Material for speakers: Difference between revisions
Jump to navigation
Jump to search
Vincenzo Cirigliano, Ryuichiro Kitano, Yasuhiro Okada, and Paula Tuzon, Phys. Rev. D 80, 013002 (2009)
PIP-II public web site
E. Pozdeyev, Rare Processes and Precision Frontier Town Hall (2020)
[3] "Pion-production target design for Mu2e-II: status update" 1st Muon Community Meeting (2021)
[4] "Early considerations for muon collider targetry at CERN"
"Design and studies for the Mu2e-II tracker", DPF 2021 [5]
COMET tracker (2020 NIM) [6]
COMET tracker (2016 slides) [7]
[8] "A Novel Scintillator Detector for the Mu2e-II Experiment and a Muon Tomography Probe of the Interior of the Great Pyramid"
[9] Muon-ion collider for BNL (2021)
[10] Mu2e-II Snowmass 22 Letter of Interest (2020)
[11] 1st muon community meeting (CERN), 20-21 May 2020
[12] Mu2e-II theory Snowmass 22 Letter of Interest (2020)
[13] COMET Phase-I TDR (2020)
[14] Muon colliders (2019)
[15] Mu2e-II Expression of Interest (2018)
Line 63: | Line 63: | ||
values of <math>R_{\mu e}</math> indicated in the legends. | values of <math>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>6.7\times 10^{17}</math> stopped muons and a conversion electron (CE) rate of <math>1\times10^{-16}</math>. The electron energies are broadened by energy straggling in the stopping target and the Inner Proton Absorber, and by energy straggling and multiple scattering in the Tracker; | 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>6.7\times 10^{17}</math> stopped muons and a conversion electron (CE) rate of <math>1\times10^{-16}</math>. The electron energies are broadened by energy straggling in the stopping target and the Inner Proton Absorber, 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>1\times10^{19}</math> stopped muons and a CE rate of <math>1\times10^{-17}</math | (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>1\times10^{19}</math> stopped muons and a CE rate of <math>1\times10^{-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>1\times10^{19}</math> stopped muons and a CE rate of <math>1\times10^{-17}</math | (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>1\times10^{19}</math> stopped muons and a CE rate of <math>1\times10^{-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. | There is now much less overlap between the DIO background and the CE signal, compared to the center plot. | ||
]] </li> | ]] </li> |
Revision as of 15:51, 28 July 2021
Mu2e
Mu2e public results and material for speakers
Theory
References
PIP-II accelerator
Beamline
Production target
Production solenoid
Tracking
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.