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Real Analysis course, and especially for the reconsideration of the notion of integral and the invention of Lebesgue integration, which goes beyond the Riemannian integral familiar from classical calculus

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Description

Contents

  • Introduction
  • Set Theory and the Real Numbers
  • Lebesgue Measurable Sets
  • Measurable Functions
  • Integration
  • Differentiation and Integration
  • The Classical Banach Spaces
  • Baire Category
  • General Topology
  • Banach Spaces
  • Fourier Series
  • Harmonic Analysis on R and S^2
  • General Measure Theory
  • A Measurable A with A − A nonmeasurable

Summary on tutorial Real Analysis

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Course content

  • Real Analysis 05:00:00

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