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In the mathematical theory of [[Kleinian group]]s, '''Jørgensen's inequality''' is an inequality involving the traces of elements of a [[Kleinian group]], proved by {{harvs|txt|first=Troels|last=Jørgensen|authorlink=Troels Jørgensen|year=1976}}.
 
The inequality states that if ''A'' and ''B'' generate a non-elementary discrete subgroup of SL<sub>2</sub>('''C'''), then
 
:<math> |\text{Tr}(A)^2 -4| + |\text{Tr}(ABA^{-1}B^{-1})-2|\ge 1. \, </math>
 
==References==
 
*{{Citation | last1=Jørgensen | first1=Troels | title=On discrete groups of Möbius transformations | jstor=2373814 | mr=0427627 | year=1976 | journal=[[American Journal of Mathematics]] | issn=0002-9327 | volume=98 | issue=3 | pages=739–749}}
 
{{DEFAULTSORT:Jorgensen's Inequality}}
[[Category:Kleinian groups]]

Revision as of 19:38, 15 July 2013

In the mathematical theory of Kleinian groups, Jørgensen's inequality is an inequality involving the traces of elements of a Kleinian group, proved by Template:Harvs.

The inequality states that if A and B generate a non-elementary discrete subgroup of SL2(C), then

|Tr(A)24|+|Tr(ABA1B1)2|1.

References

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