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In [[physics]] and [[mathematics]], the '''κ-Poincaré group''', named after [[Henri Poincaré]], is a [[quantum group]], obtained by deformation of the [[Poincaré group]] into an [[Hopf algebra]].
It is generated by the elements <math> a^\mu </math> and <math>{\Lambda^\mu}_\nu</math> with the usual constraint:


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: <math>
\eta^{\rho \sigma} {\Lambda^\mu}_\rho {\Lambda^\nu}_\sigma = \eta^{\mu \nu} ~,
</math>
where <math>\eta^{\mu \nu}</math> is the [[Minkowski space|Minkowskian metric]]:
 
: <math>
\eta^{\mu \nu} = \left(\begin{array}{cccc} -1 & 0 & 0 & 0 \\ 0 & 1 & 0 & 0 \\ 0 & 0 & 1 & 0 \\ 0 & 0 & 0 & 1 \end{array} \right) ~.
</math>
 
The commutation rules reads:
* <math>[a_j ,a_0] = i \lambda a_j ~, \; [a_j,a_k]=0 \,</math>
* <math> [a^\mu , {\Lambda^\rho}_\sigma  ]  = i \lambda \left\{ \left( {\Lambda^\rho}_0 - {\delta^\rho}_0 \right) {\Lambda^\mu}_\sigma - \left( {\Lambda^\alpha}_\sigma \eta_{\alpha 0}  + \eta_{\sigma 0} \right) \eta^{\rho \mu} \right\} \, </math>
 
In the (1&nbsp;+&nbsp;1)-dimensional case the commutation rules between <math> a^\mu </math> and <math>{\Lambda^\mu}_\nu</math> are particularly simple. The Lorentz generator in this case is:
 
: <math>{\Lambda^\mu}_\nu = \left( \begin{array}{cc} \cosh \tau  & \sinh \tau \\ \sinh \tau & \cosh \tau \end{array} \right) \,</math>
 
and the commutation rules reads:
 
* <math> [ a_0 , \left( \begin{array}{c} \cosh \tau \\ \sinh \tau \end{array} \right) ] = i \lambda ~ \sinh \tau \left( \begin{array}{c} \sinh \tau \\ \cosh \tau \end{array} \right) \, </math>
* <math> [ a_1 , \left( \begin{array}{c} \cosh \tau \\ \sinh \tau \end{array} \right) ] = i \lambda \left( 1- \cosh \tau \right) \left( \begin{array}{c} \sinh \tau \\ \cosh \tau \end{array} \right) \, </math>
 
The [[coproducts]] are classical, and encode the group composition law:
* <math>\Delta a^\mu = {\Lambda^\mu}_\nu \otimes a^\nu + a^\mu \otimes 1 \,</math>
* <math>\Delta {\Lambda^\mu}_\nu = {\Lambda^\mu}_\rho \otimes {\Lambda^\rho}_\nu \,</math>
 
Also the [[Hopf algebra|antipodes]] and the [[Hopf algebra|counits]] are classical, and represent the group inversion law and the map to the identity:
* <math>S(a^\mu) = - {(\Lambda^{-1})^\mu}_\nu a^\nu \,</math>
* <math>S({\Lambda^\mu}_\nu) = {(\Lambda^{-1})^\mu}_\nu = {\Lambda_\nu}^\mu \,</math>
* <math>\varepsilon (a^\mu) = 0</math>
* <math>\varepsilon ({\Lambda^\mu}_\nu) ={\delta^\mu}_\nu \,</math>
 
The κ-Poincaré group is the dual Hopf algebra to the [[K-Poincaré algebra]], and can be interpreted as its “finite” version.
 
==References==
{{Reflist}}
 
{{DEFAULTSORT:K-Poincare group}}
[[Category:Hopf algebras]]
[[Category:Mathematical physics]]
 
 
{{algebra-stub}}
{{physics-stub}}

Revision as of 20:38, 5 October 2013

In physics and mathematics, the κ-Poincaré group, named after Henri Poincaré, is a quantum group, obtained by deformation of the Poincaré group into an Hopf algebra. It is generated by the elements aμ and Λμν with the usual constraint:

ηρσΛμρΛνσ=ημν,

where ημν is the Minkowskian metric:

ημν=(1000010000100001).

The commutation rules reads:

In the (1 + 1)-dimensional case the commutation rules between aμ and Λμν are particularly simple. The Lorentz generator in this case is:

Λμν=(coshτsinhτsinhτcoshτ)

and the commutation rules reads:

The coproducts are classical, and encode the group composition law:

Also the antipodes and the counits are classical, and represent the group inversion law and the map to the identity:

The κ-Poincaré group is the dual Hopf algebra to the K-Poincaré algebra, and can be interpreted as its “finite” version.

References

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