skip to main content
US FlagAn official website of the United States government
dot gov icon
Official websites use .gov
A .gov website belongs to an official government organization in the United States.
https lock icon
Secure .gov websites use HTTPS
A lock ( lock ) or https:// means you've safely connected to the .gov website. Share sensitive information only on official, secure websites.

Explore Research Products in the PAR
It may take a few hours for recently added research products to appear in PAR search results.


  • Home
  • Search Results
  • Page 1 of 2

Search for: All records

Creators/Authors contains: "Teel, Andrew R."

Note: When clicking on a Digital Object Identifier (DOI) number, you will be taken to an external site maintained by the publisher. Some full text articles may not yet be available without a charge during the embargo (administrative interval).
What is a DOI Number?

Some links on this page may take you to non-federal websites. Their policies may differ from this site.

  1. ; ; (, SIAM Journal on Control and Optimization)
    Full Text Available 
  2. ; ; (, IFAC-PapersOnLine)
    Full Text Available 
  3. ; ; (, IEEE)
    Full Text Available 
  4. ; ; (, Annual Reviews in Control)
    Full Text Available 
  5. ; ; ; (, IEEE)
    Full Text Available 
  6. ; (, IEEE)
    Full Text Available 
  7. ; ; (, Proceedings of the IEEE Conference on Decision and Control)
    Full Text Available 
  8. ; ; ; (, IEEE Transactions on Automatic Control)
    null (Ed.)
    Full Text Available 
  9. ; (, American Control Conference)
    null (Ed.)
    Full Text Available 
  10. ; ; (, ESAIM: Control, Optimisation and Calculus of Variations)
    In this paper, locally Lipschitz, regular functions are utilized to identify and remove infeasible directions from set-valued maps that define differential inclusions. The resulting reduced set-valued map is pointwise smaller (in the sense of set containment) than the original set-valued map. The corresponding reduced differential inclusion, defined by the reduced set-valued map, is utilized to develop a generalized notion of a derivative for locally Lipschitz candidate Lyapunov functions in the direction(s) of a set-valued map. The developed generalized derivative yields less conservative statements of Lyapunov stability theorems, invariance theorems, invariance-like results, and Matrosov theorems for differential inclusions. Included illustrative examples demonstrate the utility of the developed theory. 
    more » « less
    Full Text Available