Tracker to Solenoid Alignment

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Presentation transcript:

Tracker to Solenoid Alignment C. Rogers, ASTeC Intense Beams Group Rutherford Appleton Laboratory

Tracker to Solenoid Alignment Aim is to measure the tracker tilt angle wrt solenoid field Bz v w y z Tracker volume Tilt angle Ɵx (rotation about x axis)

Magnet Mapping – Plan (CM42) J. Cobb, V. Blackmore

Magnet Mapping – Elevation (CM42) J. Cobb, V. Blackmore

Algorithm Tracks make a helix through the field Projection onto solenoid x-y is a circle Use polynomial expansion for a circle R2 = (x-x0)2 + (y – y0)2 Transform to tracker coordinate system (u, v, w) Small angle approximation R2 = (u+Ɵx w-x0)2 + (v +Ɵy w – y0)2 Expand and divide through by constant term { - 2x0u - 2y0v+ (u2+v2) + 2Ɵxwu + 2Ɵywv – 2(y0Ɵy+x0Ɵx)w }/a2 = 1 a2 = R2-x02+y02 This is a sum of polynomial terms; we can fit track by track using linear least squares Then histogram the resultant angles The mean might be the measured angle

Algorithm a1/a2 a3/a2 a4/a2 a5/a2 a0/a2 Tracks make a helix through the field Projection onto solenoid x-y is a circle Use polynomial expansion for a circle R2 = (x-x0)2 + (y – y0)2 Transform to tracker coordinate system (u, v, w) Small angle approximation R2 = (u+Ɵx w-x0)2 + (v +Ɵy w – y0)2 Expand and divide through by constant term { - 2x0u - 2y0v+ (u2+v2) + 2Ɵxwu + 2Ɵywv – 2(y0Ɵy+x0Ɵx)w }/a2 = 1 a2 = R2-x02+y02 This is a sum of polynomial terms; we can fit track by track using linear least squares Then histogram the resultant angles The mean might be the measured angle a1/a2 a3/a2 a4/a2 a5/a2 a0/a2

Job List Clipping of tails in distribution; ROOT calculation of RMS is incorrect – Done Now use fit to peak Tracks fitted with Ɵx ~ 0.1 rad are not small angles Compare w coefficient with uw, vw coefficients See slides Try fitting with Ɵx (and Ɵy) forced to 0 Try a chi squared cut Turn into an iteration; fit, rotate, fit, rotate, … No improvement Check vs MC Look at beam distributions to check run conditions were same Try a “global fit” i.e. invert a big matrix with individual x0, y0, r, but global Ɵx, Ɵy Be careful to define Ɵx, Ɵy Rogers to define convention

Data 2015-07-24 SSD run at ~ 1.5 T 3 runs, 7288, 7289, 7290 Reconstructed using MAUS ? Legacy geometry 2015-09-21 SSU run at ~ 1.5 T 4 runs 7367, 7368, 7369, 7370, 7376, 7377 Run aborted due to unexpected magnet ramp during 7367/7377 Reconstructed using MAUS v1.1.0 geometry: CDB ID 70 2015-10-07 SSU run at ~ 4 T 2 runs 7469, 7475 Reconstructed using MAUS v1.1.1 geometry: Preprod CDB ID 674 All geometries have known issues May mean that angles (x, y) are mixed

Analysis Cuts as follows: Require exactly one space point in TOF1 and TOF2 Require 5 space points in relevant tracker, one per station Require 15 clusters No “muon window” cut Calculate theta as a5/(2a2) Attempted to cross check with a3/(a0a4+a1a5) but spread was too big to be useful Consistency run to run is ~ a bit rough Errors are raw ROOT TFit errors – may not be correct Systematics are under study and have not been folded in See later slides

2015-07-24

2015-09-21

2015-10-07 Haven't looked at archiver yet

Run 7367 - SSU 1.5 T

Run 7469 - SSU 4 T

Run 7289 - SSD 1.5 T

End Thanks for your attention

Monte Carlo What about errors? Systematic in particular Try Monte Carlo

Monte Carlo Geometry ID 72 Plan TKU: -0.54 mrad SSU: -0.40 mrad

Monte Carlo Geometry ID 72 Elevation TKU: -2.6 SSU: 3.1

Fields