Theta1 Crucis: Difference between revisions

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{{Orphan|date=February 2013}}
Hi there, I am Felicidad Oquendo. One of the issues I love most is climbing and now I have time to consider on new things. His working day occupation is a monetary officer but he plans on altering it. I presently reside in Arizona but now I'm considering other options.<br><br>Visit my blog: [http://Creativehomes.net/ActivityFeed/MyProfile/tabid/60/userId/69085/Default.aspx car warranties]
 
{{Expert-subject|Mathematics|date=February 2009}}
A '''Kharitonov region''' is a concept in [[mathematics]]. It arises in the study of the [[Stable polynomial|stability of polynomials]].  
 
Let <math>D</math> be a [[simply-connected set]] in the [[complex plane]] and let <math>P</math> be the polynomial family.
 
<math>D</math> is said to be a '''Kharitonov region''' if
 
:<math>V_T^n(V_S^n)</math>
 
is a subset of <math>P.</math> Here, <math>V_T^n</math>  denotes the set of all [[vertex polynomial]]s of complex interval polynomials <math>(T^n)</math> and <math>V_S^n</math> denotes the set of all vertex polynomials of real interval polynomials <math>(S^n).</math>
 
==See also==
*[[Kharitonov's theorem]]
 
==References==
{{reflist}}
* Y C Soh and Y K Foo (1991), “Kharitonov Regions: It Suffices to Check a Subset of Vertex Polynomials”, IEEE Trans. on Aut. Cont., 36, 1102 – 1105.
 
[[Category:Polynomials]]
 
 
{{algebra-stub}}

Latest revision as of 00:15, 25 July 2014

Hi there, I am Felicidad Oquendo. One of the issues I love most is climbing and now I have time to consider on new things. His working day occupation is a monetary officer but he plans on altering it. I presently reside in Arizona but now I'm considering other options.

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