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1 PP Minimum Bias Triggering Simulations Alan Dion Stony Brook University

1 PP Minimum Bias Triggering Simulations Alan Dion Stony Brook University

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3 Event generator for pp minimum bias events N ch given by a negative binomial distribution Kinematic distribution of particles: assume p t, h, and f factorize Random distribution in f For h, assume constant distribution for | h | < 2, and distribution decreases linearly to 0 at h = 6

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Page 1: 1 PP Minimum Bias Triggering Simulations Alan Dion Stony Brook University

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PP Minimum Bias Triggering Simulations

Alan DionStony Brook University

Page 2: 1 PP Minimum Bias Triggering Simulations Alan Dion Stony Brook University

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A simple event generator to simplify simulations

Geometry

Triggering algorithm

Results without noise

Results with noise

Conclusions

Outline

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Event generator for pp minimum bias events

Nch given by a negative binomial distribution

P n , n , k n k 1k 1

n k1 n k

n1

1 n k k for s 200 Gev , n 21.2k 4.8

Kinematic distribution of particles: assume pt , h, and f factorize

Random distribution in f

For h, assume constant distribution for |h| < 2, and distribution decreases linearly to 0 at h = 6

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For pt , use fit to UA1 spectrum

Ed 3

dp3A

1 pt p0h for s 200GeV ,

A 315mb GeV 2

p0 1.72GeVh 11.77

Ed 3

dp3 ~ dNd pt

21

2 pt

dNdpt

and so dNdpt

~pt

1 pt p0h

Simple field approximation

Df Df/2

Df/2h

R1

Constant 1.2 T cylindrical field with detector layers at R1 and 2 R1

.3 Bdlpt

with Bdl 1.2 T .05 m .018

pt is in GeV/c

2 arctan hR1

~ hR1

tan .009pt

~ .009pt

h R1 tan2

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Geometry

2 pixel layers, one at R=2.5 cm and the other at R=5 cm

Utilize the fast OR of all pixels in a given chip

For given z, inner layer has 10 channels and outer layer has 20 (in f)

Each layer has 16 channels in z for given f

2 30 degree gaps in f coverage

95% channel efficiency

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Triggering algorithm Find all f channels in the inner layer which have a hit and a

corresponding hit in one of the 2 channels in outer layer with the same f

For each such channel, pair each outer hit and inner hit, and fill 3 bins along the beam axis. Each bin has the same size as a detector channel.

Find the bins on the beam axis which have the maximum number of hits. If all such bins are within the acceptance, then we trigger.

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Dependence on zvertex

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Dependence on Nch

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Noise

Efficiency = # triggered events in acceptance / # events in acceptance

Rejection = # non-triggered events outside acceptance / # events outside acceptance

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To do

Get realistic figures for the channel efficiency, geometry, etc.

Get estimate for the noise per chip

The algorithm can easily be improved to make noise less of a problem