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  1. Courses
  2. School of Science and Technology
  3. Postgraduate
  4. Master of Science in Pure Mathematics
  5. Year 1
  6. Semester 2

Semester 2

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VECTOR BUNDLES AND K THEORY

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SINGULAR HOMOLOGY AND COHOMOLOGY THEORY

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REPRESENTATION THEORY OF FINITE GROUPS

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POTENTIAL THEORY

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ORDERED SETS

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NON COMMUTATIVE RING THEORY

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MATHEMATICAL LOGIC

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INTRODUCTION TO DICRETE STRUCTURES

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HOMOLOGICAL ALGEBRA

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GRAPH THEORY

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GEOMETRY OF MANIFOLDS

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FUNCTIONAL ANALYSIS II

  • Teacher: Dr.Patrick Kimani
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FINITE FIELDS

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DIFFERENTIABLE MANIFOLDS

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COMPLEX ANALYSIS

  • Teacher: Dr. Daniel Adicka
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ABSTRACT INTEGRATION II

  • Teacher: Dr. Levi Otanga
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RESEARCH METHODS

  • Teacher: Prof. Maurice Oduor
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