To acquire basic knowledge in the field of advanced engineering mathematics. To develop abstract thinking and analytical approach to problems. To enable students to link and apply the acquired knowledge in other general and professional courses.

Students are taught to apply mathematical models presented within the course. Student is ready to utilize the acquired knowledge in professional courses and further education, as well as in practice.

Real-valued functions of two or more real variables. Integrals: line, double, triple, surface. The classical integral theorems of Green, Stokes and Gauss. First order ordinary differential equations. Higher order linear differential equations with constant coefficients. Laplace transforms with applications.

In lectures, theoretical content is presented with characteristic examples to illustrate and simplify the lecturing content. In practice, which are synchronized with lectures, characteristic tasks are done in a wider range and the content presented in lectures is deepened. Apart from lectures and practice, individual consultations are held regularly, or consultations in small groups.