Material for speakers
Mu2e-II
Contributed paper for Snowmass22
[1]https://arxiv.org/abs/2203.07569
Sample slides based on the Snowmass contributed paper
NUFACT2022 paper
[2]https://lss.fnal.gov/archive/2022/conf/fermilab-conf-22-928-ad.pdf
References
Mu2e
Mu2e public results and material for speakers
Theory
We measure
[math]\displaystyle{ \begin{equation} R_{\mu e} \equiv \frac{\Gamma(\mu^-N(A,Z)\to e^-N(A,Z)}{\Gamma(\mu^-N(A,Z)\to \nu_\mu N(A,Z-1)^*)}. \end{equation} }[/math] In the standard model, this is very small. On aluminum it is estimated to be [math]\displaystyle{ \begin{equation} R(\mu^-\hbox{Al}\to e^- \hbox{Al}) \sim 2\times10^{-52}\frac{\sin^2\theta_{13}}{0.15}. \end{equation} }[/math] [1]
- Z dependence of µ → e conversion rates for some sample scenarios [3].
- Tail of the electron spectrum for DIOs and for two [math]\displaystyle{ \mu\to eX }[/math] scenarios [4].
References
[Following references not cited above: [2] [3]]
- ↑ Marciano, William J. and Mori, Toshinori and Roney, J. Michael, Charged Lepton Flavor Violation Experiments, Annual Review of Nuclear and Particle Science, 58 (2008) 315-341.
- ↑ Vincenzo Cirigliano, Ryuichiro Kitano, Yasuhiro Okada, and Paula Tuzon, Phys. Rev. D 80, 013002 (2009)
- ↑ Marciano, William J. and Sanda, A. I., Reaction [math]\displaystyle{ \mu^-+\hbox{Nucleus}\rightarrow e^-+\hbox{Nucleus} }[/math] in Gauge Theories, Phys. Rev. Lett. 38 (1977) 1512-1515.
PIP-II accelerator
References
Beamline
Production target
Production solenoid
Tracking
- Slide illustrating the requirement on track resolution for Mu2e-II compared with Mu2e. Note that the resolution has contributions from several sources - the tacker itself, absorber material, and target material. The blue dashed curve on each plot indicates the electron spectrum from muon decays in orbit (DIOs). The red curves show the conversion electron spectrum for the values of [math]\displaystyle{ R_{\mu e} }[/math] indicated in the legends. In more detail: (left) Simulation of the energy distributions of electrons from conversion and the high energy tail of DIO's, for Mu2e. The assumption is [math]\displaystyle{ 6.7\times 10^{17} }[/math] stopped muons and a conversion electron (CE) rate of [math]\displaystyle{ 10^{-16} }[/math]. The electron energies are broadened by energy straggling in the stopping target and the Inner Proton Absorber (IPA), and by energy straggling and multiple scattering in the Tracker; (center) Simulation of the energy distributions of electrons from conversion and the high energy tail of DIO's, for Mu2e-II. The assumption is [math]\displaystyle{ 10^{19} }[/math] stopped muons and a CE rate of [math]\displaystyle{ 10^{-17} }[/math]. The energy resolution is assumed to be the same as that expected for Mu2e. There is now a substantial overlap between the DIO background and the CE signal; (right) Simulation of the energy distributions of electrons from conversion and the high energy tail of DIO's, for Mu2e-II. The assumption is [math]\displaystyle{ 10^{19} }[/math] stopped muons and a CE rate of [math]\displaystyle{ 10^{-17} }[/math]. The energy resolution is assumed to be the two times better than Mu2e (a goal of Mu2e-II). There is now much less overlap between the DIO background and the CE signal, compared to the center plot.
References
Calorimeter
Cosmic Ray Veto
The Mu2e-II Cosmic Ray Veto will need to cope with roughly a factor 3 higher instantaneous rates from accelerator compared with Mu2e as well as a factor of three higher live time (i.e., cosmic rays), because of the higher duty factor for Mu2e-II compared with Mu2e.