Competencies and objectives

 

Course context for academic year 2025-26

The Advanced Applied Mathematics course is a basic six-credit ECTS course taught in the first semester of the second year of the Bachelor's Degree in Robotics Engineering.

Together with the first-year courses, Fundamentals of Applied Mathematics I and Fundamentals of Applied Mathematics II, it comprises the mathematics content taught in the degree program.

 

 

Learning outcomes / Course competencies (verified by ANECA in official undergraduate and Master’s degrees) for academic year 2025-26

General Competences (CG)

  • CG1 : Saber resolver problemas de ingeniería aplicando conocimientos de matemáticas, física, química, informática, diseño, sistemas mecánicos, eléctricos, electrónicos y automáticos para establecer soluciones viables en el ámbito de la titulación.

 

Specific Competences (CE)

  • CE1 : Desarrollar la capacidad del alumno para aplicar, tanto desde un punto de vista analítico como numérico, los conocimientos sobre: Álgebra Lineal, Cálculo Diferencial e Integral, Ecuaciones Diferenciales y en Derivadas Parciales así como Variable Compleja, a diferentes problemas matemáticos que se planteen en sistemas robóticos.
  • CE14 : Conocer las herramientas matemáticas y aplicaciones informáticas más adecuadas para el modelado y análisis de sistemas lineales y no lineales, y ser capaz de analizar su comportamiento dinámico.

 

Transversal Competences

  • CT1 : Capacidades informáticas e informacionales.
  • CT2 : Ser capaz de comunicarse correctamente tanto de forma oral como escrita.
  • CT3 : Capacity to analyse and synthesise.
  • CT4 : Capacity for organisation and planning.

 

 

 

Learning outcomes (Training objectives)

No data

 

 

Specific objectives stated by the academic staff for academic year 2025-26

The Advanced Applied Mathematics course aims to introduce students to the basic ideas and techniques of complex variable differential calculus, functional series, conformal transformations, and statistics from a highly practical perspective, exploring their use and applications.


A sufficient knowledge of these elements will result in a better understanding of other subjects taught in the degree program and will serve as a basis for future expansion or deepening of the mathematical knowledge acquired. Also, as with any other part of mathematics, learning these concepts will contribute to the development of a scientific working method based on logical order and precision.

 

 

General

Code: 33711
Lecturer responsible:
García García, David
Credits ECTS: 6,00
Theoretical credits: 1,20
Practical credits: 1,20
Distance-base hours: 3,60

Departments involved

  • Dept: Applied Mathematics and Aerospace Engineering
    Area: Applied Mathematics
    Theoretical credits: 1,2
    Practical credits: 1,2
    This Dept. is responsible for the course.
    This Dept. is responsible for the final mark record.

Study programmes where this course is taught