The first few modules sent to CERN were placed in a support frame (left) cabled up
to the data aquisition system and placed in the path of a 400 GeV proton beam (right).
Data readout from the detectors was stored on disk for later analysis.
This allowed a test of the full detection chain: silicon sensors, electronics, data acquisition
and reconstruction code.
Signal to Noise Analysis
An analysis of the detector response in the absence of beam allows the electronic noise to be evaluated after corrections for common mode and pedestal noise.
In the presence of beam, candidate hits in each layer of silicon are selected by requiring
significant deviations (>5 sigma) from noise values. The number of candidate hits per beam crossing is shown on the left. There are 12 layers of silicon and the peak about 12 already allows an estimation of the efficiency and purity of the detector.
The signal-to-noise distribution when there is exactly one hit in each layer is shown on the
right. The peak of the Landau is at 22:1. The table below gives our results for each
of the layers of silicon. Full details are in
Karol's presentation.
| Module | Noise | Sig/Noise | Module | Noise | Sig/Noise |
| 29P | 1.8 | 23.2 | 29R | 2.1 | 21.5 |
| 31P | 2.2 | 26.0 | 31R | 2.1 | 21.6 |
| 37P | 1.9 | 24.2 | 37R | 2.5 | 21.2 |
| 27P | 1.9 | 22.7 | 27R | 2.1 | 21.1 |
| 24P | 1.8 | 25.7 | 24R | 2.0 | 22.0 |
| 28P | 1.8 | 25.3 | 28R | 2.0 | 22.2 |
Resolution
The resolution of the detector was investigated by constraining a track to go through the first and last layers and looking at the distance from a hit in another layer to this track.
A simple alignment was first performed to ensure everything lined up - the construction of the modules at Liverpool was so good that only small shifts (less than 20microns) were required.
Subtracting off the extrapolation uncertainty allowed the resolution to be determined.
On the right is plotted this resolution as a function of the radius of the detector.
The resolution increases with radius reflecting the increasing strip pitch. Also plotted is the theoretical limit for binary readout (pitch/root(12)). We are doing better! due to the charge sharing between strips.
More detail can be found in
our presentation.

