T. Husek

activity

20192025

most citedSnowmass 2021 White Paper: Charged lepton flavor violation in the tau sector

9 citations · 20 across the 9 of their papers we have counts for

collaborators

10 papers

hep-ph2025

$K \to π γ^{} γ^{}$ transitions at leading order and beyond

Tomáš Husek

The transition amplitude of a kaon to a pion and two off-shell photons is studied. First, it is computed at leading order (one-loop level) of the Chiral Perturbation Theory expansi…

hep-ex2025

Experimental Study of Rare Kaon Decays at J-PARC with KOTO and KOTO II

J. K. Ahn, E. Augustine, L. Bandiera +62

The rare kaon decay $K_{L} \to π^{0} ν ν ˉ$ is extremely sensitive to new physics, because the contribution to this decay in the Standard Model (SM) is highly suppressed and known very a…

hep-ph2025

Kaon Physics: A Cornerstone for Future Discoveries

Jason Aebischer, Atakan Tugberk Akmete, Riccardo Aliberti +153

The kaon physics programme, long heralded as a cutting-edge frontier by the European Strategy for Particle Physics, continues to stand at the intersection of discovery and innovati…

hep-ex2025★ 1 cited

Proposal of the KOTO II experiment

Jung Keun Ahn, Antonella Antonelli, Giuseppina Anzivino +79

The KOTO II experiment is proposed to measure the branching ratio of the decay $K_{L} \to π^{0} ν ν ˉ$ at J-PARC. With a beamline to extract long-lived neutral kaons at 5 degrees from a…

hep-ph2023

Radiative Corrections: From Medium to High Energy Experiments

Andrei Afanasev, Jan C. Bernauer, Peter Blunden +16

Radiative corrections are crucial for modern high-precision physics experiments, and are an area of active research in the experimental and theoretical community. Here we provide a…

hep-ph2022

Standard Model estimate of $K^{+} \to π^{+} 4 e$ branching ratio

Tomáš Husek

The branching ratio of the $K^{+} \to π^{+} e^{+} e^{-} e^{+} e^{-}$ ( $K^{+} \to π^{+} 4 e$ ) decay is calculated at leading order in the Standard Model. The dominance of the neutral-pion pole determines the…

hep-ph2022★ 9 cited

Snowmass 2021 White Paper: Charged lepton flavor violation in the tau sector

Swagato Banerjee, Vincenzo Cirigliano, Mogens Dam +15

Charged lepton flavor violation has long been recognized as unambiguous signature of New Physics. Here we describe the physics capabilities and discovery potential of New Physics m…

hep-ph2020

Radiative corrections for the decay $Σ^{0} \to Λ e^{+} e^{-}$

Tomáš Husek

Electromagnetic form factors serve to explore the intrinsic structure of nucleons and their strangeness partners. For the decay $Σ^{0} \to Λ e^{+} e^{-}$ , due to limited phase space, the eff…

hep-ph2019★ 1 cited

Radiative corrections for Dalitz decays of $π^{0}$ , $η^{(')}$ and $Σ^{0}$

Tomáš Husek

We briefly summarize current experimental and theoretical results on the $π^{0}$ Dalitz decay, including the new value for the ratio $R={Γ(π^0\to e^+e^-γ(γ))}/{Γ(π^0\toγγ)}=11.978(6)…

hep-ph2019★ 9 cited

Radiative corrections for the decay $Σ^{0} \to Λ e^{+} e^{-}$

Tomáš Husek, Stefan Leupold

Electromagnetic form factors serve to explore the intrinsic structure of nucleons and their strangeness partners. With electron scattering at low energies the electromagnetic momen…

K→πγ∗γ∗ transitions at leading order and beyond

Experimental Study of Rare Kaon Decays at J-PARC with KOTO and KOTO II

Kaon Physics: A Cornerstone for Future Discoveries

Proposal of the KOTO II experiment

Radiative Corrections: From Medium to High Energy Experiments

Standard Model estimate of K+→π+4e branching ratio

Snowmass 2021 White Paper: Charged lepton flavor violation in the tau sector

Radiative corrections for the decay Σ0→Λe+e−

Radiative corrections for Dalitz decays of π0, η(′) and Σ0

Radiative corrections for the decay Σ0→Λe+e−

$K \to π γ^{} γ^{}$ transitions at leading order and beyond

Standard Model estimate of $K^{+} \to π^{+} 4 e$ branching ratio

Radiative corrections for the decay $Σ^{0} \to Λ e^{+} e^{-}$

Radiative corrections for Dalitz decays of $π^{0}$ , $η^{(')}$ and $Σ^{0}$

Radiative corrections for the decay $Σ^{0} \to Λ e^{+} e^{-}$