Description

Book Synopsis
This volume describes the relationship between systems of linear inequalities and the geometry of convex polygons, examines solution sets for systems of linear inequalities in two and three unknowns (extension of the processes introduced to systems in any number of unknowns is quite simple), and examines questions of the consistency or inconsistency of such systems. Finally, it discusses the field of linear programming, one of the principal applications of the theory of systems of linear inequalities. A proof of the duality theorem of linear programming is presented in the last section.

Systems of Linear Inequalities

Product form

£27.39

Includes FREE delivery

Order before 4pm today for delivery by Thu 8 Jan 2026.

A Paperback by A. S. Solodovnikov, Lawrence M. Glasser, Thomas P. Branson

10 in stock


    View other formats and editions of Systems of Linear Inequalities by A. S. Solodovnikov

    Publisher: The University of Chicago Press
    Publication Date: 2/1/1980 12:00:00 AM
    ISBN13: 9780226767864, 978-0226767864
    ISBN10: 0226767868

    Description

    Book Synopsis
    This volume describes the relationship between systems of linear inequalities and the geometry of convex polygons, examines solution sets for systems of linear inequalities in two and three unknowns (extension of the processes introduced to systems in any number of unknowns is quite simple), and examines questions of the consistency or inconsistency of such systems. Finally, it discusses the field of linear programming, one of the principal applications of the theory of systems of linear inequalities. A proof of the duality theorem of linear programming is presented in the last section.

    Recently viewed products

    © 2025 Book Curl

      • American Express
      • Apple Pay
      • Diners Club
      • Discover
      • Google Pay
      • Maestro
      • Mastercard
      • PayPal
      • Shop Pay
      • Union Pay
      • Visa

      Login

      Forgot your password?

      Don't have an account yet?
      Create account