1 | #P.Sopicki: based on plots from D.Jeans:
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2 | # corrected by A.F.Zarnecki
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3 |
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4 | set pi [expr {acos(-1)} ]
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5 |
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6 | # ECAL barrel
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7 | # 0.003 segm in eta and phi(rad) - towers (5x5 mm^2) for |eta| <= 1.1
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8 |
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9 | # to get dphi = 0.003rad/0.17deg -> 360/0.17 /cosh(0.55) =~ 1813 -> 1800
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10 | set PhiBins {}
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11 | for {set i -900} {$i <= 900} {incr i} {
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12 | add PhiBins [expr {$i * $pi/900} ]
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13 | }
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14 |
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15 | #
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16 | # |eta| = 1.1, delta = 0.003 -> 733,(3) =~ 720
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17 | for {set i 1} {$i <= 720} {incr i} {
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18 | set eta [expr {-1.1 + $i * 2.2/720} ]
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19 | add EtaPhiBins $eta $PhiBins
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20 | }
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21 |
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22 | # ECAL endcaps
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23 | # eta 1.1 - 2 : dphi(rad) and deta = 0.006
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24 | # eta 2 - 2.5 : d = 0.011
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25 | # eta 2.5 - 3 : d = 0.016
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26 |
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27 | #360/0.34/cosh(1.65) : ~387.9 -> 380 divisions
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28 | #0.9/0.006: 150
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29 | set PhiBins {}
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30 | for {set i -190} {$i <= 190} {incr i} {
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31 | add PhiBins [expr {$i * $pi/190} ]
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32 | }
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33 |
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34 | for {set i 1} {$i <= 150} {incr i} {
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35 | set eta [expr {-2.0 + $i * 0.9/150.0} ]
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36 | add EtaPhiBins $eta $PhiBins
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37 | }
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38 |
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39 | for {set i 1} {$i <= 150} {incr i} {
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40 | set eta [expr {1.1 + $i * 0.9/150.0} ]
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41 | add EtaPhiBins $eta $PhiBins
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42 | }
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43 |
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44 | #360/0.63/cosh(2.25) : ~119 -> 120 divisions
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45 | #0.5/0.011: ~45.5 -> 48
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46 | set PhiBins {}
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47 | for {set i -60} {$i <= 60} {incr i} {
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48 | add PhiBins [expr {$i * $pi/60} ]
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49 | }
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50 |
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51 | for {set i 1} {$i <= 48} {incr i} {
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52 | set eta [expr {-2.5 + $i * 0.5/48.0} ]
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53 | add EtaPhiBins $eta $PhiBins
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54 | }
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55 |
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56 | for {set i 1} {$i <= 48} {incr i} {
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57 | set eta [expr {2.0 + $i * 0.5/48.0} ]
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58 | add EtaPhiBins $eta $PhiBins
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59 | }
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60 |
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61 | #360/0.63/cosh(2.75) : ~50 divisions
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62 | #0.5/0.016: ~31 -> 30
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63 | set PhiBins {}
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64 | for {set i -25} {$i <= 25} {incr i} {
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65 | add PhiBins [expr {$i * $pi/25} ]
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66 | }
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67 |
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68 | for {set i 0} {$i <= 30} {incr i} {
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69 | set eta [expr {-3.0 + $i * 0.5/30.0} ]
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70 | add EtaPhiBins $eta $PhiBins
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71 | }
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72 |
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73 | for {set i 1} {$i <= 30} {incr i} {
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74 | set eta [expr {2.5 + $i * 0.5/30.0} ]
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75 | add EtaPhiBins $eta $PhiBins
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76 | }
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