Description

Book Synopsis
1 Measure Theory.- 2 Integration.- 3 Fourier Analysis.- Appendix A Metric Spaces.- Appendix C A Non-Measurable Subset of the Interval (0, 1].- References.

Trade Review

"…the text is user friendly to the topics it considers and should be very accessible…Instructors and students of statistical measure theoretic courses will appreciate the numerous informative exercises; helpful hints or solution outlines are given with many of the problems. All in all, the text should make a useful reference for professionals and students."—The Journal of the American Statistical Association



Table of Contents
1 Measure Theory.- 2 Integration.- 3 Fourier Analysis.- Appendix A Metric Spaces.- Appendix C A Non-Measurable Subset of the Interval (0, 1].- References.

Measure Theory and Probability The Wadsworth BrooksCole Mathematics Series

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    Order before 4pm tomorrow for delivery by Tue 23 Jun 2026.

    A Hardback by Malcolm Adams, Victor Guillemin

    15 in stock

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      View other formats and editions of Measure Theory and Probability The Wadsworth BrooksCole Mathematics Series by Malcolm Adams

      Publisher: Birkhauser Boston
      Publication Date: 1/26/1996 12:00:00 AM
      ISBN13: 9780817638849, 978-0817638849
      ISBN10: 0817638849

      Description

      Book Synopsis
      1 Measure Theory.- 2 Integration.- 3 Fourier Analysis.- Appendix A Metric Spaces.- Appendix C A Non-Measurable Subset of the Interval (0, 1].- References.

      Trade Review

      "…the text is user friendly to the topics it considers and should be very accessible…Instructors and students of statistical measure theoretic courses will appreciate the numerous informative exercises; helpful hints or solution outlines are given with many of the problems. All in all, the text should make a useful reference for professionals and students."—The Journal of the American Statistical Association



      Table of Contents
      1 Measure Theory.- 2 Integration.- 3 Fourier Analysis.- Appendix A Metric Spaces.- Appendix C A Non-Measurable Subset of the Interval (0, 1].- References.

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