ATLAS Offline Software
LArWheelSliceSolidDisToOut.cxx
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1 /*
2  Copyright (C) 2002-2019 CERN for the benefit of the ATLAS collaboration
3 */
4 
5 #include <cassert>
6 
8 #include "LArWheelSliceSolid.h"
9 
10 G4double LArWheelSliceSolid::DistanceToOut(const G4ThreeVector &inputP) const
11 {
12  LWSDBG(1, std::cout << TypeStr() << " DisToOut" << MSG_VECTOR(inputP) << std::endl);
13  if(m_BoundingShape->Inside(inputP) != kInside){
14  LWSDBG(2, std::cout << "DistanceToOut(p):"
15  << " point " << MSG_VECTOR(inputP)
16  << " is not inside of the m_BoundingShape."
17  << std::endl);
18  return 0.;
19  }
20  G4ThreeVector p(inputP);
21  int p_fan = 0;
22  const G4double d = m_FanHalfThickness - fabs(GetCalculator()->DistanceToTheNearestFan(p, p_fan));
23  if(d < s_Tolerance){
24  LWSDBG(2, std::cout << "already not inside " << MSG_VECTOR(p) << std::endl);
25  return 0.;
26  }
27  const G4double d0 = m_BoundingShape->DistanceToOut(inputP);
28  LWSDBG(2, std::cout << "dto " << d << " " << d0 << std::endl);
29  if(d > d0) return d0;
30  else return d;
31 }
32 
33 G4double LArWheelSliceSolid::DistanceToOut(const G4ThreeVector &inputP,
34  const G4ThreeVector &inputV,
35  const G4bool calcNorm,
36  G4bool* validNorm,
37  G4ThreeVector* sn) const
38 {
39  LWSDBG(1, std::cout << TypeStr() << " DisToOut" << MSG_VECTOR(inputP)
40  << MSG_VECTOR(inputV) << std::endl);
41 
42  const EInside inside_BS = m_BoundingShape->Inside(inputP);
43  if(inside_BS == kOutside){
44  LWSDBG(2, std::cout << "DistanceToOut(p):"
45  << " point " << MSG_VECTOR(inputP)
46  << " is outside of m_BoundingShape." << std::endl);
47  if(calcNorm) *validNorm = false;
48  return 0.;
49  }
50 
51  // If here inside or on surface of BS
52  G4ThreeVector p(inputP);
53  int p_fan = 0;
54  const G4double adtnf_p = fabs(GetCalculator()->DistanceToTheNearestFan(p, p_fan));
55  if(adtnf_p >= m_FHTplusT) {
56  LWSDBG(2, std::cout << "DistanceToOut(p, v): point "
57  << MSG_VECTOR(inputP)
58  << " is outside of solid." << std::endl);
59  if(calcNorm) *validNorm = false;
60  return 0.;
61  }
62 
63  G4ThreeVector v(inputV);
64  const G4double phi0 = p.phi() - inputP.phi();
65  v.rotateZ(phi0);
66 
67 // former distance_to_out starts here
68  LWSDBG(4, std::cout << "dto: " << MSG_VECTOR(p) << " "
69  << MSG_VECTOR(v) << std::endl);
70 
71  G4ThreeVector q(p);
72 
73  const G4double dto_bs = m_BoundingShape->DistanceToOut(
74  inputP, inputV, calcNorm, validNorm, sn
75  );
76  q = p + v * dto_bs;
77  if(q.y() < m_Ymin){
78  LWSDBG(5, std::cout << "dto exit point too low " << MSG_VECTOR(q) << std::endl);
79  const G4double dy = (m_Ymin - p.y()) / v.y();
80  q.setX(p.x() + v.x() * dy);
81  q.setY(m_Ymin);
82  q.setZ(p.z() + v.z() * dy);
83  }
84  LWSDBG(5, std::cout << "dto exit point " << MSG_VECTOR(q) << std::endl);
85 
86  G4double tmp;
87  G4double distance = 0.;
88  if(fabs(GetCalculator()->DistanceToTheNeutralFibre(q, p_fan)) > m_FHTplusT){
89  LWSDBG(5, std::cout << "q=" << MSG_VECTOR(q)
90  << " outside fan cur distance="
91  << distance << ", m_FHTplusT="
92  << m_FHTplusT << std::endl);
93  tmp = out_iteration_process(p, q, p_fan);
94  } else {
95  tmp = (q - p).mag();
96  }
97  G4ThreeVector C;
98  if(search_for_most_remoted_point(p, q, C, p_fan)){
99  tmp = out_iteration_process(p, C, p_fan);
100  }
101  distance += tmp;
102 
103  LWSDBG(5, std::cout << "At end_dto distance=" << distance << std::endl);
104  if(calcNorm && distance < dto_bs) *validNorm = false;
105 
106 #ifdef DEBUG_LARWHEELSLICESOLID
107  if(Verbose > 2){
108  std::cout << "DTO: " << distance << " ";
109  if (*validNorm) {
110  std::cout << *validNorm << " " << MSG_VECTOR((*sn));
111  } else {
112  std::cout << "Norm is not valid";
113  }
114  std::cout << std::endl;
115  if(Verbose > 3){
116  G4ThreeVector p2 = inputP + inputV * distance;
117  EInside i = Inside(p2);
118  std::cout << "DTO hit at " << MSG_VECTOR(p2) << ", "
119  << inside(i) << std::endl;
120  }
121  }
122 #ifdef LWS_HARD_TEST_DTO
123  if(test_dto(inputP, inputV, distance)){
124  if(Verbose == 1){
125  std::cout << TypeStr() << " DisToOut" << MSG_VECTOR(inputP)
126  << MSG_VECTOR(inputV) << std::endl;
127  }
128  }
129 #endif
130 #endif
131  return distance;
132 }
133 
134 // This functions should be called in the case when we are sure that
135 // point p is NOT OUTSIDE of vertical fan and point out is NOT INSIDE vertical fan
136 // returns distance from point p to fan surface, sets last
137 // parameter to the found point
138 // may give wrong answer - see description
139 G4double LArWheelSliceSolid::out_iteration_process(const G4ThreeVector &p,
140  G4ThreeVector &B, const int p_fan) const
141 {
142  LWSDBG(6, std::cout << "oip: " << p << " " << B);
143  assert(fabs(GetCalculator()->DistanceToTheNeutralFibre(p, p_fan)) < m_FHTplusT);
144  assert(fabs(GetCalculator()->DistanceToTheNeutralFibre(B, p_fan)) > m_FHTminusT);
145  G4ThreeVector A(p), C, diff;
146  unsigned int niter = 0;
147  do {
148  C = A + B;
149  C *= 0.5;
150  if(fabs(GetCalculator()->DistanceToTheNeutralFibre(C, p_fan)) < m_FHTplusT){
151  A = C;
152  } else {
153  B = C;
154  }
155  niter ++;
156  diff = A - B;
157  } while(diff.mag2() > s_IterationPrecision2 && niter < s_IterationsLimit);
158  assert(fabs(GetCalculator()->DistanceToTheNeutralFibre(B, p_fan)) > m_FHTplusT);
159  assert(niter < s_IterationsLimit);
160  diff = p - B;
161  LWSDBG(7, std::cout << " -> " << B << " " << diff.mag());
162  LWSDBG(6, std::cout << std::endl);
163  return diff.mag();
164 }
165 
166 // returns true if the point being outside vert. fan is found, also set C to
167 // that point in this case
168 // returns false if the whole track looks like being inside vert. fan
170  const G4ThreeVector &a, const G4ThreeVector &b, G4ThreeVector &C, const int p_fan
171 ) const
172 {
173  LWSDBG(6, std::cout << "sfmrp " << a << " " << b << std::endl);
174  G4ThreeVector diff(b - a);
175 
176  if(diff.mag2() <= s_IterationPrecision2) return false;
177  G4ThreeVector A(a), B(b), l(diff.unit() * s_IterationPrecision);
178  // find the most remoted point on the line AB
179  // and check if it is outside vertical fan
180  // small vector along the segment AB
181  G4double d1, d2;
182  unsigned int niter = 0;
183  // searching for maximum of (GetCalculator()->DistanceToTheNeutralFibre)^2 along AB
184  do {
185  C = A + B;
186  C *= 0.5;
188  if(fabs(d1) > m_FHTplusT){
189  // here out_iteration_process gives the answer
190  LWSDBG(7, std::cout << "sfmrp -> " << C << " " << fabs(d1)
191  << " " << (C - a).unit() << " "
192  << (C - a).mag() << std::endl);
193  return true;
194  }
195  // sign of derivative
196  //d1 = GetCalculator()->DistanceToTheNeutralFibre(C + l);
198  if(d1 * d1 - d2 * d2 > 0.) A = C;
199  else B = C;
200  niter ++;
201  diff = A - B;
202  } while(diff.mag2() > s_IterationPrecision2 && niter < s_IterationsLimit);
203  // the line entirely lies inside fan
204  assert(niter < s_IterationsLimit);
205  return false;
206 }
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