Abstract

We propose an innovative test of Lorentz symmetry by observing pairs of simultaneous parallel extensive air showers produced by the fragments of ultrahigh-energy cosmic ray nuclei which disintegrated in collisions with solar photons. We show that the search for a cross-correlation of showers in arrival time and direction becomes background free for an angular scale < 3^\circ and a time window {\cal O}(10 s). We also show that if the solar photo-disintegration probability of helium is {\cal O} (10^{-5.5}) then the hunt for spatiotemporal coincident showers could be within range of existing cosmic ray facilities, such as the Pierre Auger Observatory. We demonstrate that the actual observation of a few events can be used to constrain Lorentz violating dispersion relations of the nucleon.

Highlights

  • Ever since Greisen, Zatsepin, and Kuzmin (GZK) pointed out that the pervasive radiation fields make the Universe opaque to the propagation of ultrahigh-energy (E ≳ 109 GeV) cosmic rays (UHECRs) [1,2], it became evident that the actual observation of the GZK effect would provide strong constraints on Lorentz invariant breaking effects

  • This is because if Lorentz invariance is broken in the form of nonstandard dispersion relations for various particles, absorption and energy loss processes for UHECR interactions would be modified; see e.g. [3,4,5,6,7,8,9,10,11]

  • The experimental confirmation that UHECR processes occur at the expected energy thresholds can be considered as an indirect piece of evidence supporting Lorentz symmetry under colossal boost transformations

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Summary

Introduction

Ever since Greisen, Zatsepin, and Kuzmin (GZK) pointed out that the pervasive radiation fields make the Universe opaque to the propagation of ultrahigh-energy (E ≳ 109 GeV) cosmic rays (UHECRs) [1,2], it became evident that the actual observation of the GZK effect would provide strong constraints on Lorentz invariant breaking effects. The GZK interactions (photo-pion production and nucleus photo-disintegration) are characterized by well defined energy thresholds [near the excitation of the Δþð1232Þ and the giant dipole resonance, respectively], which can be predicted on the basis of Lorentz invariance.

Results
Conclusion

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