Quality Improvement, Pearson New International Edition, 9th edition

Published by Pearson (August 1, 2013) © 2014

  • Dale H. Besterfield College of Engineering, Southern University at Carbondale, Besterfield and Associates
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Details

  • A print edition

Title overview

Formerly titled Quality Control, the field’s most accessible introduction to quality has been renamed and revamped to focus on quantitative aspects of quality improvement. New chapters on Lean Enterprise, Six Sigma, Experimental Design, and Taguchi’s Quality Engineering have been added, and this new Ninth Edition adds comprehensive coverage of fundamental statistical quality improvement concepts. A practical state-of-the-art approach is stressed throughout, and sufficient theory is presented to ensure that students develop a solid understanding of basic quality principles. To improve accessibility, probability and statistical techniques are presented through simpler math or developed via tables and charts. As with previous editions, this text is written to serve a widely diverse audience of students, including the growing number of “math shy” individuals who must play key roles in quality improvement.

Table of contents

  • 1. Introduction to Quality Improvement
  • 2. Lean Enterprise
  • 3. Six Sigma
  • 4. Fundamentals of Statistics
  • 5. Statistical Process Control
  • 6. Control Charts for Variables
  • 7. Additional SPC Techniques for Variables
  • 8. Fundamentals of Probability
  • 9. Control Charts for Attributes
  • 10. Acceptance Sampling.
  • 11. Reliability
  • 12. Management and Planning Tools
  • 13. Experimental Design
  • 14. Taguchi’s Quality Engineering
  • Appendix
  • Table A. Areas under the Normal Curve
  • Table B. Factors for Computing Central Lines and 3 Control Limits for S, and R Charts
  • Table C. The Poisson Distribution
  • Table D. Random Numbers
  • Table E. Commonly Used Conversion Factors
  • Table-F. Critical Values of  T Distribution
  • Table G-1. Critical Values of F Distribution (a = 0.1)  
  • Table G-2. Critical Values of F Distribution (a = 0.05)  
  • Table G-3. Critical Values of F Distribution (a = 0.01)  
  • Table H. Orthogonal Arrays  
  • Selected Bibliography
  • Answers to Selected Exercises
  • Index

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