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  | g0jL (const Grid &r_grid, const Grid &q_grid, std::size_t max_l, bool subtract_one=false) | 
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  | g0jL (const jL &other) | 
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| double  | angularCff (int, int) const override final | 
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| double  | angularCgg (int, int) const override final | 
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| double  | angularCfg (int, int) const override final | 
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| double  | angularCgf (int, int) const override final | 
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| std::string  | name () const override final | 
|   | Returns "name" of operator (e.g., 'E1')  
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  | jL (const Grid &r_grid, const Grid &q_grid, std::size_t max_l, bool subtract_one=false) | 
|   | Contruction takes radial grid, a q grid, and a maximum L. Fills lookup table. 
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  | jL (const jL &other) | 
|   | Constructing from existing operator: copies JL table - faster. Can copy from a jL of different type (g0,g5 etc) 
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jL &  | operator= (const jL &)=delete | 
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std::size_t  | L () const | 
|   | Current value of L (should = rank) 
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std::size_t  | max_L () const | 
|   | Maximum L value in table. 
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const auto &  | q_grid () const | 
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const auto &  | r_grid () const | 
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| virtual void  | set_L_q (std::size_t L, double q) | 
|   | Sets the current L and q values for use. Note: NOT thread safe!  
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| DiracSpinor  | radial_rhs (const int kappa_a, const DiracSpinor &Fb) const override | 
|   | radial_int = Fa * radial_rhs(a, Fb) (a needed for angular factor)  
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| virtual double  | radialIntegral (const DiracSpinor &Fa, const DiracSpinor &Fb) const override final | 
|   | Defined via <a||h||b> = angularF(a,b) * radialIntegral(a,b) (Note: if radial_rhs is overridden, then radialIntegral must also be_.  
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double  | rme (const DiracSpinor &a, const DiracSpinor &b, std::size_t L, double q) const | 
|   | Directly calculate reduced matrix element without needing to call set_L_q - this is thread safe. 
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bool  | is_zero (const DiracSpinor &a, const DiracSpinor &b, std::size_t L) const | 
|   | Checks if specific ME is zero (when not useing set_L_q) 
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| virtual double  | angularF (const int ka, const int kb) const override | 
|   | angularF: links radiation integral to RME. RME = <a||h||b> = angularF(a,b) * radial_int(a,b)  
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| std::string  | units () const override final | 
|   | Returns units of operator (usually au, may be MHz, etc.)  
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bool  | freqDependantQ () const | 
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bool  | isZero (const int ka, int kb) const | 
|   | If matrix element <a|h|b> is zero, returns true. 
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bool  | isZero (const DiracSpinor &Fa, const DiracSpinor &Fb) const | 
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bool  | selectrion_rule (int twoJA, int piA, int twoJB, int piB) const | 
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| virtual void  | updateFrequency (const double) | 
|   | Update frequency for frequency-dependant operators.  
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void  | scale (double lambda) | 
|   | Permanently re-scales the operator by constant, lambda. 
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const std::vector< double > &  | getv () const | 
|   | Returns a const ref to vector v. 
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double  | getc () const | 
|   | Returns a const ref to constant c. 
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int  | get_d_order () const | 
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bool  | imaginaryQ () const | 
|   | returns true if operator is imaginary (has imag MEs) 
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int  | rank () const | 
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int  | parity () const | 
|   | returns parity, as integer (+1 or -1) 
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int  | symm_sign (const DiracSpinor &Fa, const DiracSpinor &Fb) const | 
|   | returns relative sign between <a||x||b> and <b||x||a> 
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double  | rme3js (const int twoja, const int twojb, int two_mb=1, int two_q=0) const | 
|   | ME = rme3js * RME. 
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DiracSpinor  | reduced_rhs (const int ka, const DiracSpinor &Fb) const | 
|   | <a||h||b> = Fa * reduced_rhs(a, Fb) (a needed for angular factor) 
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DiracSpinor  | reduced_lhs (const int ka, const DiracSpinor &Fb) const | 
|   | <b||h||a> = Fa * reduced_lhs(a, Fb) (a needed for angular factor) 
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double  | reducedME (const DiracSpinor &Fa, const DiracSpinor &Fb) const | 
|   | The reduced matrix element. 
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double  | fullME (const DiracSpinor &Fa, const DiracSpinor &Fb, std::optional< int > two_ma=std::nullopt, std::optional< int > two_mb=std::nullopt, std::optional< int > two_q=std::nullopt) const | 
|   | Returns "full" matrix element, for optional (ma, mb, q) [taken as int 2*]. If not specified, returns z-component (q=0), with ma=mb=min(ja,jb) 
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Matrix element of tensor operator: gamma^0 J_L(qr) C^L.