A general parameterization of modified photon dispersion relations is introduced, and simulations show that the assumed lag-redshift model changes both the inferred quantum gravity scale and the ability to discriminate models.
Quantum-Gravity Analysis of Gamma-Ray Bursts using Wavelets
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abstract
In some models of quantum gravity, space-time is thought to have a foamy structure with non-trivial optical properties. We probe the possibility that photons propagating in vacuum may exhibit a non-trivial refractive index, by analyzing the times of flight of radiation from gamma-ray bursters (GRBs) with known redshifts. We use a wavelet shrinkage procedure for noise removal and a wavelet `zoom' technique to define with high accuracy the timings of sharp transitions in GRB light curves, thereby optimizing the sensitivity of experimental probes of any energy dependence of the velocity of light. We apply these wavelet techniques to 64 ms and TTE data from BATSE, and also to OSSE data. A search for time lags between sharp transients in GRB light curves in different energy bands yields the lower limit $M \ge 6.9 \cdot 10^{15}$ GeV on the quantum-gravity scale in any model with a linear dependence of the velocity of light $~ E/M$. We also present a limit on any quadratic dependence.
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Discriminating between different modified dispersion relations from gamma-ray observations
A general parameterization of modified photon dispersion relations is introduced, and simulations show that the assumed lag-redshift model changes both the inferred quantum gravity scale and the ability to discriminate models.