UV/IR mixing, causal diamonds and the electroweak hierarchy problem

UV/IR Mixing is an umbrella term for phenomena in which high and low energy physics does not decouple as expected and may offer new perspectives on the electroweak hierarchy problem, i.e. the apparent unnaturally large hierarchy between the electroweak and the Planck scales. Based on how UV/IR mixing has been employed in the Cohen–Kaplan–Nelson bound and advocated as a solution to the cosmological constant problem, we argue that in the Higgs system causal diamonds replace the cosmic horizon as an infrared bound for effective field theory and show how this ansatz may help to explain the large hierarchy between the electroweak and the Planck scale.

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Publication Details

Journal
Modern Physics Letters A
Published
2025-05-15
DOI
https://doi.org/10.1142/s0217732325500762
Primary Topic
Quantum Mechanics and Applications
Type
article
Field-Weighted Citation Impact
0.00
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article

UV/IR mixing, causal diamonds and the electroweak hierarchy problem

Heinrich Päs, Thomas W. Kephart
Modern Physics Letters A
Quantum Mechanics and Applications
article

UV/IR mixing, causal diamonds and the electroweak hierarchy problem

Heinrich Päs, Thomas W. Kephart
article en

Abstract

UV/IR Mixing is an umbrella term for phenomena in which high and low energy physics does not decouple as expected and may offer new perspectives on the electroweak hierarchy problem, i.e. the apparent unnaturally large hierarchy between the electroweak and the Planck scales. Based on how UV/IR mixing has been employed in the Cohen–Kaplan–Nelson bound and advocated as a solution to the cosmological constant problem, we argue that in the Higgs system causal diamonds replace the cosmic horizon as an infrared bound for effective field theory and show how this ansatz may help to explain the large hierarchy between the electroweak and the Planck scale.

Modern Physics Letters AVol. 40(21n22)
TU Dortmund University (DE), Vanderbilt University (US)
Openalex Percentile: Top 92%
Quantum Mechanics and Applications
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