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In mathematics, '''Hurwitz determinants''' were introduced by  {{harvs|txt|authorlink=Adolf Hurwitz|first=Adolf|last= Hurwitz|year=1895}}, who used them to give a criterion for all roots of a polynomial to have negative real part.


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==Definition==
 
Let us consider a [[characteristic polynomial]] ''P'' in the variable ''&lambda;'' of the form:
 
:<math>
P(\lambda)= a_0 \lambda^n + a_1 \lambda^{n-1} + \cdots + a_{n-1} \lambda + a_n
</math>
 
where <math>a_i</math>, <math>i=0,1,\ldots,n</math>, are real.  
 
The square [[Hurwitz matrix]] associated to ''P'' is given below:
:<math>
H=
\begin{pmatrix}
a_1 & a_3 & a_5 & \dots & \dots & \dots & 0 & 0 & 0 \\
a_0 & a_2 & a_4 & & & & \vdots & \vdots & \vdots \\
0 & a_1 & a_3 & & & & \vdots & \vdots & \vdots \\
\vdots & a_0 & a_2 & \ddots & & & 0 & \vdots & \vdots \\
\vdots & 0 & a_1 & & \ddots & & a_n & \vdots & \vdots \\
\vdots & \vdots  & a_0 & & & \ddots &  a_{n-1} & 0 & \vdots \\
\vdots & \vdots  & 0 & & & & a_{n-2} & a_n & \vdots \\
\vdots & \vdots & \vdots & & & & a_{n-3} & a_{n-1} & 0 \\
0 & 0 & 0 & \dots & \dots & \dots & a_{n-4} & a_{n-2} & a_n
\end{pmatrix}.
</math>
 
The ''i''th ''Hurwitz determinant'' is the determinant of the ''i''th [[principal minor]] of the above Hurwitz matrix&nbsp;''H''. There are ''n'' Hurwitz determinants for a characteristic polynomial of degree&nbsp;''n''.
 
==See also==
* [[Transfer matrix]]
 
==References==
*{{Citation | last1=Hurwitz | first1=A. | title=Ueber die Bedingungen, unter welchen eine Gleichung nur Wurzeln mit negativen reellen Theilen besitzt | doi= 10.1007/BF01446812 | year=1895 | journal= Mathematische Annalen | volume=46 | issue=2}}
*{{Citation | last1=Wall | first1=H. S. | title=Polynomials whose zeros have negative real parts | jstor=2305291 | mr=0012709  | year=1945 | journal=[[American Mathematical Monthly|The American Mathematical Monthly]] | issn=0002-9890 | volume=52 | pages=308–322}}
 
[[Category:Linear algebra]]
 
[[de:Hurwitzpolynom#Hurwitz-Kriterium]]

Revision as of 03:45, 24 January 2014

In mathematics, Hurwitz determinants were introduced by Template:Harvs, who used them to give a criterion for all roots of a polynomial to have negative real part.

Definition

Let us consider a characteristic polynomial P in the variable λ of the form:

P(λ)=a0λn+a1λn1++an1λ+an

where ai, i=0,1,,n, are real.

The square Hurwitz matrix associated to P is given below:

H=(a1a3a5000a0a2a40a1a3a0a200a1ana0an100an2anan3an10000an4an2an).

The ith Hurwitz determinant is the determinant of the ith principal minor of the above Hurwitz matrix H. There are n Hurwitz determinants for a characteristic polynomial of degree n.

See also

References

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de:Hurwitzpolynom#Hurwitz-Kriterium