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Modification of Heisenberg uncertainty relations in non-commutative Snyder space-time geometry
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Modification of Heisenberg uncertainty relations in non-commutative Snyder space-time geometry
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We show that the Euclidean Snyder non-commutative space implies infinitely many different physical predictions. The distinct frameworks are specified by generalized uncertainty relations underlying deformed Heisenberg algebras. Considering the one-dimensional case in the minisuperspace arena, the bouncing Universe dynamics of loop quantum cosmology can be recovered.
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Cited by 1 Pith paper
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Late-Time Cosmological Tests of a Minisuperspace Generalized-Uncertainty-Principle Deformation
Fitting a GUP-deformed Friedmann equation to CC+Pantheon++DESI DR2 data gives β* = −0.086 with a 95% interval including zero; the negative preference vanishes under stricter perturbative cuts.
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