TOF Resolution Required to measure bunch length ~ 0.5 ns RMS from RF Bucket size For 1e-3 emittance measurement resolution of TOF should be <14%*0.5 ns.

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Presentation transcript:

TOF Resolution Required to measure bunch length ~ 0.5 ns RMS from RF Bucket size For 1e-3 emittance measurement resolution of TOF should be <14%*0.5 ns ~ 70 ps Is 1e-3 emittance measurement the right quantity? Really the calibration is more important This needs to be < ~ 7 ps absolute Also worry about correlations and biases Requirement/consideration also needed for correlations Between t and x,y,px,py,pz

Long emittance error at TRP 10k muons

Further thoughts 7 ps => knowledge of  (pz) to << 0.2 MeV (0.2/200 * 2 m /3e8) ~ 6e-12 Understand materials between the TOF and TRP to this level Materials: Tracker planes (easy) Diffuser (easy) Diffuser mechanism Clear fibres Tracker bore etc We will probably have lower resolution for high amplitude muons What is acceptable? Tracker pz resolution is lower for low pt muons What about the direct TOF resolution/calibration?

Beam weighting Pseudo-algorithm “Measure” phase space density f(u) of muons in phase space Apply statistical weights s.t. f(u) -> g(u) I.e. weight each muon according to w(u)=g(u)/f(u) There may be an “off-the-shelf” solution… Otherwise two algorithms in mind (I) Voronoi diagrams (II) Hack What is the job? Do we want to be able to generate any beam using experimental data Or do we want to be able to generate a few beams; optimise our code; and then use the code for complex beams I.e. do we want to simulate A 2 -p correlations and p-dependant  - funcs with experimental data?

Periodic 40deg Reasonable match Energy Straggling Optical aberrations

~Periodic (“matched”)  // Deliberately unmatched  // Periodic SFoFo beta// Longitudinal beta function through a periodic MICE- like lattice  // with RF at 40 o  // with RF at 90 o