Measure and Integral: Theory and Practice

[1709/19%]

J. S. Petrovic

Part IPreliminaries[287/20%]

Chapter 1Set Theory[63/16%]

Chapter 2Metric Spaces[191/21%]

Chapter 3Geometry of the Line and the Plane[33/21%]

Part IIMeasure Theory[371/18%]

Chapter 4Lebesgue Measure on R2[101/17%]

Chapter 5Abstract Measure[179/19%]

Chapter 6Measurable Functions[91/18%]

Part IIIIntegration Theory[408/19%]

Chapter 7The Integral[129/20%]

Chapter 8Integration on Product Spaces[100/19%]

Chapter 9Differentiation and Integration[179/19%]

Part IVAn Introduction to Functional Analysis[643/18%]

Chapter 10Banach Spaces[270/19%]

Chapter 11Continuous Linear Operators between Banach Spaces[147/18%]

Chapter 12Duality[226/16%]