Mathematics for GIS Engineers II
7.5 ECTS credits
Single-variable calculus: Differentiation of products, quotients and compositions of elementary functions. Applications, such as construction of curves, extreme value problems, and related rates.
Mean Value Theorem and Taylor's Formula. Least-squares approximations.
Multi-variable calculus: partial derivative, directional derivative and
gradient, extreme value problems and Taylor's Formula.
Plane geometry: Chord Theorem, Bisector Proposition, Heron's Formula and repetition of upper secondary school geometry. Conic sections.
Spherical geometry: Polar coordinates in three dimensions and vector
geometry applied on the surface of the earth viewed as an idealized sphere.
Mean Value Theorem and Taylor's Formula. Least-squares approximations.
Multi-variable calculus: partial derivative, directional derivative and
gradient, extreme value problems and Taylor's Formula.
Plane geometry: Chord Theorem, Bisector Proposition, Heron's Formula and repetition of upper secondary school geometry. Conic sections.
Spherical geometry: Polar coordinates in three dimensions and vector
geometry applied on the surface of the earth viewed as an idealized sphere.
Progressive specialisation:
G1F (has less than 60 credits in first‐cycle course/s as entry requirements)
Education level:
Undergraduate level
Admission requirements:
Mathematics for Engineers I, 7.5 ECTS, or the equivalent.
Selection:
Selection is usually based on your grade point average from upper secondary school or the number of credit points from previous university studies, or both.
This course is included in the following programme
- Geographic Information Systems Engineering (studied during year 1)
- Engineering: Surveying Technology and Geographical IT (studied during year 1)