$\pi^+\pi^+$ and $\pi^+\pi^-$ colliding in noncommutative space

By studying the scattering process of scalar particle pion on the noncommutative scalar quantum electrodynamics, the non-commutative amendment of differential scattering cross-section is found, which is dependent of polar-angle and the results are significantly different from that in the commutative scalar quantum electrodynamics, particularly when $\cos\theta\sim \pm 1 $. T h e n o n - c o m m u t a t i v i t y o f s p a c e i s e x p e c t e d t o b e e x p l o r e d a t a r o u n d$ \Lambda_{NC}\sim$TeV.

$π^{+} π^{+}$ and $π^{+} π^{-}$ colliding in noncommutative space

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$π^{+} π^{+}$ and $π^{+} π^{-}$ colliding in noncommutative space

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π+π+π+π+ and π+π−π+π− colliding in noncommutative space

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π+π+π+π+ and π+π−π+π− colliding in noncommutative space

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$π^{+} π^{+}$ and $π^{+} π^{-}$ colliding in noncommutative space

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$π^{+} π^{+}$ and $π^{+} π^{-}$ colliding in noncommutative space

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