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25 // 25 //
26 // G4PhysicsVector class implementation 26 // G4PhysicsVector class implementation
27 // 27 //
28 // Authors: 28 // Authors:
29 // - 02 Dec. 1995, G.Cosmo: Structure created 29 // - 02 Dec. 1995, G.Cosmo: Structure created based on object model
30 // - 03 Mar. 1996, K.Amako: Implemented the 1s 30 // - 03 Mar. 1996, K.Amako: Implemented the 1st version
31 // Revisions: 31 // Revisions:
32 // - 11 Nov. 2000, H.Kurashige: Use STL vector 32 // - 11 Nov. 2000, H.Kurashige: Use STL vector for dataVector and binVector
33 // ------------------------------------------- 33 // --------------------------------------------------------------------
34 34
35 #include "G4PhysicsVector.hh" 35 #include "G4PhysicsVector.hh"
36 #include <iomanip> 36 #include <iomanip>
37 37
38 // ------------------------------------------- 38 // --------------------------------------------------------------
39 G4PhysicsVector::G4PhysicsVector(G4bool val) 39 G4PhysicsVector::G4PhysicsVector(G4bool val)
40 : useSpline(val) 40 : useSpline(val)
41 {} 41 {}
42 42
43 // ------------------------------------------- 43 // --------------------------------------------------------------------
44 void G4PhysicsVector::Initialise() 44 void G4PhysicsVector::Initialise()
45 { 45 {
46 if (1 < numberOfNodes) << 46 idxmax = numberOfNodes - 2;
>> 47 if(0 < numberOfNodes)
47 { 48 {
48 idxmax = numberOfNodes - 2; <<
49 edgeMin = binVector[0]; 49 edgeMin = binVector[0];
50 edgeMax = binVector[idxmax + 1]; << 50 edgeMax = binVector[numberOfNodes - 1];
51 } 51 }
52 } 52 }
53 53
54 // ------------------------------------------- 54 // --------------------------------------------------------------
55 G4bool G4PhysicsVector::Store(std::ofstream& f 55 G4bool G4PhysicsVector::Store(std::ofstream& fOut, G4bool ascii) const
56 { 56 {
57 // Ascii mode 57 // Ascii mode
58 if (ascii) << 58 if(ascii)
59 { 59 {
60 fOut << *this; 60 fOut << *this;
61 return true; 61 return true;
62 } 62 }
63 // Binary Mode 63 // Binary Mode
64 64
65 // binning 65 // binning
66 fOut.write((char*) (&edgeMin), sizeof edgeMi 66 fOut.write((char*) (&edgeMin), sizeof edgeMin);
67 fOut.write((char*) (&edgeMax), sizeof edgeMa 67 fOut.write((char*) (&edgeMax), sizeof edgeMax);
68 fOut.write((char*) (&numberOfNodes), sizeof 68 fOut.write((char*) (&numberOfNodes), sizeof numberOfNodes);
69 69
70 // contents 70 // contents
71 std::size_t size = dataVector.size(); 71 std::size_t size = dataVector.size();
72 fOut.write((char*) (&size), sizeof size); 72 fOut.write((char*) (&size), sizeof size);
73 73
74 auto value = new G4double[2 * size]; << 74 G4double* value = new G4double[2 * size];
75 for (std::size_t i = 0; i < size; ++i) << 75 for(std::size_t i = 0; i < size; ++i)
76 { 76 {
77 value[2 * i] = binVector[i]; 77 value[2 * i] = binVector[i];
78 value[2 * i + 1] = dataVector[i]; 78 value[2 * i + 1] = dataVector[i];
79 } 79 }
80 fOut.write((char*) (value), 2 * size * (size 80 fOut.write((char*) (value), 2 * size * (sizeof(G4double)));
81 delete[] value; 81 delete[] value;
82 82
83 return true; 83 return true;
84 } 84 }
85 85
86 // ------------------------------------------- 86 // --------------------------------------------------------------
87 G4bool G4PhysicsVector::Retrieve(std::ifstream 87 G4bool G4PhysicsVector::Retrieve(std::ifstream& fIn, G4bool ascii)
88 { 88 {
89 // clear properties; 89 // clear properties;
90 dataVector.clear(); 90 dataVector.clear();
91 binVector.clear(); 91 binVector.clear();
92 secDerivative.clear(); 92 secDerivative.clear();
93 93
94 // retrieve in ascii mode 94 // retrieve in ascii mode
95 if (ascii) << 95 if(ascii)
96 { 96 {
97 // binning 97 // binning
98 fIn >> edgeMin >> edgeMax >> numberOfNodes 98 fIn >> edgeMin >> edgeMax >> numberOfNodes;
99 if (fIn.fail() || numberOfNodes < 2) << 99 if(fIn.fail() || numberOfNodes < 2)
100 { 100 {
101 return false; 101 return false;
102 } 102 }
103 // contents 103 // contents
104 G4int siz0 = 0; << 104 G4int siz = 0;
105 fIn >> siz0; << 105 fIn >> siz;
106 if (siz0 < 2) { return false; } << 106 if(fIn.fail() || siz != G4int(numberOfNodes))
107 auto siz = static_cast<std::size_t>(siz0); <<
108 if (fIn.fail() || siz != numberOfNodes) <<
109 { 107 {
110 return false; 108 return false;
111 } 109 }
112 110
113 binVector.reserve(siz); 111 binVector.reserve(siz);
114 dataVector.reserve(siz); 112 dataVector.reserve(siz);
115 G4double vBin, vData; 113 G4double vBin, vData;
116 114
117 for (std::size_t i = 0; i < siz; ++i) << 115 for(G4int i = 0; i < siz; ++i)
118 { 116 {
119 vBin = 0.; 117 vBin = 0.;
120 vData = 0.; 118 vData = 0.;
121 fIn >> vBin >> vData; 119 fIn >> vBin >> vData;
122 if (fIn.fail()) << 120 if(fIn.fail())
123 { 121 {
124 return false; 122 return false;
125 } 123 }
126 binVector.push_back(vBin); 124 binVector.push_back(vBin);
127 dataVector.push_back(vData); 125 dataVector.push_back(vData);
128 } 126 }
129 Initialise(); 127 Initialise();
130 return true; 128 return true;
131 } 129 }
132 130
133 // retrieve in binary mode 131 // retrieve in binary mode
134 // binning 132 // binning
135 fIn.read((char*) (&edgeMin), sizeof edgeMin) 133 fIn.read((char*) (&edgeMin), sizeof edgeMin);
136 fIn.read((char*) (&edgeMax), sizeof edgeMax) 134 fIn.read((char*) (&edgeMax), sizeof edgeMax);
137 fIn.read((char*) (&numberOfNodes), sizeof nu 135 fIn.read((char*) (&numberOfNodes), sizeof numberOfNodes);
138 136
139 // contents 137 // contents
140 std::size_t size; 138 std::size_t size;
141 fIn.read((char*) (&size), sizeof size); 139 fIn.read((char*) (&size), sizeof size);
142 140
143 auto value = new G4double[2 * size]; << 141 G4double* value = new G4double[2 * size];
144 fIn.read((char*) (value), 2 * size * (sizeof 142 fIn.read((char*) (value), 2 * size * (sizeof(G4double)));
145 if (static_cast<G4int>(fIn.gcount()) != stat << 143 if(G4int(fIn.gcount()) != G4int(2 * size * (sizeof(G4double))))
146 { 144 {
147 delete[] value; 145 delete[] value;
148 return false; 146 return false;
149 } 147 }
150 148
151 binVector.reserve(size); 149 binVector.reserve(size);
152 dataVector.reserve(size); 150 dataVector.reserve(size);
153 for (std::size_t i = 0; i < size; ++i) << 151 for(std::size_t i = 0; i < size; ++i)
154 { 152 {
155 binVector.push_back(value[2 * i]); 153 binVector.push_back(value[2 * i]);
156 dataVector.push_back(value[2 * i + 1]); 154 dataVector.push_back(value[2 * i + 1]);
157 } 155 }
158 delete[] value; 156 delete[] value;
159 157
160 Initialise(); 158 Initialise();
161 return true; 159 return true;
162 } 160 }
163 161
164 // ------------------------------------------- 162 // --------------------------------------------------------------
165 void G4PhysicsVector::DumpValues(G4double unit 163 void G4PhysicsVector::DumpValues(G4double unitE, G4double unitV) const
166 { 164 {
167 for (std::size_t i = 0; i < numberOfNodes; + << 165 for(std::size_t i = 0; i < numberOfNodes; ++i)
168 { 166 {
169 G4cout << binVector[i] / unitE << " " << 167 G4cout << binVector[i] / unitE << " " << dataVector[i] / unitV
170 << G4endl; 168 << G4endl;
171 } 169 }
172 } 170 }
173 171
174 // ------------------------------------------- 172 // --------------------------------------------------------------------
175 std::size_t G4PhysicsVector::FindBin(const G4d 173 std::size_t G4PhysicsVector::FindBin(const G4double energy,
176 std::size 174 std::size_t idx) const
177 { 175 {
178 if (idx + 1 < numberOfNodes && << 176 if(idx + 1 < numberOfNodes &&
179 energy >= binVector[idx] && energy <= bi << 177 energy >= binVector[idx] && energy <= binVector[idx])
180 { 178 {
181 return idx; 179 return idx;
182 } 180 }
183 if (energy <= binVector[1]) << 181 if(energy <= binVector[1])
184 { 182 {
185 return 0; 183 return 0;
186 } 184 }
187 if (energy >= binVector[idxmax]) << 185 if(energy >= binVector[idxmax])
188 { 186 {
189 return idxmax; 187 return idxmax;
190 } 188 }
191 return GetBin(energy); 189 return GetBin(energy);
192 } 190 }
193 191
194 // ------------------------------------------- 192 // --------------------------------------------------------------------
195 void G4PhysicsVector::ScaleVector(const G4doub 193 void G4PhysicsVector::ScaleVector(const G4double factorE,
196 const G4doub 194 const G4double factorV)
197 { 195 {
198 for (std::size_t i = 0; i < numberOfNodes; + << 196 for(std::size_t i = 0; i < numberOfNodes; ++i)
199 { 197 {
200 binVector[i] *= factorE; 198 binVector[i] *= factorE;
201 dataVector[i] *= factorV; 199 dataVector[i] *= factorV;
202 } 200 }
203 Initialise(); 201 Initialise();
204 } 202 }
205 203
206 // ------------------------------------------- 204 // --------------------------------------------------------------------
207 void G4PhysicsVector::FillSecondDerivatives(co 205 void G4PhysicsVector::FillSecondDerivatives(const G4SplineType stype,
208 const G4double dir1, 206 const G4double dir1,
209 const G4double dir2) 207 const G4double dir2)
210 { 208 {
211 if (!useSpline) { return; } << 209 if(!useSpline) { return; }
212 // cannot compute derivatives for less than 210 // cannot compute derivatives for less than 5 points
213 const std::size_t nmin = (stype == G4SplineT 211 const std::size_t nmin = (stype == G4SplineType::Base) ? 5 : 4;
214 if (nmin > numberOfNodes) << 212 if(nmin > numberOfNodes)
215 { 213 {
216 if (0 < verboseLevel) << 214 if(0 < verboseLevel)
217 { 215 {
218 G4cout << "### G4PhysicsVector: spline c 216 G4cout << "### G4PhysicsVector: spline cannot be used for "
219 << numberOfNodes << " points - spline d 217 << numberOfNodes << " points - spline disabled"
220 << G4endl; 218 << G4endl;
221 DumpValues(); 219 DumpValues();
222 } 220 }
223 useSpline = false; 221 useSpline = false;
224 return; 222 return;
225 } 223 }
226 // check energies of free vector 224 // check energies of free vector
227 if (type == T_G4PhysicsFreeVector) << 225 if(type == T_G4PhysicsFreeVector)
228 { 226 {
229 for (std::size_t i=0; i<=idxmax; ++i) << 227 for(std::size_t i=0; i<=idxmax; ++i)
230 { 228 {
231 if (binVector[i + 1] <= binVector[i]) << 229 if(binVector[i + 1] <= binVector[i])
232 { 230 {
233 if (0 < verboseLevel) << 231 if(0 < verboseLevel)
234 { 232 {
235 G4cout << "### G4PhysicsVector: spline can 233 G4cout << "### G4PhysicsVector: spline cannot be used, because "
236 << " E[" << i << "]=" << binVector[i] 234 << " E[" << i << "]=" << binVector[i]
237 << " >= E[" << i+1 << "]=" << binVector[i 235 << " >= E[" << i+1 << "]=" << binVector[i + 1]
238 << G4endl; 236 << G4endl;
239 DumpValues(); 237 DumpValues();
240 } 238 }
241 useSpline = false; 239 useSpline = false;
242 return; 240 return;
243 } 241 }
244 } 242 }
245 } 243 }
246 244
247 // spline is possible 245 // spline is possible
248 Initialise(); 246 Initialise();
249 secDerivative.resize(numberOfNodes); 247 secDerivative.resize(numberOfNodes);
250 248
251 if (1 < verboseLevel) << 249 if(1 < verboseLevel)
252 { 250 {
253 G4cout << "### G4PhysicsVector:: FillSecon 251 G4cout << "### G4PhysicsVector:: FillSecondDerivatives N="
254 << numberOfNodes << G4endl; 252 << numberOfNodes << G4endl;
255 DumpValues(); 253 DumpValues();
256 } 254 }
257 255
258 switch(stype) 256 switch(stype)
259 { 257 {
260 case G4SplineType::Base: 258 case G4SplineType::Base:
261 ComputeSecDerivative1(); 259 ComputeSecDerivative1();
262 break; 260 break;
263 261
264 case G4SplineType::FixedEdges: 262 case G4SplineType::FixedEdges:
265 ComputeSecDerivative2(dir1, dir2); 263 ComputeSecDerivative2(dir1, dir2);
266 break; 264 break;
267 265
268 default: 266 default:
269 ComputeSecDerivative0(); 267 ComputeSecDerivative0();
270 } 268 }
271 } 269 }
272 270
273 // ------------------------------------------- 271 // --------------------------------------------------------------
274 void G4PhysicsVector::ComputeSecDerivative0() 272 void G4PhysicsVector::ComputeSecDerivative0()
275 // A simplified method of computation of seco 273 // A simplified method of computation of second derivatives
276 { 274 {
277 std::size_t n = numberOfNodes - 1; 275 std::size_t n = numberOfNodes - 1;
278 276
279 for (std::size_t i = 1; i < n; ++i) << 277 for(std::size_t i = 1; i < n; ++i)
280 { 278 {
281 secDerivative[i] = 3.0 * 279 secDerivative[i] = 3.0 *
282 ((dataVector[i + 1] - dataVector[i]) / ( 280 ((dataVector[i + 1] - dataVector[i]) / (binVector[i + 1] - binVector[i]) -
283 (dataVector[i] - dataVector[i - 1]) / 281 (dataVector[i] - dataVector[i - 1]) /
284 (binVector[i] - binVector[i - 1])) / 282 (binVector[i] - binVector[i - 1])) /
285 (binVector[i + 1] - binVector[i - 1]); 283 (binVector[i + 1] - binVector[i - 1]);
286 } 284 }
287 secDerivative[n] = secDerivative[n - 1]; 285 secDerivative[n] = secDerivative[n - 1];
288 secDerivative[0] = secDerivative[1]; 286 secDerivative[0] = secDerivative[1];
289 } 287 }
290 288
291 // ------------------------------------------- 289 // --------------------------------------------------------------
292 void G4PhysicsVector::ComputeSecDerivative1() 290 void G4PhysicsVector::ComputeSecDerivative1()
293 // Computation of second derivatives using "No 291 // Computation of second derivatives using "Not-a-knot" endpoint conditions
294 // B.I. Kvasov "Methods of shape-preserving sp 292 // B.I. Kvasov "Methods of shape-preserving spline approximation"
295 // World Scientific, 2000 293 // World Scientific, 2000
296 { 294 {
297 std::size_t n = numberOfNodes - 1; 295 std::size_t n = numberOfNodes - 1;
298 auto u = new G4double[n]; << 296 G4double* u = new G4double[n];
299 G4double p, sig; 297 G4double p, sig;
300 298
301 u[1] = ((dataVector[2] - dataVector[1]) / (b 299 u[1] = ((dataVector[2] - dataVector[1]) / (binVector[2] - binVector[1]) -
302 (dataVector[1] - dataVector[0]) / (b 300 (dataVector[1] - dataVector[0]) / (binVector[1] - binVector[0]));
303 u[1] = 6.0 * u[1] * (binVector[2] - binVecto 301 u[1] = 6.0 * u[1] * (binVector[2] - binVector[1]) /
304 ((binVector[2] - binVector[0]) * (bin 302 ((binVector[2] - binVector[0]) * (binVector[2] - binVector[0]));
305 303
306 // Decomposition loop for tridiagonal algori 304 // Decomposition loop for tridiagonal algorithm. secDerivative[i]
307 // and u[i] are used for temporary storage o 305 // and u[i] are used for temporary storage of the decomposed factors.
308 306
309 secDerivative[1] = (2.0 * binVector[1] - bin 307 secDerivative[1] = (2.0 * binVector[1] - binVector[0] - binVector[2]) /
310 (2.0 * binVector[2] - bin 308 (2.0 * binVector[2] - binVector[0] - binVector[1]);
311 309
312 for(std::size_t i = 2; i < n - 1; ++i) 310 for(std::size_t i = 2; i < n - 1; ++i)
313 { 311 {
314 sig = 312 sig =
315 (binVector[i] - binVector[i - 1]) / (bin 313 (binVector[i] - binVector[i - 1]) / (binVector[i + 1] - binVector[i - 1]);
316 p = sig * secDerivative[i - 314 p = sig * secDerivative[i - 1] + 2.0;
317 secDerivative[i] = (sig - 1.0) / p; 315 secDerivative[i] = (sig - 1.0) / p;
318 u[i] = 316 u[i] =
319 (dataVector[i + 1] - dataVector[i]) / (b 317 (dataVector[i + 1] - dataVector[i]) / (binVector[i + 1] - binVector[i]) -
320 (dataVector[i] - dataVector[i - 1]) / (b 318 (dataVector[i] - dataVector[i - 1]) / (binVector[i] - binVector[i - 1]);
321 u[i] = 319 u[i] =
322 (6.0 * u[i] / (binVector[i + 1] - binVec 320 (6.0 * u[i] / (binVector[i + 1] - binVector[i - 1])) - sig * u[i - 1] / p;
323 } 321 }
324 322
325 sig = 323 sig =
326 (binVector[n - 1] - binVector[n - 2]) / (b 324 (binVector[n - 1] - binVector[n - 2]) / (binVector[n] - binVector[n - 2]);
327 p = sig * secDerivative[n - 3] + 2.0; 325 p = sig * secDerivative[n - 3] + 2.0;
328 u[n - 1] = 326 u[n - 1] =
329 (dataVector[n] - dataVector[n - 1]) / (bin 327 (dataVector[n] - dataVector[n - 1]) / (binVector[n] - binVector[n - 1]) -
330 (dataVector[n - 1] - dataVector[n - 2]) / 328 (dataVector[n - 1] - dataVector[n - 2]) /
331 (binVector[n - 1] - binVector[n - 2]); 329 (binVector[n - 1] - binVector[n - 2]);
332 u[n - 1] = 6.0 * sig * u[n - 1] / (binVector 330 u[n - 1] = 6.0 * sig * u[n - 1] / (binVector[n] - binVector[n - 2]) -
333 (2.0 * sig - 1.0) * u[n - 2] / p; 331 (2.0 * sig - 1.0) * u[n - 2] / p;
334 332
335 p = (1.0 + sig) + (2.0 * sig - 1.0) * secDer 333 p = (1.0 + sig) + (2.0 * sig - 1.0) * secDerivative[n - 2];
336 secDerivative[n - 1] = u[n - 1] / p; 334 secDerivative[n - 1] = u[n - 1] / p;
337 335
338 // The back-substitution loop for the triago 336 // The back-substitution loop for the triagonal algorithm of solving
339 // a linear system of equations. 337 // a linear system of equations.
340 338
341 for (std::size_t k = n - 2; k > 1; --k) << 339 for(std::size_t k = n - 2; k > 1; --k)
342 { 340 {
343 secDerivative[k] *= 341 secDerivative[k] *=
344 (secDerivative[k + 1] - u[k] * (binVecto 342 (secDerivative[k + 1] - u[k] * (binVector[k + 1] - binVector[k - 1]) /
345 (binVector[k + 343 (binVector[k + 1] - binVector[k]));
346 } 344 }
347 secDerivative[n] = 345 secDerivative[n] =
348 (secDerivative[n - 1] - (1.0 - sig) * secD 346 (secDerivative[n - 1] - (1.0 - sig) * secDerivative[n - 2]) / sig;
349 sig = 1.0 - ((binVector[2] - binVector[1]) / 347 sig = 1.0 - ((binVector[2] - binVector[1]) / (binVector[2] - binVector[0]));
350 secDerivative[1] *= (secDerivative[2] - u[1] 348 secDerivative[1] *= (secDerivative[2] - u[1] / (1.0 - sig));
351 secDerivative[0] = (secDerivative[1] - sig * 349 secDerivative[0] = (secDerivative[1] - sig * secDerivative[2]) / (1.0 - sig);
352 350
353 delete[] u; 351 delete[] u;
354 } 352 }
355 353
356 // ------------------------------------------- 354 // --------------------------------------------------------------
357 void G4PhysicsVector::ComputeSecDerivative2(G4 355 void G4PhysicsVector::ComputeSecDerivative2(G4double firstPointDerivative,
358 G4 356 G4double endPointDerivative)
359 // A standard method of computation of second 357 // A standard method of computation of second derivatives
360 // First derivatives at the first and the last 358 // First derivatives at the first and the last point should be provided
361 // See for example W.H. Press et al. "Numerica 359 // See for example W.H. Press et al. "Numerical recipes in C"
362 // Cambridge University Press, 1997. 360 // Cambridge University Press, 1997.
363 { 361 {
364 std::size_t n = numberOfNodes - 1; 362 std::size_t n = numberOfNodes - 1;
365 auto u = new G4double[n]; << 363 G4double* u = new G4double[n];
366 G4double p, sig, un; 364 G4double p, sig, un;
367 365
368 u[0] = (6.0 / (binVector[1] - binVector[0])) 366 u[0] = (6.0 / (binVector[1] - binVector[0])) *
369 ((dataVector[1] - dataVector[0]) / (b 367 ((dataVector[1] - dataVector[0]) / (binVector[1] - binVector[0]) -
370 firstPointDerivative); 368 firstPointDerivative);
371 369
372 secDerivative[0] = -0.5; 370 secDerivative[0] = -0.5;
373 371
374 // Decomposition loop for tridiagonal algori 372 // Decomposition loop for tridiagonal algorithm. secDerivative[i]
375 // and u[i] are used for temporary storage o 373 // and u[i] are used for temporary storage of the decomposed factors.
376 374
377 for (std::size_t i = 1; i < n; ++i) << 375 for(std::size_t i = 1; i < n; ++i)
378 { 376 {
379 sig = 377 sig =
380 (binVector[i] - binVector[i - 1]) / (bin 378 (binVector[i] - binVector[i - 1]) / (binVector[i + 1] - binVector[i - 1]);
381 p = sig * (secDerivative[i 379 p = sig * (secDerivative[i - 1]) + 2.0;
382 secDerivative[i] = (sig - 1.0) / p; 380 secDerivative[i] = (sig - 1.0) / p;
383 u[i] = 381 u[i] =
384 (dataVector[i + 1] - dataVector[i]) / (b 382 (dataVector[i + 1] - dataVector[i]) / (binVector[i + 1] - binVector[i]) -
385 (dataVector[i] - dataVector[i - 1]) / (b 383 (dataVector[i] - dataVector[i - 1]) / (binVector[i] - binVector[i - 1]);
386 u[i] = 384 u[i] =
387 6.0 * u[i] / (binVector[i + 1] - binVect 385 6.0 * u[i] / (binVector[i + 1] - binVector[i - 1]) - sig * u[i - 1] / p;
388 } 386 }
389 387
390 sig = 388 sig =
391 (binVector[n - 1] - binVector[n - 2]) / (b 389 (binVector[n - 1] - binVector[n - 2]) / (binVector[n] - binVector[n - 2]);
392 p = sig * secDerivative[n - 2] + 2.0; 390 p = sig * secDerivative[n - 2] + 2.0;
393 un = (6.0 / (binVector[n] - binVector[n - 1] 391 un = (6.0 / (binVector[n] - binVector[n - 1])) *
394 (endPointDerivative - (dataVector[n] 392 (endPointDerivative - (dataVector[n] - dataVector[n - 1]) /
395 (binVector[n] 393 (binVector[n] - binVector[n - 1])) -
396 u[n - 1] / p; 394 u[n - 1] / p;
397 secDerivative[n] = un / (secDerivative[n - 1 395 secDerivative[n] = un / (secDerivative[n - 1] + 2.0);
398 396
399 // The back-substitution loop for the triago 397 // The back-substitution loop for the triagonal algorithm of solving
400 // a linear system of equations. 398 // a linear system of equations.
401 399
402 for (std::size_t k = n - 1; k > 0; --k) << 400 for(std::size_t k = n - 1; k > 0; --k)
403 { 401 {
404 secDerivative[k] *= 402 secDerivative[k] *=
405 (secDerivative[k + 1] - u[k] * (binVecto 403 (secDerivative[k + 1] - u[k] * (binVector[k + 1] - binVector[k - 1]) /
406 (binVector[k + 404 (binVector[k + 1] - binVector[k]));
407 } 405 }
408 secDerivative[0] = 0.5 * (u[0] - secDerivati 406 secDerivative[0] = 0.5 * (u[0] - secDerivative[1]);
409 407
410 delete[] u; 408 delete[] u;
411 } 409 }
412 410
413 // ------------------------------------------- 411 // --------------------------------------------------------------
414 std::ostream& operator<<(std::ostream& out, co 412 std::ostream& operator<<(std::ostream& out, const G4PhysicsVector& pv)
415 { 413 {
416 // binning 414 // binning
417 G4long prec = out.precision(); 415 G4long prec = out.precision();
418 out << std::setprecision(12) << pv.edgeMin < 416 out << std::setprecision(12) << pv.edgeMin << " " << pv.edgeMax << " "
419 << pv.numberOfNodes << G4endl; 417 << pv.numberOfNodes << G4endl;
420 418
421 // contents 419 // contents
422 out << pv.dataVector.size() << G4endl; 420 out << pv.dataVector.size() << G4endl;
423 for (std::size_t i = 0; i < pv.dataVector.si << 421 for(std::size_t i = 0; i < pv.dataVector.size(); ++i)
424 { 422 {
425 out << pv.binVector[i] << " " << pv.dataV 423 out << pv.binVector[i] << " " << pv.dataVector[i] << G4endl;
426 } 424 }
427 out.precision(prec); 425 out.precision(prec);
428 426
429 return out; 427 return out;
430 } 428 }
431 429
432 //-------------------------------------------- 430 //---------------------------------------------------------------
433 G4double G4PhysicsVector::GetEnergy(const G4do 431 G4double G4PhysicsVector::GetEnergy(const G4double val) const
434 { 432 {
435 if (0 == numberOfNodes) << 433 if(0 == numberOfNodes)
436 { 434 {
437 return 0.0; 435 return 0.0;
438 } 436 }
439 if (1 == numberOfNodes || val <= dataVector[ << 437 if(1 == numberOfNodes || val <= dataVector[0])
440 { 438 {
441 return edgeMin; 439 return edgeMin;
442 } 440 }
443 if (val >= dataVector[numberOfNodes - 1]) << 441 if(val >= dataVector[numberOfNodes - 1])
444 { 442 {
445 return edgeMax; 443 return edgeMax;
446 } 444 }
447 std::size_t bin = std::lower_bound(dataVecto 445 std::size_t bin = std::lower_bound(dataVector.cbegin(), dataVector.cend(), val)
448 - dataVector.cbegin() - 1; 446 - dataVector.cbegin() - 1;
449 if (bin > idxmax) { bin = idxmax; } << 447 if(bin > idxmax) { bin = idxmax; }
450 G4double res = binVector[bin]; 448 G4double res = binVector[bin];
451 G4double del = dataVector[bin + 1] - dataVec 449 G4double del = dataVector[bin + 1] - dataVector[bin];
452 if (del > 0.0) << 450 if(del > 0.0)
453 { 451 {
454 res += (val - dataVector[bin]) * (binVecto 452 res += (val - dataVector[bin]) * (binVector[bin + 1] - res) / del;
455 } 453 }
456 return res; 454 return res;
457 } 455 }
458 456
459 //-------------------------------------------- 457 //---------------------------------------------------------------
460 void G4PhysicsVector::PrintPutValueError(std:: 458 void G4PhysicsVector::PrintPutValueError(std::size_t index,
461 G4dou 459 G4double val,
462 const 460 const G4String& text)
463 { 461 {
464 G4ExceptionDescription ed; 462 G4ExceptionDescription ed;
465 ed << "Vector type: " << type << " length= " 463 ed << "Vector type: " << type << " length= " << numberOfNodes
466 << "; an attempt to put data at index= " 464 << "; an attempt to put data at index= " << index
467 << " value= " << val << " in " << text; 465 << " value= " << val << " in " << text;
468 G4Exception("G4PhysicsVector:", "gl0005", 466 G4Exception("G4PhysicsVector:", "gl0005",
469 FatalException, ed, "Wrong opera 467 FatalException, ed, "Wrong operation");
470 } 468 }
471 469
472 //-------------------------------------------- 470 //---------------------------------------------------------------
473 471