core of a problem and separate the unimportant,
• to find creative solutions,
• to be able to use profound mathematical expertise.

These general competencies, paired with the knowledge of special user needs, as laid down by the choice of the interdisciplinary course, normally provide the ticket to a crisis-proof workplace.

Mathematicians and physicists are needed and deployed in numerous areas of industry, administration and research. Due to the further development of mathematical and physical basic research, the application possibilities of mathematics and physics and thus the demand for well-trained physicists and mathematicians have increased enormously in recent years. Due to the increasing interdependence between mathematics and physics, there is in particular an increased need for interdisciplinary graduates who can demonstrate distinctive and interdisciplinary core competencies in physics and mathematics.

The bachelor's degree in mathematical physics is a first professional qualification. In many cases, however, a further qualification - for example through a master’s degree - is required. If the result is good, the bachelor's degree qualifies for admission to the master’s program in Mathematical Physics.