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Linking loop quantum gravity quantization ambiguities with phenomenology
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Linking loop quantum gravity quantization ambiguities with phenomenology
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Fundamental quantum gravity theories are known to be notoriously difficult to extract viable testable predictions out of. In this paper, we aim to incorporate putative quantum corrections coming from loop quantum gravity in deriving modified dispersion relations for particles on a deformed Minkowski spacetime. We show how different choices of the Immirzi parameter can, in some cases, serendipitously lead to different outcomes for such modifications, depending on the quantization scheme chosen. This allows one to differentiate between these quantization choices via testable phenomenological predictions.
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Cited by 1 Pith paper
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Geometric Constraints on Quantum Gravity-Inspired Dispersion Relations
All major Loop Quantum Gravity dispersion relations pass a curvature-based hyperbolicity test, while logarithmic, exponential, and trigonometric MDRs receive new no-decay and stability bounds.
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