Bases of the spectral expansions. More...

#include <base_val.h>

Public Member Functions
	Base_val (int nb_of_domains)
	Standard constructor. More...

	Base_val (const Base_val &)
	Copy constructor. More...

	Base_val (FILE *)
	Constructor from a file (see `sauve(FILE*)` ) More...

	~Base_val ()
	Destructor. More...

void	set_base_nondef ()
	Sets the spectral bases to `NONDEF`. More...

void	set_base_r (int l, int base_r)
	Sets the expansion basis for r ( $\xi$ ) functions in a given domain. More...

void	set_base_t (int base_t)
	Sets the expansion basis for $\theta$ functions in all domains. More...

void	set_base_p (int base_p)
	Sets the expansion basis for $\phi$ functions in all domains. More...

void	operator= (const Base_val &)
	Assignment. More...

bool	operator== (const Base_val &) const
	Comparison operator. More...

int	get_b (int l) const
	Returns the code for the expansion basis in domain no. `l`. More...

int	get_base_r (int l) const
	Returns the expansion basis for r ( $\xi$ ) functions in the domain of index `l` (e.g. More...

int	get_base_t (int l) const
	Returns the expansion basis for $\theta$ functions in the domain of index `l` (e.g. More...

int	get_base_p (int l) const
	Returns the expansion basis for $\phi$ functions in the domain of index `l` (e.g. More...

void	name_r (int l, int k, int j, int i, string &basename) const
	Name of the basis function in r ( $\xi$ ) More...

void	name_theta (int l, int k, int j, string &basename) const
	Name of the basis function in $\theta$ . More...

void	name_phi (int l, int k, string &basename) const
	Name of the basis function in $\varphi$ . More...

const Tbl &	theta_functions (int l, int nt) const
	Values of the theta basis functions at the theta collocation points. More...

const Tbl &	phi_functions (int l, int np) const
	Values of the phi basis functions at the phi collocation points. More...

int	get_nzone () const
	Returns the number of domains. More...

void	dsdx ()
	The basis is transformed as with a $\frac{\partial}{\partial \xi}$ operation. More...

void	sx ()
	The basis is transformed as with a $\frac{1}{\xi}$ multiplication. More...

void	mult_x ()
	The basis is transformed as with a multiplication by $\xi$ . More...

void	dsdt ()
	The basis is transformed as with a $\frac{\partial}{\partial \theta}$ operation. More...

void	ssint ()
	The basis is transformed as with a $\frac{1}{\sin \theta}$ multiplication. More...

void	mult_sint ()
	The basis is transformed as with a $\sin \theta$ multiplication. More...

void	mult_cost ()
	The basis is transformed as with a $\cos \theta$ multiplication. More...

void	ylm ()
	The basis is transformed as with a transformation to basis. More...

void	give_quant_numbers (int, int, int, int &, int &, int &) const
	Computes the various quantum numbers and 1d radial base. More...

int	give_lmax (const Mg3d &mgrid, int lz) const
	Returns the highest multipole for a given grid. More...

void	sauve (FILE *) const
	Save in a file. More...

Public Attributes
int *	b
	Array (size: `nzone` ) of the spectral basis in each domain. More...

Protected Attributes
int	nzone
	Number of domains (zones) More...

Friends
ostream &	operator<< (ostream &, const Base_val &)
	Display. More...

Base_val	operator* (const Base_val &, const Base_val &)
	This operator is used when calling multiplication or division of `Valeur` . More...

Detailed Description

Bases of the spectral expansions.

()

The class Base_val describes, in each domain, on which basis the spectral expansion of a given function is performed. The corresponding coefficients will be stored in a Mtbl_cf.

The various bases in each of the three dimensions r , $\theta$ and $\phi$ are identified by an integer defined by a macro in the file type_parite.h. These three integers are then merged (by means of the bitwise OR operator) to give a single integer, stored in Base_val::b[l],
l being the domain index. The bases in r , $\theta$ and $\phi$ can be restored by applying the bitwise AND operator with the masks MSQ_R, MSQ_T and MSQ_P defined in type_parite.h.

The basis functions for expansion with respect to the radial coordinate $\xi$ are coded as follows, m being the order of the Fourier expansion in $\phi$ :

R_CHEB (0x00000001) : Chebyshev polynomials (r -sampling: FIN);
R_CHEBP (0x00000002) : Even Chebyshev polynomials (r -sampling: RARE);
R_CHEBI (0x00000003) : Odd Chebyshev polynomials (r -sampling: RARE );
R_CHEBPI_P (0x00000004) : Even (resp. odd) Chebyshev polynomials for l (spherical harmonic index) even (resp. odd) (r -sampling: RARE );
R_CHEBPI_I (0x00000005) : Odd (resp. even) Chebyshev polynomials for l (spherical harmonic index) even (resp. odd) (r -sampling: RARE ) ;
R_CHEBPIM_P (0x00000006) : Even (resp. odd) Chebyshev polynomials for m even (resp. odd) (r -sampling: RARE );
R_CHEBPIM_I (0x00000007) : Odd (resp. even) Chebyshev polynomials for m even (resp. odd) (r -sampling: RARE ) ;
R_CHEBU (0x00000008) : Chebyshev polynomials (r -sampling: UNSURR ) ;
R_LEG (0x00000009) : Legendre polynomials (r -sampling: FIN);
R_LEGP (0x0000000a) : Even Legendre polynomials (r -sampling: RARE);
R_LEGI (0x0000000b) : Odd Legendre polynomials (r -sampling: RARE);
R_JACO02 (0x0000000c) : Jacobi(0,2) polynomials (r -sampling: FIN).

The basis functions for expansion with respect to the co-latitude coordinate $\theta$ are coded as follows, m being the order of the Fourier expansion in $\phi$ :

T_COSSIN_C (0x00000100) : $\cos(j \theta)$ for m even, $\sin(j \theta)$ for m odd ( $\theta$ -sampling: NONSYM);
T_COSSIN_S (0x00000200) : $\sin(j \theta)$ for m even, $\cos(j \theta)$ for m odd ( $\theta$ -sampling: NONSYM);
T_COS (0x00000300) : $\cos(j \theta)$ m being always even and ( $\theta$ -sampling: NONSYM);
T_SIN (0x00000400) : $\sin(j \theta)$ m being always even, ( $\theta$ -sampling: NONSYM);
T_COS_P (0x00000500) : $\cos(2j \theta)$ ( $\theta$ -sampling: SYM);
T_SIN_P (0x00000600) : $\sin(2j \theta)$ ( $\theta$ -sampling: SYM);
T_COS_I (0x00000700) : $\cos((2j+1) \theta)$ ( $\theta$ -sampling: SYM);
T_SIN_I (0x00000800) : $\sin((2j+1) \theta)$ ( $\theta$ -sampling: SYM);
T_COSSIN_CP (0x00000900) : $\cos(2j \theta)$ for m even, $\sin((2j+1) \theta)$ for m odd ( $\theta$ -sampling: SYM);
T_COSSIN_SP (0x00000a00) : $\sin(2j \theta)$ for m even, $\cos((2j+1) \theta)$ for m odd ( $\theta$ -sampling: SYM);
T_COSSIN_CI (0x00000b00) : $\cos((2j+1) \theta)$ for m even, $\sin(2j \theta)$ for m odd ( $\theta$ -sampling: SYM);
T_COSSIN_SI (0x00000c00) : $\sin((2j+1) \theta)$ for m even, $\cos(2j \theta)$ for m odd ( $\theta$ -sampling: SYM);
T_LEG_P (0x00000d00) : Associated Legendre functions $P_{2j}^m(\cos\theta)$ for m even, $P_{2j+1}^m(\cos\theta)$ for m odd ( $\theta$ -sampling: SYM);
T_LEG_PP (0x00000e00) : Associated Legendre functions $P_{2j}^m(\cos\theta)$ , m being always even ( $\theta$ -sampling: SYM);
T_LEG_I (0x00000f00) : Associated Legendre functions $P_{2j+1}^m(\cos\theta)$ for m even, $P_{2j}^m(\cos\theta)$ for m odd ( $\theta$ -sampling: SYM);
T_LEG_IP (0x00001000) : Associated Legendre functions $P_{2j+1}^m(\cos\theta)$ , m being always even ( $\theta$ -sampling: SYM);
T_LEG_PI (0x00001100) : Associated Legendre functions $P_{2j+1}^m(\cos\theta)$ , m being always odd ( $\theta$ -sampling: SYM);
T_LEG_II (0x00001200) : Associated Legendre functions $P_{2j}^m(\cos\theta)$ , m being always odd ( $\theta$ -sampling: SYM);
T_LEG (0x00001700) : Associated Legendre functions $P_l^m(\cos\theta)$ of all types ;
T_LEG_MP (0x00001800) : Associated Legendre functions $P_l^m(\cos\theta)$ m being always even ( $\theta$ -sampling: NONSYM );
T_LEG_MI (0x00001900) : Associated Legendre functions $P_l^m(\cos\theta)$ m being always odd ( $\theta$ -sampling: NONSYM );

The basis functions for expansion with respect to the azimuthal coordinate $\phi$ are coded as follows

P_COSSIN (0x00010000) : Fourrier series $(\cos(m\phi),\ \sin(m\phi))$ ( $\phi$ -sampling: NONSYM);
P_COSSIN_P (0x00020000) : Fourrier series $(\cos(m\phi),\ \sin(m\phi))$ with even harmonics only (i.e. m even) ( $\phi$ -sampling: SYM);
P_COSSIN_I (0x00030000) : Fourrier series $(\cos(m\phi),\ \sin(m\phi))$ with odd harmonics only (i.e. m odd) ( $\phi$ -sampling: SYM);

Definition at line 325 of file base_val.h.

Constructor & Destructor Documentation

◆ Base_val() [1/3]

Lorene::Base_val::Base_val ( int nb_of_domains )

explicit

Standard constructor.

Definition at line 153 of file base_val.C.

References b, NONDEF, and nzone.

◆ Base_val() [2/3]

Lorene::Base_val::Base_val ( const Base_val & bi )

Copy constructor.

Definition at line 161 of file base_val.C.

References b, and nzone.

◆ Base_val() [3/3]

Lorene::Base_val::Base_val ( FILE * fd )

explicit

Constructor from a file (see sauve(FILE*) )

Definition at line 169 of file base_val.C.

References b, Lorene::fread_be(), and nzone.

◆ ~Base_val()

Lorene::Base_val::~Base_val ( )

Destructor.

Definition at line 180 of file base_val.C.

References b.

Member Function Documentation

◆ dsdt()

void Lorene::Base_val::dsdt ( )

The basis is transformed as with a $\frac{\partial}{\partial \theta}$ operation.

Definition at line 193 of file base_val_manip.C.

References get_base_t(), set_base_t(), T_COS, T_COS_I, T_COS_P, T_COSSIN_C, T_COSSIN_CI, T_COSSIN_CP, T_COSSIN_S, T_COSSIN_SI, T_COSSIN_SP, T_SIN, T_SIN_I, and T_SIN_P.

◆ dsdx()

void Lorene::Base_val::dsdx ( )

The basis is transformed as with a $\frac{\partial}{\partial \xi}$ operation.

Definition at line 94 of file base_val_manip.C.

References get_base_r(), R_CHEBI, R_CHEBP, R_CHEBPI_I, R_CHEBPI_P, R_CHEBPIM_I, R_CHEBPIM_P, R_LEGI, R_LEGP, and set_base_r().

◆ get_b()

int Lorene::Base_val::get_b ( int l ) const

inline

Returns the code for the expansion basis in domain no. l.

Definition at line 392 of file base_val.h.

References b, and nzone.

◆ get_base_p()

int Lorene::Base_val::get_base_p ( int l ) const

inline

Returns the expansion basis for $\phi$ functions in the domain of index l
(e.g.

P_COSSIN , etc..., see general documentation of class Base_val for denomination of the various bases).

Definition at line 425 of file base_val.h.

References b, MSQ_P, and nzone.

◆ get_base_r()

int Lorene::Base_val::get_base_r ( int l ) const

inline

Returns the expansion basis for r ( $\xi$ ) functions in the domain of index l
(e.g.

R_CHEB_P , etc..., see general documentation of class Base_val for denomination of the various bases).

Definition at line 403 of file base_val.h.

References b, MSQ_R, and nzone.

◆ get_base_t()

int Lorene::Base_val::get_base_t ( int l ) const

inline

Returns the expansion basis for $\theta$ functions in the domain of index l
(e.g.

T_COS_P , etc..., see general documentation of class Base_val for denomination of the various bases).

Definition at line 414 of file base_val.h.

References b, MSQ_T, and nzone.

◆ get_nzone()

int Lorene::Base_val::get_nzone ( ) const

inline

Returns the number of domains.

Definition at line 502 of file base_val.h.

References nzone.

◆ give_lmax()

int Lorene::Base_val::give_lmax	(	const Mg3d &	mgrid,
		int	lz
	)		const

Returns the highest multipole for a given grid.

Parameters

mgrid	: the `Mg3d`
lz	: the domain to consider

Returns: the highest multipolar momentum l that can be described by this base on the grid.

Definition at line 297 of file base_val_quantum.C.

References get_base_t(), Lorene::Mg3d::get_np(), Lorene::Mg3d::get_nt(), Lorene::Mg3d::get_nzone(), T_CL_COS_I, T_CL_COS_P, T_CL_SIN_I, T_CL_SIN_P, T_COS, T_COS_I, T_COS_P, T_COSSIN_C, T_COSSIN_CI, T_COSSIN_CP, T_COSSIN_S, T_COSSIN_SI, T_COSSIN_SP, T_LEG, T_LEG_I, T_LEG_II, T_LEG_IP, T_LEG_MI, T_LEG_MP, T_LEG_P, T_LEG_PI, T_LEG_PP, T_SIN_I, and T_SIN_P.

◆ give_quant_numbers()

void Lorene::Base_val::give_quant_numbers	(	int	l,
		int	k,
		int	j,
		int &	m_quant,
		int &	l_quant,
		int &	base_r_1d
	)		const

Computes the various quantum numbers and 1d radial base.

Definition at line 84 of file base_val_quantum.C.

References get_base_p(), get_base_r(), get_base_t(), P_COSSIN, P_COSSIN_I, P_COSSIN_P, R_CHEB, R_CHEBI, R_CHEBP, R_CHEBPI_I, R_CHEBPI_P, R_CHEBPIM_I, R_CHEBPIM_P, R_CHEBU, R_JACO02, R_LEG, R_LEGI, R_LEGP, T_CL_COS_I, T_CL_COS_P, T_CL_SIN_I, T_CL_SIN_P, T_COS, T_COS_I, T_COS_P, T_COSSIN_C, T_COSSIN_CI, T_COSSIN_CP, T_COSSIN_S, T_COSSIN_SI, T_COSSIN_SP, T_LEG, T_LEG_I, T_LEG_II, T_LEG_IP, T_LEG_MI, T_LEG_MP, T_LEG_P, T_LEG_PI, T_LEG_PP, T_SIN_I, and T_SIN_P.

◆ mult_cost()

void Lorene::Base_val::mult_cost ( )

The basis is transformed as with a $\cos \theta$ multiplication.

Definition at line 337 of file base_val_manip.C.

References get_base_t(), set_base_t(), T_COS, T_COS_I, T_COS_P, T_COSSIN_C, T_COSSIN_CI, T_COSSIN_CP, T_COSSIN_S, T_COSSIN_SI, T_COSSIN_SP, T_SIN, T_SIN_I, and T_SIN_P.

◆ mult_sint()

void Lorene::Base_val::mult_sint ( )

The basis is transformed as with a $\sin \theta$ multiplication.

Definition at line 289 of file base_val_manip.C.

References get_base_t(), set_base_t(), T_COS, T_COS_I, T_COS_P, T_COSSIN_C, T_COSSIN_CI, T_COSSIN_CP, T_COSSIN_S, T_COSSIN_SI, T_COSSIN_SP, T_SIN, T_SIN_I, and T_SIN_P.

◆ mult_x()

void Lorene::Base_val::mult_x ( )

The basis is transformed as with a multiplication by $\xi$ .

Definition at line 160 of file base_val_manip.C.

References get_base_r(), R_CHEBI, R_CHEBP, R_CHEBPI_I, R_CHEBPI_P, R_CHEBPIM_I, R_CHEBPIM_P, R_LEGI, R_LEGP, and set_base_r().

◆ name_phi()

void Lorene::Base_val::name_phi	(	int	l,
		int	k,
		string &	basename
	)		const

Name of the basis function in $\varphi$ .

Parameters

l	[input] domain index
k	[input] phi index
basename	[output] string containing the name of the basis function;

Definition at line 78 of file base_val_name_phi.C.

References b, MAX_BASE_2, MSQ_P, nzone, P_COSSIN, P_COSSIN_I, P_COSSIN_P, and TRA_P.

◆ name_r()

void Lorene::Base_val::name_r	(	int	l,
		int	k,
		int	j,
		int	i,
		string &	basename
	)		const

Name of the basis function in r ( $\xi$ )

Parameters

l	[input] domain index
k	[input] phi index (for the basis in r may depend upon the phi index)
j	[input] theta index (for the basis in r may depend upon the theta index)
i	[input] r index
basename	[output] string containing the name of the basis function;

Definition at line 93 of file base_val_name_r.C.

References b, MAX_BASE, MSQ_R, nzone, R_CHEB, R_CHEBI, R_CHEBP, R_CHEBPI_I, R_CHEBPI_P, R_CHEBPIM_I, R_CHEBPIM_P, R_CHEBU, R_JACO02, R_LEG, R_LEGI, R_LEGP, and TRA_R.

◆ name_theta()

void Lorene::Base_val::name_theta	(	int	l,
		int	k,
		int	j,
		string &	basename
	)		const

Name of the basis function in $\theta$ .

Parameters

l	[input] domain index
k	[input] phi index (for the basis in $\theta$ may depend upon the phi index)
j	[input] theta index
basename	[output] string containing the name of the basis function;

Definition at line 123 of file base_val_name_theta.C.

References b, MAX_BASE, MSQ_T, nzone, T_CL_COS_I, T_CL_COS_P, T_CL_SIN_I, T_CL_SIN_P, T_COS, T_COS_I, T_COS_P, T_COSSIN_C, T_COSSIN_CI, T_COSSIN_CP, T_COSSIN_S, T_COSSIN_SI, T_COSSIN_SP, T_LEG, T_LEG_I, T_LEG_II, T_LEG_IP, T_LEG_MI, T_LEG_MP, T_LEG_P, T_LEG_PI, T_LEG_PP, T_SIN, T_SIN_I, T_SIN_P, and TRA_T.

◆ operator=()

void Lorene::Base_val::operator= ( const Base_val & bi )

Assignment.

Definition at line 218 of file base_val.C.

References b, and nzone.

◆ operator==()

bool Lorene::Base_val::operator== ( const Base_val & c2 ) const

Comparison operator.

Definition at line 338 of file base_val.C.

References b.

◆ phi_functions()

const Tbl & Lorene::Base_val::phi_functions	(	int	l,
		int	np
	)		const

Values of the phi basis functions at the phi collocation points.

Parameters

l	[input] domain index
np	[input] number of phi collocation points (or equivalently number of phi basis functions) in the domain of index `l`

Returns: resu : Tbl 2-D containing the values $B_i(\phi_k)$ of the np phi basis functions at the np
collocation points $\phi_k$ in the domain of index l . The storage convention is the following one : \ resu(i,k) = $B_i(\phi_k)$ .

Definition at line 91 of file base_val_phi_funct.C.

References b, MAX_BASE_2, MSQ_P, P_COSSIN, P_COSSIN_I, P_COSSIN_P, and TRA_P.

◆ sauve()

void Lorene::Base_val::sauve ( FILE * fd ) const

Save in a file.

Definition at line 231 of file base_val.C.

References b, Lorene::fwrite_be(), and nzone.

◆ set_base_nondef()

void Lorene::Base_val::set_base_nondef ( )

Sets the spectral bases to NONDEF.

Definition at line 329 of file base_val.C.

References b, NONDEF, and nzone.

◆ set_base_p()

void Lorene::Base_val::set_base_p ( int base_p )

Sets the expansion basis for $\phi$ functions in all domains.

Parameters

base_p type of basis functions in $\phi$ (e.g. P_COSSIN , etc..., see general documentation of class Base_val for denomination of the various bases).

Definition at line 207 of file base_val.C.

References b, MSQ_R, MSQ_T, and nzone.

◆ set_base_r()

void Lorene::Base_val::set_base_r	(	int	l,
		int	base_r
	)

Sets the expansion basis for r ( $\xi$ ) functions in a given domain.

Parameters

l	Domain index
base_r	type of basis functions in r ( $\xi$ ) (e.g. `R_CHEB_P` , etc..., see general documentation of class `Base_val` for denomination of the various bases).

Definition at line 188 of file base_val.C.

References b, MSQ_P, MSQ_T, and nzone.

◆ set_base_t()

void Lorene::Base_val::set_base_t ( int base_t )

Sets the expansion basis for $\theta$ functions in all domains.

Parameters

base_t type of basis functions in $\theta$ (e.g. T_COS_P , etc..., see general documentation of class Base_val for denomination of the various bases).

Definition at line 198 of file base_val.C.

References b, MSQ_P, MSQ_R, and nzone.

◆ ssint()

void Lorene::Base_val::ssint ( )

The basis is transformed as with a $\frac{1}{\sin \theta}$ multiplication.

Definition at line 241 of file base_val_manip.C.

References get_base_t(), set_base_t(), T_COS, T_COS_I, T_COS_P, T_COSSIN_C, T_COSSIN_CI, T_COSSIN_CP, T_COSSIN_S, T_COSSIN_SI, T_COSSIN_SP, T_SIN, T_SIN_I, and T_SIN_P.

◆ sx()

void Lorene::Base_val::sx ( )

The basis is transformed as with a $\frac{1}{\xi}$ multiplication.

Definition at line 127 of file base_val_manip.C.

References get_base_r(), R_CHEBI, R_CHEBP, R_CHEBPI_I, R_CHEBPI_P, R_CHEBPIM_I, R_CHEBPIM_P, R_LEGI, R_LEGP, and set_base_r().

◆ theta_functions()

const Tbl & Lorene::Base_val::theta_functions	(	int	l,
		int	nt
	)		const

Values of the theta basis functions at the theta collocation points.

Parameters

l	[input] domain index
nt	[input] number of theta collocation points (or equivalently number of theta basis functions) in the domain of index `l`

Returns: resu : Tbl 3-D containing the values $B_i(\theta_j)$ of the nt theta basis functions at the nt collocation points $\theta_j$ in the domain of index l . The storage convention is the following one : \ resu(ind_phi,i,j) = $B_i(\theta_j)$ with ind_phi being a supplementary dimension in case of a dependence in phi of the theta basis : for example, if the theta basis is T_COS_P (no dependence in phi), resu.get_dim(2) = 1 and ind_phi can take only the value 0; if the theta basis is T_COSSIN_CP , resu.get_dim(2) = 2, with ind_phi = 0 for m even and
ind_phi = 1 for m odd.

Definition at line 112 of file base_val_theta_funct.C.

References b, MAX_BASE, MSQ_T, T_COS, T_COS_I, T_COS_P, T_COSSIN_C, T_COSSIN_CI, T_COSSIN_CP, T_COSSIN_S, T_COSSIN_SI, T_COSSIN_SP, T_SIN, T_SIN_I, T_SIN_P, and TRA_T.

◆ ylm()

void Lorene::Base_val::ylm ( )

The basis is transformed as with a transformation to $Y^l_m$ basis.

Definition at line 385 of file base_val_manip.C.

References get_base_t(), set_base_t(), T_COS, T_COS_I, T_COS_P, T_COSSIN_C, T_COSSIN_CI, T_COSSIN_CP, T_COSSIN_S, T_LEG, T_LEG_I, T_LEG_II, T_LEG_IP, T_LEG_MP, T_LEG_P, T_LEG_PI, T_LEG_PP, T_SIN_I, and T_SIN_P.

Friends And Related Function Documentation

◆ operator*

Base_val operator*	(	const Base_val &	b1,
		const Base_val &	b2
	)

friend

This operator is used when calling multiplication or division of Valeur .

It returns the appropriate base, taking into account the symmetry of the result. The calculation propreties are those of the multiplication of -1 for antisymmetry and 1 for symmetry.

Should the product of the Base_val not be possible, the result is set to ETATNONDEF , (state not defined). It would be the case, for example, if one and only one of the Valeur is given in spherical harmonics.

Definition at line 105 of file base_val_mult.C.

◆ operator<<

ostream& operator<<	(	ostream &	o,
		const Base_val &	bi
	)

friend

Display.

Definition at line 241 of file base_val.C.

Member Data Documentation

◆ b

int* Lorene::Base_val::b

Array (size: nzone ) of the spectral basis in each domain.

Definition at line 334 of file base_val.h.

◆ nzone

int Lorene::Base_val::nzone

protected

Number of domains (zones)

Definition at line 330 of file base_val.h.

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

Public Member Functions

Public Attributes

Protected Attributes

Friends

Detailed Description

Constructor & Destructor Documentation

◆ Base_val() [1/3]

◆ Base_val() [2/3]

◆ Base_val() [3/3]

◆ ~Base_val()

Member Function Documentation

◆ dsdt()

◆ dsdx()

◆ get_b()

◆ get_base_p()

◆ get_base_r()

◆ get_base_t()

◆ get_nzone()

◆ give_lmax()

◆ give_quant_numbers()

◆ mult_cost()

◆ mult_sint()

◆ mult_x()

◆ name_phi()

◆ name_r()

◆ name_theta()

◆ operator=()

◆ operator==()

◆ phi_functions()

◆ sauve()

◆ set_base_nondef()

◆ set_base_p()

◆ set_base_r()

◆ set_base_t()

◆ ssint()

◆ sx()

◆ theta_functions()

◆ ylm()

Friends And Related Function Documentation

◆ operator*

◆ operator<<

Member Data Documentation

◆ b

◆ nzone