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types.hpp
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/* libpalattice data type definitions
* AccPair/AccTriple for 2D/3D quantities in accelerator coordinates (x,z)/(x,z,s)
*
* Copyright (C) 2016 Jan Felix Schmidt <[email protected]>
*
* This program is free software: you can redistribute it and/or modify
* it under the terms of the GNU General Public License as published by
* the Free Software Foundation, either version 3 of the License, or
* (at your option) any later version.
*
* This program is distributed in the hope that it will be useful,
* but WITHOUT ANY WARRANTY; without even the implied warranty of
* MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
* GNU General Public License for more details.
*
* You should have received a copy of the GNU General Public License
* along with this program. If not, see <http://www.gnu.org/licenses/>.
*/
#ifndef __LIBPALATTICE__TYPES_HPP_
#define __LIBPALATTICE__TYPES_HPP_
#include <string>
#include <iostream>
#include <stdexcept>
#include <cmath>
namespace pal
{
enum MadxLatticeType{line,sequence};
enum AccAxis {x,z,s};
// ----- accelerator coordinates (2D "Pair" & 3D "Triple") -----
class AccPair {
public:
double x;
double z;
AccPair() : x(0.), z(0.) {}
inline std::string header() const {return "x / m\t\t z / m";}
//addition and subraction
AccPair operator+(const AccPair second) const {
AccPair tmp;
tmp.x = this->x + second.x;
tmp.z = this->z + second.z;
return tmp;
}
AccPair operator-(const AccPair second) const {
AccPair tmp;
tmp.x = this->x - second.x;
tmp.z = this->z - second.z;
return tmp;
}
void operator+=(const AccPair second) {
this->x += second.x;
this->z += second.z;
}
void operator-=(const AccPair second) {
this->x -= second.x;
this->z -= second.z;
}
//multiplication&division
template <typename T> AccPair operator*(const T num) {
AccPair tmp;
tmp.x = this->x * num;
tmp.z = this->z * num;
return tmp;
}
template <typename T> AccPair operator/(const T num) {
AccPair tmp;
tmp.x = this->x / num;
tmp.z = this->z / num;
return tmp;
}
template <typename T> void operator*=(const T num) {
this->x *= num;
this->z *= num;
}
template <typename T> void operator/=(const T num) {
this->x /= num;
this->z /= num;
}
//comparison
bool operator==(const AccPair &o) const {
if (this->x != o.x) return false;
else if (this->z != o.z) return false;
else return true;
}
bool operator!=(const AccPair &o) const {
if (operator==(o) == true) return false;
else return true;
}
//absolute value
double abs() const {
return std::sqrt(std::pow(x,2) + std::pow(z,2));
}
// tilt clockwise around s (longitudinal) axis
AccPair tilt(const double tilt) const {
AccPair tmp;
tmp.x = this->x*cos(tilt) + this->z*sin(tilt);
tmp.z = - this->x*sin(tilt) + this->z*cos(tilt);
return tmp;
}
};
class AccTriple : public AccPair {
public:
double s;
AccTriple() : s(0.) {x=0.; z=0.;}
inline std::string header() const {return "x / m\t\t z / m\t\t s / m";}
// addition and subraction
AccTriple operator+(const AccTriple second) const {
AccTriple tmp;
tmp.x = this->x + second.x;
tmp.z = this->z + second.z;
tmp.s = this->s + second.s;
return tmp;
}
AccTriple operator-(const AccTriple second) const {
AccTriple tmp;
tmp.x = this->x - second.x;
tmp.z = this->z - second.z;
tmp.s = this->s - second.s;
return tmp;
}
void operator+=(const AccTriple second) {
this->x += second.x;
this->z += second.z;
this->s += second.s;
}
void operator-=(const AccTriple second) {
this->x -= second.x;
this->z -= second.z;
this->s -= second.s;
}
//multiplication&division
template <typename T> AccTriple operator*(const T num) {
AccTriple tmp;
tmp.x = this->x * num;
tmp.z = this->z * num;
tmp.s = this->s * num;
return tmp;
}
template <typename T> AccTriple operator/(const T num) {
AccTriple tmp;
tmp.x = this->x / num;
tmp.z = this->z / num;
tmp.s = this->s / num;
return tmp;
}
template <typename T> void operator*=(const T num) {
this->x *= num;
this->z *= num;
this->s *= num;
}
template <typename T> void operator/=(const T num) {
this->x /= num;
this->z /= num;
this->s /= num;
}
//comparison
bool operator==(const AccTriple &o) const {
if (this->x != o.x) return false;
else if (this->z != o.z) return false;
else if (this->s != o.s) return false;
else return true;
}
bool operator!=(const AccTriple &o) const {
if (operator==(o) == true) return false;
else return true;
}
//absolute value
double abs() const {
return std::sqrt(std::pow(x,2) + std::pow(z,2) + std::pow(s,2));
}
// tilt clockwise around s (longitudinal) axis
AccTriple tilt(const double tilt) const {
AccTriple tmp;
tmp.x = this->x*cos(tilt) + this->z*sin(tilt);
tmp.z = - this->x*sin(tilt) + this->z*cos(tilt);
tmp.s = this->s;
return tmp;
}
};
// exceptions
class palatticeError : public std::runtime_error {
public:
palatticeError(std::string msg) : std::runtime_error(msg) {}
};
class palatticeFileError : public palatticeError {
public:
std::string filename;
palatticeFileError(std::string file) : palatticeError("Cannot open "+file), filename(file) {}
};
} //namespace pal
// overload << for output of "Acc" data types
inline std::ostream &operator<<(std::ostream &out, const pal::AccPair &A)
{
out << A.x << "\t" << A.z;
return out;
}
inline std::ostream &operator<<(std::ostream &out, const pal::AccTriple &A)
{
out << A.x << "\t" << A.z << "\t" << A.s;
return out;
}
namespace std {
//define std::pow() & std::sqrt() for "Acc" data types
inline pal::AccPair pow(const pal::AccPair &A, unsigned int n)
{
pal::AccPair ret;
ret.x = pow(A.x,n);
ret.z = pow(A.z,n);
return ret;
}
inline pal::AccTriple pow(const pal::AccTriple &A, unsigned int n)
{
pal::AccTriple ret;
ret.x = pow(A.x,n);
ret.z = pow(A.z,n);
ret.s = pow(A.s,n);
return ret;
}
inline pal::AccPair sqrt(const pal::AccPair &A)
{
pal::AccPair ret;
ret.x = sqrt(A.x);
ret.z = sqrt(A.z);
return ret;
}
inline pal::AccTriple sqrt(const pal::AccTriple &A)
{
pal::AccTriple ret;
ret.x = sqrt(A.x);
ret.z = sqrt(A.z);
ret.s = sqrt(A.s);
return ret;
}
} //namespace std
#endif
/*__LIBPALATTICE__TYPES_HPP_*/