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Mathematics and Sports

Mathematics and Sports

Mathematics and Sports

Joseph A. Gallian, University of Minnesota, Duluth
No date available
Paperback
9780883853498
Paperback

    This is an eclectic compendium of the essays solicited for the 2010 Mathematics Awareness Month Web page on the theme of 'Mathematics and Sports'. In keeping with the goal of promoting mathematics awareness to a broad audience, all of the articles are accessible to university-level mathematics students and many are accessible to the general public. The book is divided into sections by the kind of sports. The section on American football includes an article that evaluates a method for reducing the advantage of the winner to a coin flip in an NFL overtime game; the section on track and field examines the ultimate limit on how fast a human can run 100 metres; the section on baseball includes an article on the likelihood of streaks; the section on golf has an article that describes the double-pendulum model of a golf swing and an article on modelling Tiger Woods' career.

    • Contains essays on many popular sports such as tennis, golf, football and basketball
    • Uses real-world sports examples to engage students
    • Promotes mathematics awareness to a broader audience

    Product details

    No date available
    Paperback
    9780883853498
    342 pages
    229 × 153 × 18 mm
    0.47kg

    Table of Contents

    • Preface
    • Part I. Baseball:
    • 1. Sabermetrics: the past, the present, and the future Jim Albert
    • 2. Surprising streaks and playoff parity: probability problems in a sports context Rick Cleary
    • 3. Did humidifying the baseball decrease the number of homers at Coors Field? Howard Penn
    • 4. Streaking: finding the probability for a batting streak Stanley Rothman and Quoc Le
    • Part II. Basketball:
    • 5. Bracketology: how can math help? Tim Chartier, Erich Kreutzer, Amy Langville and Kathryn Pedings
    • 6. Down 4 with a minute to go G. Edgar Parker
    • 7. Jump shot mathematics Howard Penn
    • Part III. Football:
    • 8. How deep is your playbook? Tricia Muldoon Brown and Eric B. Kahn
    • 9. A look at overtime in the NFL Chris Jones
    • 10. Extending the Colley method to generate predictive football rankings R. Drew Pasteur
    • 11. When perfect isn't good enough: retrodictive rankings in college football R. Drew Pasteur
    • Part IV. Golf:
    • 12. The science of a drive Douglas N. Arnold
    • 13. Is Tiger Woods a winner? Scott M. Berry
    • 14. G. H. Hardy's golfing adventure Roland Minton
    • 15. Tigermetrics Roland Minton
    • Part V. NASCAR:
    • 16. Can mathematics make a difference? Exploring tire troubles in NASCAR Cheryll E. Crowe
    • Part VI. Scheduling:
    • 17. Scheduling a tournament Dalibor Froncek
    • Part VII. Soccer:
    • 18. Bending a soccer ball with math Tim Chartier
    • Part VIII. Tennis:
    • 19. Teaching mathematics and statistics using tennis Reza Noubary
    • 20. Percentage play in tennis G. Edgar Parker
    • Part IX. Track and Field:
    • 21. The effects of altitude in the 400m sprint with various IAAF track geometries Vanessa Alday and Michael Frantz
    • 22. Mathematical ranking of the Division III Track and Field Conferences Chris Fisette
    • 23. What is the speed limit for Men's 100 Meter Dash? Reza Noubary
    • 24. May the best team win: determining the winner of a cross country race Stephen Szydlik
    • 25. Biomechanics of running and walking Anthony Tongen and Roshna E. Wunderlich.
      Contributors
    • Jim Albert, Rick Cleary, Howard Penn, Stanley Rothman, Quoc Le, Tim Chartier, Erich Kreutzer, Amy Langville, Kathryn Pedings, G. Edgar Parker, Howard Penn, Tricia Muldoon Brown, Eric B. Kahn, Chris Jones, R. Drew Pasteur, Douglas N. Arnold, Scott M. Berry, Roland Minton, Cheryll E. Crowe, Dalibor Froncek, Tim Chartier, Reza Noubary, Vanessa Alday, Michael Frantz, Chris Fisette, Stephen Szydlik, Anthony Tongen, Roshna E. Wunderlich

    • Editor
    • Joseph A. Gallian , University of Minnesota, Duluth

      Joseph A. Gallian is a professor in the Department of Mathematics and Statistics at the University of Minnesota, Duluth.