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6c94f330 1/**************************************************************************
3 * *
4 * Author: The ALICE Off-line Project. *
5 * Contributors are mentioned in the code where appropriate. *
6 * *
7 * Permission to use, copy, modify and distribute this software and its *
8 * documentation strictly for non-commercial purposes is hereby granted *
9 * without fee, provided that the above copyright notice appears in all *
10 * copies and that both the copyright notice and this permission notice *
11 * appear in the supporting documentation. The authors make no claims *
12 * about the suitability of this software for any purpose. It is *
13 * provided "as is" without express or implied warranty. *
14 **************************************************************************/
15
16//-------------------------------------------------------------------------
17// Origin: Marian Ivanov marian.ivanov@cern.ch
18//-------------------------------------------------------------------------
19
20#include <TMath.h>
21#include "AliKink.h"
22#include "AliHelix.h"
23
24
25ClassImp(AliKink)
26
27void AliKink::Update()
28{
29 //
31 //
32 Float_t distance2=1000;
33 //
34 AliHelix dhelix1(fParamDaughter);
35 AliHelix mhelix(fParamMother);
36 //
37 //find intersection linear
38 //
6c94f330 40 Double_t delta1=10000,delta2=10000;
41 Int_t points=0;
42 /*
43 Float_t distance1=0;
44 Int_t points = dhelix1.GetRPHIintersections(mhelix, phase, radius,200);
45
46 if (points>0){
48 }
49 if (points==2){
51 }
52 distance1 = TMath::Min(delta1,delta2);
53 */
54 //
55 //find intersection parabolic
56 //
57 points = dhelix1.GetRPHIintersections(mhelix, phase, radius,7);
58
59 delta1=10000,delta2=10000;
60 Double_t d1=1000.,d2=10000.;
61 if (points>0){
64 Double_t xd[3],xm[3];
65 dhelix1.Evaluate(phase[0][0],xd);
66 mhelix.Evaluate(phase[0][1],xm);
67 d1 = (xd[0]-xm[0])*(xd[0]-xm[0])+(xd[1]-xm[1])*(xd[1]-xm[1])+(xd[2]-xm[2])*(xd[2]-xm[2]);
68 }
69 if (points==2){
72 Double_t xd[3],xm[3];
73 dhelix1.Evaluate(phase[1][0],xd);
74 mhelix.Evaluate(phase[1][1],xm);
75 d2 = (xd[0]-xm[0])*(xd[0]-xm[0])+(xd[1]-xm[1])*(xd[1]-xm[1])+(xd[2]-xm[2])*(xd[2]-xm[2]);
76 }
77 //
78 distance2 = TMath::Min(delta1,delta2);
79 if (delta1<delta2){
80 //get V0 info
81 // dhelix1.Evaluate(phase[0][0],fXr);
82 Double_t xd[3],xm[3];
83 dhelix1.Evaluate(phase[0][0],xd);
84 mhelix.Evaluate(phase[0][1], xm);
85 fXr[0] = 0.5*(xd[0]+xm[0]);
86 fXr[1] = 0.5*(xd[1]+xm[1]);
87 fXr[2] = 0.5*(xd[2]+xm[2]);
88 //
89 dhelix1.GetMomentum(phase[0][0],fPdr);
90 mhelix.GetMomentum(phase[0][1],fPm);
91 dhelix1.GetAngle(phase[0][0],mhelix,phase[0][1],fAngle);
93 fRr = TMath::Sqrt(fXr[0]*fXr[0]+fXr[1]*fXr[1]);
94 }
95 else{
96 //dhelix1.Evaluate(phase[1][0],fXr);
97 Double_t xd[3],xm[3];
98 dhelix1.Evaluate(phase[1][0],xd);
99 mhelix.Evaluate(phase[1][1], xm);
100 fXr[0] = 0.5*(xd[0]+xm[0]);
101 fXr[1] = 0.5*(xd[1]+xm[1]);
102 fXr[2] = 0.5*(xd[2]+xm[2]);
103 //
104 dhelix1.GetMomentum(phase[1][0], fPdr);
105 mhelix.GetMomentum(phase[1][1], fPm);
106 dhelix1.GetAngle(phase[1][0],mhelix,phase[1][1],fAngle);