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#include <StEpdEpInfo.h>
Public Member Functions | |
| TVector2 | EastRawQ (int order) |
| TVector2 | WestRawQ (int order) |
| TVector2 | EastPhiWeightedQ (int order) |
| TVector2 | WestPhiWeightedQ (int order) |
| double | EastRawPsi (int order) |
| double | WestRawPsi (int order) |
| double | FullRawPsi (int order) |
| double | EastPhiWeightedPsi (int order) |
| double | WestPhiWeightedPsi (int order) |
| double | FullPhiWeightedPsi (int order) |
| double | EastPhiWeightedAndShiftedPsi (int order) |
| double | WestPhiWeightedAndShiftedPsi (int order) |
| double | FullPhiWeightedAndShiftedPsi (int order) |
| TVector2 | EastRingRawQ (int order, int ring) |
| TVector2 | WestRingRawQ (int order, int ring) |
| TVector2 | EastRingPhiWeightedQ (int order, int ring) |
| TVector2 | WestRingPhiWeightedQ (int order, int ring) |
| double | EastRingRawPsi (int order, int ring) |
| double | WestRingRawPsi (int order, int ring) |
| double | EastRingPhiWeightedPsi (int order, int ring) |
| double | WestRingPhiWeightedPsi (int order, int ring) |
| double | EastRingSumWeightsRaw (int ring) |
| double | WestRingSumWeightsRaw (int ring) |
| double | EastRingSumWeightsPhiWeighted (int ring) |
| double | WestRingSumWeightsPhiWeighted (int ring) |
| double | EastSumWeightsRaw (int order) |
| double | WestSumWeightsRaw (int order) |
| double | EastSumWeightsPhiWeighted (int order) |
| double | WestSumWeightsPhiWeighted (int order) |
Friends | |
| class | StEpdEpFinder |
the class StEpdEpInfo has only public members. No need to hide information. Indeed, it's really only a struct, with the possibility to create some methods.
Definition at line 11 of file StEpdEpInfo.h.
| double StEpdEpInfo::EastPhiWeightedAndShiftedPsi | ( | int | order | ) |
Phi-weighted and shift-corrected Event plane angle from East EPD ** important note! for first-order plane, East angle is rotated by 180 degrees, ** so that directed flow will show positive correlation between EP[1] angle for East and West order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 143 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::EastPhiWeightedPsi | ( | int | order | ) |
Phi-weighted (but not shift flattened) Event plane angle from East EPD ** important note! for first-order plane, East angle is rotated by 180 degrees, ** so that directed flow will show positive correlation between EP[1] angle for East and West order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 133 of file StEpdEpInfo.cxx.
| TVector2 StEpdEpInfo::EastPhiWeightedQ | ( | int | order | ) |
Phi weighted Q vector from East EPD. order order of the Q-vector. Begins at unity (order=1 means first-order Q)
Definition at line 53 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::EastRawPsi | ( | int | order | ) |
Raw (no phi-weighting, no shifting) Event plane angle from East EPD ** important note! for first-order plane, East angle is rotated by 180 degrees, ** so that directed flow will show positive correlation between EP[1] angle for East and West order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 123 of file StEpdEpInfo.cxx.
| TVector2 StEpdEpInfo::EastRawQ | ( | int | order | ) |
Raw (no phi-weighting) Q vector from East EPD. order order of the Q-vector. Begins at unity (order=1 means first-order Q)
Definition at line 40 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::EastRingPhiWeightedPsi | ( | int | order, |
| int | ring | ||
| ) |
Phi-weighted (but no shifting) Event plane angle from one ring of the East EPD ** important note! for first-order plane, East angle is rotated by 180 degrees, ** so that directed flow will show positive correlation between EP[1] angle for East and West order order of the EP. Begins at unity (order=1 means first-order EP) ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 162 of file StEpdEpInfo.cxx.
| TVector2 StEpdEpInfo::EastRingPhiWeightedQ | ( | int | order, |
| int | ring | ||
| ) |
Phi-weighted Q vector from one ring of East EPD. order order of the Q-vector. Begins at unity (order=1 means first-order Q) ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 79 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::EastRingRawPsi | ( | int | order, |
| int | ring | ||
| ) |
Raw (no phi-weighting, no shifting) Event plane angle from one ring of the East EPD ** important note! for first-order plane, East angle is rotated by 180 degrees, ** so that directed flow will show positive correlation between EP[1] angle for East and West order order of the EP. Begins at unity (order=1 means first-order EP) ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 153 of file StEpdEpInfo.cxx.
| TVector2 StEpdEpInfo::EastRingRawQ | ( | int | order, |
| int | ring | ||
| ) |
Raw (no phi-weighting) Q vector from one ring of East EPD. order order of the Q-vector. Begins at unity (order=1 means first-order Q) ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 66 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::EastRingSumWeightsPhiWeighted | ( | int | ring | ) |
The sum of tile weights, ring-by-ring for East EPD. These weights are phi-weights corrected. This is useful if one wants to un-normalize the Q-vectors ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 97 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::EastRingSumWeightsRaw | ( | int | ring | ) |
The sum of tile weights, ring-by-ring for East EPD. This is RAW truncated nMIP, no phi-weights. This is useful if one wants to un-normalize the Q-vectors ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 90 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::EastSumWeightsPhiWeighted | ( | int | order | ) |
The sum of weights used to calculate Q-vector, for entire East EPD. This is phi-weighted This is useful if one wants to un-normalize the Q-vector ** note that this depends on "order," because the eta-weighting or ring-weighting can depend on order (user sets it) ** this stands in contrast to the ring-by-ring Qvectors, which do not depend on order. order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 111 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::EastSumWeightsRaw | ( | int | order | ) |
The sum of weights used to calculate Q-vector, for entire East EPD. This is RAW, not phi-weighted This is useful if one wants to un-normalize the Q-vector ** note that this depends on "order," because the eta-weighting or ring-weighting can depend on order (user sets it) ** this stands in contrast to the ring-by-ring Qvectors, which do not depend on order. order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 104 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::FullPhiWeightedAndShiftedPsi | ( | int | order | ) |
Phi-weighted and shift-corrected Event plane angle from Full (East and West) EPDs -—> If you are saying "Just give me THE event-plane angle!!" then this is probably what you want to use. order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 145 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::FullPhiWeightedPsi | ( | int | order | ) |
Phi-weighted (but not shift flattened) Event plane angle from Full (East and West) EPDs order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 135 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::FullRawPsi | ( | int | order | ) |
Raw (no phi-weighting, no shifting) Event plane angle from Full (East and West) EPDs order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 125 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::WestPhiWeightedAndShiftedPsi | ( | int | order | ) |
Phi-weighted and shift-corrected Event plane angle from West EPD order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 144 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::WestPhiWeightedPsi | ( | int | order | ) |
Phi-weighted (but not shift flattened) Event plane angle from West EPD order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 134 of file StEpdEpInfo.cxx.
| TVector2 StEpdEpInfo::WestPhiWeightedQ | ( | int | order | ) |
Phi weighted Q vector from West EPD. order order of the Q-vector. Begins at unity (order=1 means first-order Q)
Definition at line 54 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::WestRawPsi | ( | int | order | ) |
Raw (no phi-weighting, no shifting) Event plane angle from West EPD order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 124 of file StEpdEpInfo.cxx.
| TVector2 StEpdEpInfo::WestRawQ | ( | int | order | ) |
Raw (no phi-weighting) Q vector from West EPD. order order of the Q-vector. Begins at unity (order=1 means first-order Q)
Definition at line 41 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::WestRingPhiWeightedPsi | ( | int | order, |
| int | ring | ||
| ) |
Phi-weighted (but no shifting) Event plane angle from one ring of the West EPD order order of the EP. Begins at unity (order=1 means first-order EP) ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 163 of file StEpdEpInfo.cxx.
| TVector2 StEpdEpInfo::WestRingPhiWeightedQ | ( | int | order, |
| int | ring | ||
| ) |
Phi-weighted Q vector from one ring of West EPD. order order of the Q-vector. Begins at unity (order=1 means first-order Q) ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 80 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::WestRingRawPsi | ( | int | order, |
| int | ring | ||
| ) |
Raw (no phi-weighting, no shifting) Event plane angle from one ring of West EPD order order of the EP. Begins at unity (order=1 means first-order EP) ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 154 of file StEpdEpInfo.cxx.
| TVector2 StEpdEpInfo::WestRingRawQ | ( | int | order, |
| int | ring | ||
| ) |
Raw (no phi-weighting) Q vector from one ring of West EPD. order order of the Q-vector. Begins at unity (order=1 means first-order Q) ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 67 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::WestRingSumWeightsPhiWeighted | ( | int | ring | ) |
The sum of tile weights, ring-by-ring for West EPD. These weights are phi-weights corrected. This is useful if one wants to un-normalize the Q-vectors ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 98 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::WestRingSumWeightsRaw | ( | int | ring | ) |
The sum of tile weights, ring-by-ring for West EPD. This is RAW truncated nMIP, no phi-weights. This is useful if one wants to un-normalize the Q-vectors ring a.k.a. "row". The ring number of the wheel. ring 1 is innermost, ring 16 is outermost
Definition at line 91 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::WestSumWeightsPhiWeighted | ( | int | order | ) |
The sum of weights used to calculate Q-vector, for entire West EPD. This is phi-weighted This is useful if one wants to un-normalize the Q-vector ** note that this depends on "order," because the eta-weighting or ring-weighting can depend on order (user sets it) ** this stands in contrast to the ring-by-ring Qvectors, which do not depend on order. order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 112 of file StEpdEpInfo.cxx.
| double StEpdEpInfo::WestSumWeightsRaw | ( | int | order | ) |
The sum of weights used to calculate Q-vector, for entire West EPD. This is RAW, not phi-weighted This is useful if one wants to un-normalize the Q-vector ** note that this depends on "order," because the eta-weighting or ring-weighting can depend on order (user sets it) ** this stands in contrast to the ring-by-ring Qvectors, which do not depend on order. order order of the EP. Begins at unity (order=1 means first-order EP)
Definition at line 105 of file StEpdEpInfo.cxx.
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