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Délia Boino
Submitted by dboino on 3 April 2021
Intended learning outcomes

The students that are approved in this curricular unit should be able to:

  1. Identify and understand the fundamental concepts and results on topology;
  2. Understand compactness and connectedness as topological invariants;
  3. Recognize metric spaces and their properties;
  4. Identify the main differences between finite-dimensional and infinite-dimensional spaces;
  5. Understand the properties and the representation of linear bounded operators in Hilbert spaces;
  6. Apply the Banach fixed point theorem to differential and integral equations.


Curricular Unit Form