Main Subjects

Topology

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Major Courses

  • Introduction to Algebraic Topology
  • Set Theory, Relations, and Functions
  • Metric spaces
  • Interior/Boundary/limit points, closure
  • Sequences, Convergence, and properties
  • Completion, Compactness, and Connectedness of Metric Spaces.
  • Compactness & Equivalent Conditions for Compact Metric Spaces
  • Topological Spaces, Basis, subspaces, product topology
  • Separation axioms, First and Second Countability, Baire space
  • Compactness in general topological spaces, Continuity and compactness
  • Subspace, Lebesgue covering lemma.
  • Tube lemma and its application
  • Metrizable spaces and hereditary properties of topological spaces.
  • Product of Regular spaces, Connectedness.
  • Quotient topology, quotient spaces, and Tychonoff theorem
  • Topological equivalence
  • Orientability
  • Topology of surfaces