Enabling students in abstract thinking and acquiring basic knowledge in the field of mathematical analysis (theory of series, integrals of functions of more than one variable, complex analyses).

Student is competent, in further education and in professional courses, to make and solve mathematical models in the field of mathematical analysis (theory of series, integrals of functions of more than one variable, complex analyses).

Numerical seres, functional series, power series. Double, curve, triple and surface integral. Vector analysis – scalar and vector field, gradient, divergence, curl, integral of a function with vector variable. Laplace transform.

Lectures. Computing practice. Consultations. Lectures are combinatory. At lectures, theoretical content is presented and illustrated with characteristic examples for better understanding. At practice that follow lectures, characteristic tasks are done to deepen the understanding of the presented content. Apart from lectures and practice, consultations are held regularly. A part of the content, making a larger logical unit, can be passed during the teaching process in the form of 3 modules (first module: double and triple integrals, second module: curve and surface integrals; third module: series). Oral part of the final examination is obligatory.