A class for the CKM matrix elements. More...

#include <CKM.h>

Detailed Description

A class for the CKM matrix elements.

Author: HEPfit Collaboration

Copyright: GNU General Public License

This is the class for defining the CKM matrix and its elements with the Wolfenstein and Gilman parameterizations.

Definition at line 23 of file CKM.h.

Public Member Functions
	CKM ()

const double	computeAlpha () const
	The CKM angle \(\alpha\).

const double	computeBeta () const
	The CKM angle \(\beta\).

const double	computeBetas () const
	The CKM angle \(\beta_s\).

void	computeCKM (double Vus_v, double Vcb_v, double Vub_v, double gamma_v, bool useVud=false)
	A set method to calculate the CKM matrix from CKM elements and \( \gamma \).

void	computeCKMfromAngles (double s12_in, double s23_in, double s13_in, double delta_in)
	A set method to calculate the CKM matrix from the sines of the angles and \( \delta \).

void	computeCKMwithWolfenstein (double Lambda_v, double A_v, double Rho_v, double Eta_v)
	A set method to calculate the CKM matrix from Wolfenstein parameters.

const double	computeGamma () const
	The CKM angle \(\gamma\).

const gslpp::complex	computelamc () const
	The product of the CKM elements \(V_{cd} V_{cs}^*\).

const gslpp::complex	computelamc_d () const
	The product of the CKM elements \(V_{cd} V_{cb}^*\).

const gslpp::complex	computelamc_s () const
	The product of the CKM elements \(V_{cs} V_{cb}^*\).

const gslpp::complex	computelamt () const
	The product of the CKM elements \(V_{td} V_{ts}^*\).

const gslpp::complex	computelamt_d () const
	The product of the CKM elements \(V_{td} V_{tb}^*\).

const gslpp::complex	computelamt_s () const
	The product of the CKM elements \(V_{ts} V_{tb}^*\).

const gslpp::complex	computelamu () const
	The product of the CKM elements \(V_{ud} V_{us}^*\).

const gslpp::complex	computelamu_d () const
	The product of the CKM elements \(V_{ud} V_{ub}^*\).

const gslpp::complex	computelamu_s () const
	The product of the CKM elements \(V_{us} V_{ub}^*\).

const double	computeRb () const
	\(R_b=\|(V_{ud}V_{ub}^)/(V_{ud}V_{ub}^)\|\).

const double	computeRt () const
	\(R_t=\|(V_{td} V_{tb}^)/(V_{cd}V_{cb}^)\|\).

const double	computeRts () const
	\(R_{ts}=\|(V_{ts}V_{tb}^)/(V_{cs}V_{cb}^)\|\).

const double	getA () const
	A member for returning the value of the Wolfenstein parameter \( A \).

const double	getc12 () const
	A member for returning the value of the cosine of the CKM parameter \( \theta_{12} \).

const double	getc13 () const
	A member for returning the value of the cosine of the CKM parameter \( \theta_{13} \).

const double	getc23 () const
	A member for returning the value of the cosine of the CKM parameter \( \theta_{23} \).

const gslpp::matrix< gslpp::complex >	getCKM () const
	A member for returning the CKM matrix.

const double	getdelta () const
	A member for returning the value of the CKM parameter \( \delta \).

const double	getEta () const
	A member for returning the value of the Wolfenstein parameter \( \eta \).

const double	getEtaBar () const
	A member for returning the value of the Wolfenstein parameter \( \bar{\eta} \).

const double	getJcp () const
	A member for returning the value of the Jarlskog determinant.

const double	getLambda () const
	A member for returning the value of the Wolfenstein parameter \( \lambda \).

const double	getRho () const
	A member for returning the value of the Wolfenstein parameter \( \rho \).

const double	getRhoBar () const
	A member for returning the value of the Wolfenstein parameter \( \bar{\rho} \).

const double	gets12 () const
	A member for returning the value of the sine of the CKM parameter \( \theta_{12} \).

const double	gets13 () const
	A member for returning the value of the sine of the CKM parameter \( \theta_{13} \).

const double	gets23 () const
	A member for returning the value of the sine of the CKM parameter \( \theta_{23} \).

const gslpp::complex	getV_cb () const
	A member for returning the value of the CKM element \( V_{cb} \).

const gslpp::complex	getV_cd () const
	A member for returning the value of the CKM element \( V_{cd} \).

const gslpp::complex	getV_cs () const
	A member for returning the value of the CKM element \( V_{cs} \).

const gslpp::complex	getV_tb () const
	A member for returning the value of the CKM element \( V_{tb} \).

const gslpp::complex	getV_td () const
	A member for returning the value of the CKM element \( V_{td} \).

const gslpp::complex	getV_ts () const
	A member for returning the value of the CKM element \( V_{ts} \).

const gslpp::complex	getV_ub () const
	A member for returning the value of the CKM element \( V_{ub} \).

const gslpp::complex	getV_ud () const
	A member for returning the value of the CKM element \( V_{ud} \).

const gslpp::complex	getV_us () const
	A member for returning the value of the CKM element \( V_{us} \).

Private Member Functions
void	computeCKMfromAngles ()

Private Attributes
double	A
	The Wolfenstein parameters.

double	c12

double	c13
	The cosine of the three mixing angles.

double	c23

double	delta
	The CP violating phase in the CKM matrix.

double	Eta

double	Lambda

double	Rho

double	s12

double	s13

double	s23
	The sine of the three mixing angles.

gslpp::matrix< gslpp::complex >	V
	The CKM matrix.

Constructor & Destructor Documentation

◆ CKM()

CKM::CKM ( )

Definition at line 10 of file CKM.cpp.

10 : V(3, 3)

11{}

CKM::V

gslpp::matrix< gslpp::complex > V

The CKM matrix.

Definition CKM.h:383

Member Function Documentation

◆ computeAlpha()

const double CKM::computeAlpha ( ) const

The CKM angle \(\alpha\).

Returns: \(\alpha\) in radians

Definition at line 130 of file CKM.cpp.

{
    return (-V(2, 0)*V(2, 2).conjugate()/(V(0, 0)*V(0, 2).conjugate())).arg();
}

◆ computeBeta()

const double CKM::computeBeta ( ) const

The CKM angle \(\beta\).

Returns: \(\beta\) in radians

Definition at line 120 of file CKM.cpp.

{
    return (-V(1, 0)*V(1, 2).conjugate()/(V(2, 0)*V(2, 2).conjugate())).arg();
}

◆ computeBetas()

const double CKM::computeBetas ( ) const

The CKM angle \(\beta_s\).

Returns: \(\beta_s\) in radians

Definition at line 135 of file CKM.cpp.

{
    return (-V(2, 1)*V(2, 2).conjugate()/(V(1, 1)*V(1, 2).conjugate())).arg();
}

◆ computeCKM()

void CKM::computeCKM	(	double	Vus_v,
		double	Vcb_v,
		double	Vub_v,
		double	gamma_v,
		bool	useVud = `false`
	)

A set method to calculate the CKM matrix from CKM elements and \( \gamma \).

Parameters

[in]	Vus_v	the CKM element \( V_{us} \) ( \( V_{ud} \) if the useVud flag is true)
[in]	Vcb_v	the CKM element \( V_{cb} \)
[in]	Vub_v	the CKM element \( V_{ub} \)
[in]	gamma_v	the CKM element \( \gamma \)
[in]	useVud	(optional; if set to true, Vus_v is interpreted as the \( V_{ud} \) input value. Default: false

Definition at line 86 of file CKM.cpp.

{
    s13 = Vub_v;
    c13 = sqrt(1.-s13*s13);
    if (useVud) {
        c12 = Vus_v / c13;
        s12 = sqrt(1. - c12 * c12);
    }
    else {
        s12 = Vus_v / c13;
        c12 = sqrt(1. - s12 * s12);
    }
    
    s23 = Vcb_v / c13;
    c23 = sqrt(1. - s23 * s23);
    
    double a = c12 * s13 * s23 / s12 / c23;
    if ( fabs(gamma_v) < 1.e-10 )
        delta = 0.;
    else
        delta = 2. * atan((1. + sqrt(1. - (a * a - 1.) * pow(tan(gamma_v), 2.))*(cos(gamma_v) < 0. ? 1. : (-1.))) / (a - 1.) / tan(gamma_v));
 
    computeCKMfromAngles();
    
    // Wolfenstein to all orders
    Lambda = s12;
    A = s23 / Lambda / Lambda;
    gslpp::complex Rb = V(0, 0) * V(0, 2).conjugate() / (V(1, 0) * V(1, 2).conjugate());
    Rho = -Rb.real();
    Eta = -Rb.imag();
    return;
}

◆ computeCKMfromAngles() [1/2]

void CKM::computeCKMfromAngles ( )

private

Definition at line 40 of file CKM.cpp.

{   
    V.assign(0, 0, c12*c13);
    V.assign(0, 1, s12*c13);
    V.assign(0, 2, gslpp::complex(s13, -delta, true));
 
    V.assign(1, 0 , -s12 * c23 - gslpp::complex(c12 * s23*s13, delta, true));
    V.assign(1, 1, c12 * c23 - gslpp::complex(s12 * s23*s13, delta, true));
    V.assign(1, 2, s23*c13);
 
    V.assign(2, 0, s12 * s23 - gslpp::complex(c12 * c23*s13, delta, true));
    V.assign(2, 1, -c12 * s23 - gslpp::complex(s12 * c23*s13, delta, true));
    V.assign(2, 2, c23*c13);  
}

◆ computeCKMfromAngles() [2/2]

void CKM::computeCKMfromAngles	(	double	s12_in,
		double	s23_in,
		double	s13_in,
		double	delta_in
	)

A set method to calculate the CKM matrix from the sines of the angles and \( \delta \).

Parameters

[in]	s12_in	the sine of the \( \theta_{12} \) angle
[in]	s23_in	the sine of the \( \theta_{23} \) angle
[in]	s13_in	the sine of the \( \theta_{13} \) angle
[in]	delta_in	the CKM phase \( \delta \)

Definition at line 55 of file CKM.cpp.

{   
    s12 = s12_in;
    s13 = s13_in;
    s23 = s23_in;
    delta = delta_in;
    
    c12 = sqrt(1.-s12*s12);
    c13 = sqrt(1.-s13*s13);
    c23 = sqrt(1.-s23*s23);
    
    V.assign(0, 0, c12*c13);
    V.assign(0, 1, s12*c13);
    V.assign(0, 2, gslpp::complex(s13, -delta, true));
 
    V.assign(1, 0 , -s12 * c23 - gslpp::complex(c12 * s23*s13, delta, true));
    V.assign(1, 1, c12 * c23 - gslpp::complex(s12 * s23*s13, delta, true));
    V.assign(1, 2, s23*c13);
 
    V.assign(2, 0, s12 * s23 - gslpp::complex(c12 * c23*s13, delta, true));
    V.assign(2, 1, -c12 * s23 - gslpp::complex(s12 * c23*s13, delta, true));
    V.assign(2, 2, c23*c13);  
    
    // Wolfenstein to all orders
    Lambda = s12;
    A = s23 / Lambda / Lambda;
    gslpp::complex Rb = V(0, 0) * V(0, 2).conjugate() / (V(1, 0) * V(1, 2).conjugate());
    Rho = -Rb.real();
    Eta = -Rb.imag();
}

◆ computeCKMwithWolfenstein()

void CKM::computeCKMwithWolfenstein	(	double	Lambda_v,
		double	A_v,
		double	Rho_v,
		double	Eta_v
	)

A set method to calculate the CKM matrix from Wolfenstein parameters.

Parameters

[in]	Lambda_v	the Wolfenstein parameter \( \lambda \)
[in]	A_v	the Wolfenstein parameter \( A \)
[in]	Rho_v	the Wolfenstein parameter \( \bar{\rho} \)
[in]	Rho_v	the Wolfenstein parameter \( \bar{\eta} \)

Definition at line 13 of file CKM.cpp.

{
    Rho = Rho_v;
    Eta = Eta_v;
    Lambda = Lambda_v;
    A = A_v;
 
    gslpp::complex num(Rho, Eta);
    num = num * sqrt(1. - pow(A, 2.) * pow(Lambda, 4.));
    gslpp::complex den = sqrt(1. - pow(Lambda, 2.)) * gslpp::complex(1. - pow(A, 2.) * pow(Lambda, 4.) * Rho, -pow(A, 2.) * pow(Lambda, 4.) * Eta);
    gslpp::complex ratio = num / den;
 
    double rho_nb = ratio.real();
    double eta_nb = ratio.imag();
 
    s12 = Lambda;
    s23 = A * pow(Lambda, 2.);
    s13 = (gslpp::complex(A * pow(Lambda, 3.) * rho_nb, -A * pow(Lambda, 3.) * eta_nb)).abs();
    delta = -(gslpp::complex(A * pow(Lambda, 3.) * rho_nb, -A * pow(Lambda, 3.) * eta_nb)).arg();
 
    c12 = sqrt(1. - s12 * s12);
    c13 = sqrt(1. - s13 * s13);
    c23 = sqrt(1. - s23 * s23);
    
    computeCKMfromAngles();
}

◆ computeGamma()

const double CKM::computeGamma ( ) const

The CKM angle \(\gamma\).

Returns: \(\gamma\) in radians

Definition at line 125 of file CKM.cpp.

{
    return (-V(0, 0)*V(0, 2).conjugate()/(V(1, 0)*V(1, 2).conjugate())).arg();
}

◆ computelamc()

const gslpp::complex CKM::computelamc ( ) const

The product of the CKM elements \(V_{cd} V_{cs}^*\).

Returns: \(V_{cd} V_{cs}^*\)

Definition at line 147 of file CKM.cpp.

{
    return V(1, 0)*V(1, 1).conjugate();
}

◆ computelamc_d()

const gslpp::complex CKM::computelamc_d ( ) const

The product of the CKM elements \(V_{cd} V_{cb}^*\).

Returns: \(V_{cd} V_{cb}^*\)

Definition at line 163 of file CKM.cpp.

{
    return V(1, 0)*V(1, 2).conjugate();
}

◆ computelamc_s()

const gslpp::complex CKM::computelamc_s ( ) const

The product of the CKM elements \(V_{cs} V_{cb}^*\).

Returns: \(V_{cs} V_{cb}^*\)

Definition at line 179 of file CKM.cpp.

{
    return V(1, 1)*V(1, 2).conjugate();
}

◆ computelamt()

const gslpp::complex CKM::computelamt ( ) const

The product of the CKM elements \(V_{td} V_{ts}^*\).

Returns: \(V_{td} V_{ts}^*\)

Definition at line 142 of file CKM.cpp.

{
    return V(2, 0)*V(2, 1).conjugate();
}

◆ computelamt_d()

const gslpp::complex CKM::computelamt_d ( ) const

The product of the CKM elements \(V_{td} V_{tb}^*\).

Returns: \(V_{td} V_{tb}^*\)

Definition at line 158 of file CKM.cpp.

{
    return V(2, 0)*V(2, 2).conjugate();
}

◆ computelamt_s()

const gslpp::complex CKM::computelamt_s ( ) const

The product of the CKM elements \(V_{ts} V_{tb}^*\).

Returns: \(V_{ts} V_{tb}^*\)

Definition at line 174 of file CKM.cpp.

{
    return V(2, 1)*V(2, 2).conjugate();
}

◆ computelamu()

const gslpp::complex CKM::computelamu ( ) const

The product of the CKM elements \(V_{ud} V_{us}^*\).

Returns: \(V_{ud} V_{us}^*\)

Definition at line 152 of file CKM.cpp.

{
    return V(0, 0)*V(0, 1).conjugate();
}

◆ computelamu_d()

const gslpp::complex CKM::computelamu_d ( ) const

The product of the CKM elements \(V_{ud} V_{ub}^*\).

Returns: \(V_{ud} V_{ub}^*\)

Definition at line 168 of file CKM.cpp.

{
    return V(0, 0)*V(0, 2).conjugate();
}

◆ computelamu_s()

const gslpp::complex CKM::computelamu_s ( ) const

The product of the CKM elements \(V_{us} V_{ub}^*\).

Returns: \(V_{us} V_{ub}^*\)

Definition at line 184 of file CKM.cpp.

{
    return V(0, 1)*V(0, 2).conjugate();
}

◆ computeRb()

const double CKM::computeRb ( ) const

\(R_b=|(V_{ud}V_{ub}^*)/(V_{ud}V_{ub}^*)|\).

Returns: \(R_b\)

Definition at line 199 of file CKM.cpp.

{
    return (V(0, 0)*V(0, 2).conjugate()/(V(1, 0)*V(1, 2).conjugate())).abs();
}

◆ computeRt()

const double CKM::computeRt ( ) const

\(R_t=|(V_{td} V_{tb}^*)/(V_{cd}V_{cb}^*)|\).

Returns: \(R_t\)

Definition at line 190 of file CKM.cpp.

{
    return (V(2, 0)*V(2, 2).conjugate()/(V(1, 0)*V(1, 2).conjugate())).abs();
}

◆ computeRts()

const double CKM::computeRts ( ) const

\(R_{ts}=|(V_{ts}V_{tb}^*)/(V_{cs}V_{cb}^*)|\).

Returns: \(R_{ts}\)

Definition at line 194 of file CKM.cpp.

{
    return (V(2, 1)*V(2, 2).conjugate()/(V(1, 1)*V(1, 2).conjugate())).abs();
}

◆ getA()

const double CKM::getA ( ) const

inline

A member for returning the value of the Wolfenstein parameter \( A \).

Returns: the value of \( A \)

Definition at line 97 of file CKM.h.

    {
        return A;
    }

◆ getc12()

const double CKM::getc12 ( ) const

inline

A member for returning the value of the cosine of the CKM parameter \( \theta_{12} \).

Returns: the value of \( \cos\theta_{12} \)

Definition at line 153 of file CKM.h.

    {
        return c12;
    }

◆ getc13()

const double CKM::getc13 ( ) const

inline

A member for returning the value of the cosine of the CKM parameter \( \theta_{13} \).

Returns: the value of \( \cos\theta_{13} \)

Definition at line 171 of file CKM.h.

    {
        return c13;
    }

◆ getc23()

const double CKM::getc23 ( ) const

inline

A member for returning the value of the cosine of the CKM parameter \( \theta_{23} \).

Returns: the value of \( \cos\theta_{23} \)

Definition at line 162 of file CKM.h.

    {
        return c23;
    }

◆ getCKM()

const gslpp::matrix< gslpp::complex > CKM::getCKM ( ) const

inline

A member for returning the CKM matrix.

Returns: the CKM matrix

Definition at line 59 of file CKM.h.

    {
        return V;
    }

◆ getdelta()

const double CKM::getdelta ( ) const

inline

A member for returning the value of the CKM parameter \( \delta \).

Returns: the value of \( \delta \)

Definition at line 180 of file CKM.h.

    {
        return delta;
    }

◆ getEta()

const double CKM::getEta ( ) const

inline

A member for returning the value of the Wolfenstein parameter \( \eta \).

Returns: the value of \( \eta \)

Definition at line 115 of file CKM.h.

    {
        return (s13 * sin(delta) / s12 / s23);
    }

◆ getEtaBar()

const double CKM::getEtaBar ( ) const

inline

A member for returning the value of the Wolfenstein parameter \( \bar{\eta} \).

Returns: the value of \( \bar{\eta} \)

Definition at line 79 of file CKM.h.

    {
        return Eta;
    }

◆ getJcp()

const double CKM::getJcp ( ) const

inline

A member for returning the value of the Jarlskog determinant.

Returns: the value of \( J \)

Definition at line 191 of file CKM.h.

    {
        return Eta * pow(A * pow(Lambda, 3), 2);
    }

◆ getLambda()

const double CKM::getLambda ( ) const

inline

A member for returning the value of the Wolfenstein parameter \( \lambda \).

Returns: the value of \( \lambda \)

Definition at line 88 of file CKM.h.

    {
        return Lambda;
    }

◆ getRho()

const double CKM::getRho ( ) const

inline

A member for returning the value of the Wolfenstein parameter \( \rho \).

Returns: the value of \( \rho \)

Definition at line 106 of file CKM.h.

    {
        return (s13 * cos(delta) / s12 / s23);
    }

◆ getRhoBar()

const double CKM::getRhoBar ( ) const

inline

A member for returning the value of the Wolfenstein parameter \( \bar{\rho} \).

Returns: the value of \( \bar{\rho} \)

Definition at line 70 of file CKM.h.

    {
        return Rho;
    }

◆ gets12()

const double CKM::gets12 ( ) const

inline

A member for returning the value of the sine of the CKM parameter \( \theta_{12} \).

Returns: the value of \( \sin\theta_{12} \)

Definition at line 126 of file CKM.h.

    {
        return s12;
    }

◆ gets13()

const double CKM::gets13 ( ) const

inline

A member for returning the value of the sine of the CKM parameter \( \theta_{13} \).

Returns: the value of \( \sin\theta_{13} \)

Definition at line 135 of file CKM.h.

    {
        return s13;
    }

◆ gets23()

const double CKM::gets23 ( ) const

inline

A member for returning the value of the sine of the CKM parameter \( \theta_{23} \).

Returns: the value of \( \sin\theta_{23} \)

Definition at line 144 of file CKM.h.

    {
        return s23;
    }

◆ getV_cb()

const gslpp::complex CKM::getV_cb ( ) const

inline

A member for returning the value of the CKM element \( V_{cb} \).

Returns: the value of \( V_{cb} \)

Definition at line 247 of file CKM.h.

    {
        return V(1, 2);
    }

◆ getV_cd()

const gslpp::complex CKM::getV_cd ( ) const

inline

A member for returning the value of the CKM element \( V_{cd} \).

Returns: the value of \( V_{cd} \)

Definition at line 229 of file CKM.h.

    {
        return V(1, 0);
    }

◆ getV_cs()

const gslpp::complex CKM::getV_cs ( ) const

inline

A member for returning the value of the CKM element \( V_{cs} \).

Returns: the value of \( V_{cs} \)

Definition at line 238 of file CKM.h.

    {
        return V(1, 1);
    }

◆ getV_tb()

const gslpp::complex CKM::getV_tb ( ) const

inline

A member for returning the value of the CKM element \( V_{tb} \).

Returns: the value of \( V_{tb} \)

Definition at line 274 of file CKM.h.

    {
        return V(2, 2);
    }

◆ getV_td()

const gslpp::complex CKM::getV_td ( ) const

inline

A member for returning the value of the CKM element \( V_{td} \).

Returns: the value of \( V_{td} \)

Definition at line 256 of file CKM.h.

    {
        return V(2, 0);
    }

◆ getV_ts()

const gslpp::complex CKM::getV_ts ( ) const

inline

A member for returning the value of the CKM element \( V_{ts} \).

Returns: the value of \( V_{ts} \)

Definition at line 265 of file CKM.h.

    {
        return V(2, 1);
    }

◆ getV_ub()

const gslpp::complex CKM::getV_ub ( ) const

inline

A member for returning the value of the CKM element \( V_{ub} \).

Returns: the value of \( V_{ub} \)

Definition at line 220 of file CKM.h.

    {
        return V(0, 2);
    }

◆ getV_ud()

const gslpp::complex CKM::getV_ud ( ) const

inline

A member for returning the value of the CKM element \( V_{ud} \).

Returns: the value of \( V_{ud} \)

Definition at line 202 of file CKM.h.

    {
        return V(0, 0);
    }

◆ getV_us()

const gslpp::complex CKM::getV_us ( ) const

inline

A member for returning the value of the CKM element \( V_{us} \).

Returns: the value of \( V_{us} \)

Definition at line 211 of file CKM.h.

    {
        return V(0, 1);
    }

Member Data Documentation

◆ A

double CKM::A

private

The Wolfenstein parameters.

Definition at line 378 of file CKM.h.

◆ c12

double CKM::c12

private

Definition at line 380 of file CKM.h.

◆ c13

double CKM::c13

private

The cosine of the three mixing angles.

Definition at line 380 of file CKM.h.

◆ c23

double CKM::c23

private

Definition at line 380 of file CKM.h.

◆ delta

double CKM::delta

private

The CP violating phase in the CKM matrix.

Definition at line 381 of file CKM.h.

◆ Eta

double CKM::Eta

private

Definition at line 378 of file CKM.h.

◆ Lambda

double CKM::Lambda

private

Definition at line 378 of file CKM.h.

◆ Rho

double CKM::Rho

private

Definition at line 378 of file CKM.h.

◆ s12

double CKM::s12

private

Definition at line 379 of file CKM.h.

◆ s13

double CKM::s13

private

Definition at line 379 of file CKM.h.

◆ s23

double CKM::s23

private

The sine of the three mixing angles.

Definition at line 379 of file CKM.h.

◆ V

gslpp::matrix<gslpp::complex> CKM::V

private

The CKM matrix.

Definition at line 383 of file CKM.h.

The documentation for this class was generated from the following files:

Detailed Description

Public Member Functions

Private Member Functions

Private Attributes

Constructor & Destructor Documentation

◆ CKM()

Member Function Documentation

◆ computeAlpha()

◆ computeBeta()

◆ computeBetas()

◆ computeCKM()

◆ computeCKMfromAngles() [1/2]

◆ computeCKMfromAngles() [2/2]

◆ computeCKMwithWolfenstein()

◆ computeGamma()

◆ computelamc()

◆ computelamc_d()

◆ computelamc_s()

◆ computelamt()

◆ computelamt_d()

◆ computelamt_s()

◆ computelamu()

◆ computelamu_d()

◆ computelamu_s()

◆ computeRb()

◆ computeRt()

◆ computeRts()

◆ getA()

◆ getc12()

◆ getc13()

◆ getc23()

◆ getCKM()

◆ getdelta()

◆ getEta()

◆ getEtaBar()

◆ getJcp()

◆ getLambda()

◆ getRho()

◆ getRhoBar()

◆ gets12()

◆ gets13()

◆ gets23()

◆ getV_cb()

◆ getV_cd()

◆ getV_cs()

◆ getV_tb()

◆ getV_td()

◆ getV_ts()

◆ getV_ub()

◆ getV_ud()

◆ getV_us()

Member Data Documentation

◆ A

◆ c12

◆ c13

◆ c23

◆ delta

◆ Eta

◆ Lambda

◆ Rho

◆ s12

◆ s13

◆ s23

◆ V