BDSIM
BDSIM is a Geant4 extension toolkit for simulation of particle transport in accelerator beamlines.
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BDSFieldMagSolenoidSheet.hh
1/*
2Beam Delivery Simulation (BDSIM) Copyright (C) BDSIM Collaboration, 2001 - 2026.
3
4This file is part of BDSIM.
5
6BDSIM is free software: you can redistribute it and/or modify
7it under the terms of the GNU General Public License as published
8by the Free Software Foundation version 3 of the License.
9
10BDSIM is distributed in the hope that it will be useful, but
11WITHOUT ANY WARRANTY; without even the implied warranty of
12MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
13GNU General Public License for more details.
14
15You should have received a copy of the GNU General Public License
16along with BDSIM. If not, see <http://www.gnu.org/licenses/>.
17*/
18#ifndef BDSFIELDMAGSOLENOIDSHEET_H
19#define BDSFIELDMAGSOLENOIDSHEET_H
20
21#include "BDSFieldMag.hh"
22
23#include "G4ThreeVector.hh"
24#include "G4Types.hh"
25
27
44{
45public:
46 BDSFieldMagSolenoidSheet() = delete;
50 G4double radiusIn ,G4double toleranceIn = 0.0);
54 BDSFieldMagSolenoidSheet(G4double strength,
55 G4bool strengthIsCurrent,
56 G4double sheetRadius,
57 G4double fullLength,
58 G4double toleranceIn = 0.0);
59 virtual ~BDSFieldMagSolenoidSheet(){;}
60
62 virtual G4ThreeVector GetField(const G4ThreeVector& position,
63 const G4double t = 0) const;
64
66 inline G4double GetB0() const {return B0;}
67 inline G4double GetI() const {return I;}
69
70private:
73 G4double OnAxisBz(G4double zp, G4double zm) const;
74
75 G4double a;
76 G4double halfLength;
77 G4double B0;
78 G4double I;
79 G4double spatialLimit;
80 G4double normalisation;
81 G4double coilTolerance;
82};
83
84#endif
Class that provides the magnetic field due to a cylinder of current.
G4double OnAxisBz(G4double zp, G4double zm) const
G4double GetI() const
Accessor.
virtual G4ThreeVector GetField(const G4ThreeVector &position, const G4double t=0) const
Calculate the field value.
G4double GetB0() const
Accessor.
Interface for static magnetic fields that may or may not be local.
Efficient storage of magnet strengths.