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Reference Guide
mathcoreVectorCollection.C
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1 /// \file
2 /// \ingroup tutorial_math
3 /// \notebook -js
4 /// Example showing how to write and read a std vector of ROOT::Math LorentzVector in a ROOT tree.
5 /// In the write() function a variable number of track Vectors is generated
6 /// according to a Poisson distribution with random momentum uniformly distributed
7 /// in phi and eta.
8 /// In the read() the vectors are read back and the content analysed and
9 /// some information such as number of tracks per event or the track pt
10 /// distributions are displayed in a canvas.
11 ///
12 /// To execute the macro type in:
13 ///
14 /// ~~~{.cpp}
15 /// root[0]: .x mathcoreVectorCollection.C
16 /// ~~~
17 ///
18 /// \macro_image
19 /// \macro_output
20 /// \macro_code
21 ///
22 /// \author Andras Zsenei
23 
24 #include "TRandom.h"
25 #include "TStopwatch.h"
26 #include "TSystem.h"
27 #include "TFile.h"
28 #include "TTree.h"
29 #include "TH1D.h"
30 #include "TCanvas.h"
31 #include "TMath.h"
32 
33 #include <iostream>
34 
35 // CINT does not understand some files included by LorentzVector
36 #include "Math/Vector3D.h"
37 #include "Math/Vector4D.h"
38 
39 using namespace ROOT::Math;
40 
41 double write(int n) {
42  TRandom R;
44 
45  TFile f1("mathcoreLV.root","RECREATE");
46 
47  // create tree
48  TTree t1("t1","Tree with new LorentzVector");
49 
50  std::vector<ROOT::Math::XYZTVector> tracks;
51  std::vector<ROOT::Math::XYZTVector> * pTracks = &tracks;
52  t1.Branch("tracks","std::vector<ROOT::Math::LorentzVector<ROOT::Math::PxPyPzE4D<double> > >",&pTracks);
53 
54  double M = 0.13957; // set pi+ mass
55 
56  timer.Start();
57  double sum = 0;
58  for (int i = 0; i < n; ++i) {
59  int nPart = R.Poisson(5);
60  pTracks->clear();
61  pTracks->reserve(nPart);
62  for (int j = 0; j < nPart; ++j) {
63  double px = R.Gaus(0,10);
64  double py = R.Gaus(0,10);
65  double pt = sqrt(px*px +py*py);
66  double eta = R.Uniform(-3,3);
67  double phi = R.Uniform(0.0 , 2*TMath::Pi() );
68  RhoEtaPhiVector vcyl( pt, eta, phi);
69  // set energy
70  double E = sqrt( vcyl.R()*vcyl.R() + M*M);
71  XYZTVector q( vcyl.X(), vcyl.Y(), vcyl.Z(), E);
72  // fill track vector
73  pTracks->push_back(q);
74  // evaluate sum of components to check
75  sum += q.x()+q.y()+q.z()+q.t();
76  }
77  t1.Fill();
78  }
79 
80  f1.Write();
81  timer.Stop();
82  std::cout << " Time for new Vector " << timer.RealTime() << " " << timer.CpuTime() << std::endl;
83 
84  t1.Print();
85  return sum;
86 }
87 
88 double read() {
89  TRandom R;
91 
92  TH1D * h1 = new TH1D("h1","total event energy ",100,0,1000.);
93  TH1D * h2 = new TH1D("h2","Number of track per event",21,-0.5,20.5);
94  TH1D * h3 = new TH1D("h3","Track Energy",100,0,200);
95  TH1D * h4 = new TH1D("h4","Track Pt",100,0,100);
96  TH1D * h5 = new TH1D("h5","Track Eta",100,-5,5);
97  TH1D * h6 = new TH1D("h6","Track Cos(theta)",100,-1,1);
98 
99  TFile f1("mathcoreLV.root");
100 
101  // create tree
102  TTree *t1 = (TTree*)f1.Get("t1");
103 
104  std::vector<ROOT::Math::LorentzVector<ROOT::Math::PxPyPzE4D<double> > > * pTracks = 0;
105  t1->SetBranchAddress("tracks",&pTracks);
106 
107  timer.Start();
108  int n = (int) t1->GetEntries();
109  std::cout << " Tree Entries " << n << std::endl;
110  double sum=0;
111  for (int i = 0; i < n; ++i) {
112  t1->GetEntry(i);
113  int ntrk = pTracks->size();
114  h3->Fill(ntrk);
115  XYZTVector q;
116  for (int j = 0; j < ntrk; ++j) {
117  XYZTVector v = (*pTracks)[j];
118  q += v;
119  h3->Fill(v.E());
120  h4->Fill(v.Pt());
121  h5->Fill(v.Eta());
122  h6->Fill(cos(v.Theta()));
123  sum += v.x() + v.y() + v.z() + v.t();
124  }
125  h1->Fill(q.E() );
126  h2->Fill(ntrk);
127  }
128 
129  timer.Stop();
130  std::cout << " Time for new Vector " << timer.RealTime() << " " << timer.CpuTime() << std::endl;
131 
132  TCanvas *c1 = new TCanvas("c1","demo of Trees",10,10,600,800);
133  c1->Divide(2,3);
134 
135  c1->cd(1);
136  h1->Draw();
137  c1->cd(2);
138  h2->Draw();
139  c1->cd(3);
140  h3->Draw();
141  c1->cd(3);
142  h3->Draw();
143  c1->cd(4);
144  h4->Draw();
145  c1->cd(5);
146  h5->Draw();
147  c1->cd(6);
148  h6->Draw();
149 
150  return sum;
151 }
152 
153 int mathcoreVectorCollection() {
154 
155  int nEvents = 10000;
156  double s1 = write(nEvents);
157  double s2 = read();
158 
159  if (fabs(s1-s2) > s1*1.E-15 ) {
160  std::cout << "ERROR: Found difference in Vector when reading ( " << s1 << " != " << s2 << " diff = " << fabs(s1-s2) << " ) " << std::endl;
161  return -1;
162  }
163  return 0;
164 }
165 
166 int main() {
167  return mathcoreVectorCollection();
168 }
169 
virtual Int_t Write(const char *name=0, Int_t option=0, Int_t bufsize=0)
Write this object to the current directory.
Definition: TObject.cxx:830
double read(const std::string &file_name)
reading
Class describing a generic LorentzVector in the 4D space-time, using the specified coordinate system ...
Definition: LorentzVector.h:54
virtual Int_t Fill(Double_t x)
Increment bin with abscissa X by 1.
Definition: TH1.cxx:3125
virtual void Print(Option_t *option="") const
Dump this text with its attributes.
Definition: TText.cxx:780
static long int sum(long int i)
Definition: Factory.cxx:1786
Double_t RealTime()
Stop the stopwatch (if it is running) and return the realtime (in seconds) passed between the start a...
Definition: TStopwatch.cxx:110
void Start(Bool_t reset=kTRUE)
Start the stopwatch.
Definition: TStopwatch.cxx:58
double write(int n, const std::string &file_name, const std::string &vector_type, int compress=0)
writing
virtual Double_t Gaus(Double_t mean=0, Double_t sigma=1)
Samples a random number from the standard Normal (Gaussian) Distribution with the given mean and sigm...
Definition: TRandom.cxx:235
return c1
Definition: legend1.C:41
Scalar Eta() const
pseudorapidity
TVirtualPad * cd(Int_t subpadnumber=0)
Set current canvas & pad.
Definition: TCanvas.cxx:659
Double_t CpuTime()
Stop the stopwatch (if it is running) and return the cputime (in seconds) passed between the start an...
Definition: TStopwatch.cxx:125
TLatex * t1
Definition: textangle.C:20
Scalar Theta() const
polar Angle
double cos(double)
VecExpr< UnaryOp< Sqrt< T >, VecExpr< A, T, D >, T >, T, D > sqrt(const VecExpr< A, T, D > &rhs)
TStopwatch timer
Definition: pirndm.C:37
void Stop()
Stop the stopwatch.
Definition: TStopwatch.cxx:77
This is the base class for the ROOT Random number generators.
Definition: TRandom.h:31
Scalar E() const
return 4-th component (time, or energy for a 4-momentum vector)
TH1F * h1
Definition: legend1.C:5
const int nEvents
Definition: testRooFit.cxx:42
Class describing a generic displacement vector in 3 dimensions.
VecExpr< UnaryOp< Fabs< T >, VecExpr< A, T, D >, T >, T, D > fabs(const VecExpr< A, T, D > &rhs)
TPaveText * pt
virtual void Draw(Option_t *option="")
Draw this histogram with options.
Definition: TH1.cxx:2851
SVector< double, 2 > v
Definition: Dict.h:5
Double_t E()
Definition: TMath.h:54
tomato 1-D histogram with a double per channel (see TH1 documentation)}
Definition: TH1.h:618
Double_t Pi()
Definition: TMath.h:44
The Canvas class.
Definition: TCanvas.h:41
virtual Double_t Uniform(Double_t x1=1)
Returns a uniform deviate on the interval (0, x1).
Definition: TRandom.cxx:606
virtual void Divide(Int_t nx=1, Int_t ny=1, Float_t xmargin=0.01, Float_t ymargin=0.01, Int_t color=0)
Automatic pad generation by division.
Definition: TPad.cxx:1089
TF1 * f1
Definition: legend1.C:11
THist< 1, double, THistStatContent, THistStatUncertainty > TH1D
Definition: THist.hxx:301
virtual Int_t Poisson(Double_t mean)
Generates a random integer N according to a Poisson law.
Definition: TRandom.cxx:362
float * q
Definition: THbookFile.cxx:87
Scalar Pt() const
return the transverse spatial component sqrt ( X**2 + Y**2 )
const Int_t n
Definition: legend1.C:16
TRandom3 R
a TMatrixD.
Definition: testIO.cxx:28
int main(int argc, char **argv)
Stopwatch class.
Definition: TStopwatch.h:30