Geant4-11
G4HelixExplicitEuler.hh
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25//
26// G4HelixExplicitEuler
27//
28// Class description:
29//
30// Helix Explicit Euler: x_1 = x_0 + helix(h)
31// with helix(h) being a helix piece of length h.
32// A simple approach for solving linear differential equations.
33// Take the current derivative and add it to the current position.
34
35// Author: W.Wander <wwc@mit.edu>, 12.09.1997
36// -------------------------------------------------------------------
37#ifndef G4HELIXEXPLICITEULER_HH
38#define G4HELIXEXPLICITEULER_HH
39
41
43{
44 public: // with description
45
48
49 void Stepper( const G4double y[],
50 const G4double*,
51 G4double h,
52 G4double yout[],
53 G4double yerr[] );
54
55 void DumbStepper( const G4double y[],
56 G4ThreeVector Bfld,
57 G4double h,
58 G4double yout[]);
59
60 G4double DistChord() const;
61
62 public: // without description
63
64 inline G4int IntegratorOrder() const { return 1; }
65};
66
67#endif
double G4double
Definition: G4Types.hh:83
int G4int
Definition: G4Types.hh:85
G4double DistChord() const
G4HelixExplicitEuler(G4Mag_EqRhs *EqRhs)
void Stepper(const G4double y[], const G4double *, G4double h, G4double yout[], G4double yerr[])
void DumbStepper(const G4double y[], G4ThreeVector Bfld, G4double h, G4double yout[])