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June 13, 2003 1 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

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Page 1: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 1

Geant4 Simulations of the MICE Beamline

Tom Roberts

Illinois Institute of Technology

June13, 2003

Page 2: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 2

Introducing the g4beamline Program• A general tool for simulating beamlines, using Geant4 5.1p1.• All problem-specific aspects of the simulation are given in a

simple ASCII file.• The basic idea is to define elements, and then to place them

into the system (perhaps multiple times).• Centerline coordinates can be used, simplifying layout for

beamline-like configurations.– Centerline coordinates are piecewise-straight, with the z axis down

the nominal centerline of the beamline.– The centerline coordinates {x,y,z} rotate at a corner (bending

magnet), as do all elements placed after the corner.

• By default, objects are simply lined up along the centerline; specific locations and rotations can also be given.

• The complexity of the description matches the complexity of the problem.

Page 3: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 3

The MICE Beamline Simulation• Decay Solenoid:

– Accurate magnetic map computed via infinitely-thin sheets– Map parameters (# sheets,nR,nZ,dR,dZ,length) are determined

automatically, given the required accuracy (0.0002 relative accuracy used)

• Quadrupole Magnets:– Perfect and constant block fields used.– No fringe fields.

• Bending Magnets:– Fringe field computation - Laplace’s Equation for magnetic

potential– Assume infinitely-wide– Computation done using Excel,

1 mm grid– Solution extended in Y and Z

via symmetry

Pole

Pole

Solution RegionSolution RegionSolution Region

Page 4: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 4

RAL Type I bending Magnet Model

Bend Type 1 (pole half-length=457, Eff-half-length=519)

B fields

-0.2000

0.0000

0.2000

0.4000

0.6000

0.8000

1.0000

1.2000

0 200 400 600 800 1000

By on AxisBz Halfway up

Page 5: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 5

micebeam.in (Input to g4beamline)coil Decay innerRadius=200.0 outerRadius=250.0 length=5000.0 material=Cu solenoid DecayS coilName=Decay current=47.94 color=1,0,0tubs SolenoidBody innerRadius=250 outerRadius=1000 length=5000 kill=1group DecaySolenoid length=5000

place DecayS z=0place SolenoidBody z=0

endgroup

idealquad default ironRadius=381 ironLength=1104.9 kill=1idealquad Q1 fieldLength=863.6 fieldRadius=101.6 gradient=2.0 ironColor=0,.6,0 idealquad Q2 fieldLength=863.6 fieldRadius=101.6 gradient=-3.0 ironColor=0,0,.6idealquad Q3 fieldLength=863.6 fieldRadius=101.6 gradient=0.8 ironColor=0,.6,0

mappedmagnet B1 mapname=RALBend1 Bfield=-0.9646 \fieldWidth=660.4 fieldHeight=152 fieldLength=2000 fieldColor='' \ironLength=1397 ironHeight=1320 ironWidth=1981 ironColor=1,1,0 kill=1

mappedmagnet B2 mapname=RALBend1 Bfield=-0.3512 \fieldWidth=660.4 fieldHeight=152 fieldLength=2000 fieldColor='' \ironLength=1397 ironHeight=1320 ironWidth=1981 ironColor=1,1,0 kill=1

detector MICEdiffuser1 radius=250 length=1.0 color=0,1,1

place Q1 z=3000place Q2 z=4400place Q3 z=5800place B1 z=7855.8 rotation=Y30 x=250corner B1c z=8000 rotation=Y60place DecaySolenoid z=12200place B2 z=16135 rotation=Y15.8 x=175corner B2c z=16185 rotation=Y31.7place MICEdiffuser1 z=18840

Group Elements together

A corner in the centerlineY60 is a 60° rotation around Y;

Multiple rotations: Y60,Z45,X90

Kill=1 makes a Perfect Shield.

“tubs” is Geant4-speak for atube or cylinder

A detector generates an NTuple

The beam and physicsspecifications are omitted for clarity, asis other basic stuff.

Every elementhas a name

Color is R,G,BOmitted=invisible

A solenoid is a coil plus a currentThe coil has a sharable map

Page 6: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 6

MICE Beamline layout

Page 7: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 7

Pictures of Simulated TracksColors of Tracks:

Green pi+

Blue mu+

White e+

Other particles are killed.

Colors of Objects:

Green Focusing Quad

Blue Defocusing Quad

Yellow Bending Magnet

Red Decay Solenoid

White Wide detector at

MICE Z Position

• The target is at the lower left, with protons not shown – if they were shown they would head 25 degrees down to the lower right.

• The detector at MICE diffuser1 is much larger than the experimental acceptance, so I can see what’s out there.

• For quads and the solenoid, only the ends are shown.• These pictures are 2-d plan views (not 3-d as the previous picture).

Page 8: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 8

Good Muon

Page 9: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 9

π+ μ+ e+

Positrons are quite rare.

Page 10: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 10

Pion

There are also a gazillion protons.

Page 11: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 11

There are many ways for muons to miss

Page 12: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 12

There are many ways for muons to miss

Page 13: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 13

There are many ways for muons to miss

Page 14: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 14

But some are just lucky

Page 15: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 15

Pions – Beam Loss position along Centerline

Page 16: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 16

Pions at the MICE Z Position

Page 17: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 17

Muons at the MICE Z Position

Page 18: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 18

Protons at the MICE Z Position

Page 19: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 19

Pion Momentum at the MICE Z position

Page 20: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 20

Muon Momentum at the MICE Z Position

Page 21: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 21

Proton Momentum at the MICE Z Position

Scale is different – this is quite similar to the π+ momentum distribution.

Page 22: June 13, 20031 Geant4 Simulations of the MICE Beamline Tom Roberts Illinois Institute of Technology June13, 2003

June 13, 2003 22

Conclusions

• Visualization is essential to verify the layout is correct.

• g4beamline is a flexible and useful tool for simulations like this.

• The MICE detector will have significant backgrounds from the beamline – not to mention strays that cannot be accurately modeled, and of course Cosmic Rays.

• We need to compute normalized fluxes for protons, pions, and muons.

• Diffuser1 is clearly not needed to “spread out the beam”; Diffuser2 is still required to break the angle-position correlation.