• Cite/Export
  Cite/Export

  Copy a citation

  APA (6th ed.)

  

  Chicago (Author-Date, 15th ed.)

  

  Harvard (18th ed.)

  

  MLA (7th ed.)

  

  Turabian (6th ed.)

  

  Export a citation

  Export to RefWorks   Export to EndNote / Reference Manager   Export to EasyBib
  Export to EndNote / Reference Manager(non-Latin)   Cancel

  Note: Citations are based on reference standards. However, formatting rules can vary widely between applications and fields of interest or study. The specific requirements or preferences of your reviewing publisher, classroom teacher, institution or organization should be applied.
• Print
• E-mail
  E-mail

  All fields are required.

  The E-mail Address(es) field is required. Please enter recipient e-mail address(es).

  The E-mail Address(es) you entered is(are) not in a valid format. Please re-enter recipient e-mail address(es).

  You may send this item to up to five recipients.

  Enter recipient e-mail address(es): Separate up to five addresses with commas (,)

  The name field is required. Please enter your name.

  Enter your name: The subject field is required. Please enter the subject. Subject:

  The E-mail message field is required. Please enter the message.

  E-mail Message: I thought you might be interested in this item at http://www.worldcat.org/oclc/45620888 Title: Practical methods for optimal control using nonlinear programming Author: John T Betts Publisher: Philadelphia, PA : Society for Industrial and Applied Mathematics, ©2001. ISBN/ISSN: 0898714885 9780898714883 OCLC:45620888

  
  

  Please verify that you are not a robot.

  Cancel
• Share
• Permalink
  Permalink

  Copy this URL to link to this page:

Practical methods for optimal control using nonlinear programming

Author:	John T Betts
Publisher:	Philadelphia, PA : Society for Industrial and Applied Mathematics, ©2001.
Series:	Advances in design and control.
Edition/Format:	Print book : EnglishView all editions and formats
Summary:	This text presents practical methods that combine nonlinear optimization, mathematical control theory, and numerical solution of ordinary differential-algebraic equations to successfully solve optimal control problems--Publisher.
Subjects	Control theory. Mathematical optimization. Nonlinear programming. View all subjects
More like this	Similar Items