Move some legacy code from qpms_types.h to normalisation.h; to be pruned later.
Former-commit-id: 0078e465757bc40f574837f196a7ab0c08529db8
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@ -25,6 +25,7 @@
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#define QPMS_GROUPS_H
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#include "qpms_types.h"
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#include <assert.h>
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/// To be used only in qpms_finite_group_t
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struct qpms_finite_group_irrep_t {
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@ -207,4 +207,77 @@ static inline complex double qpms_spharm_azimuthal_part_derivative_div_m(qpms_no
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QPMS_WTF;
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}
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}
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#if 0 // legacy code moved from qpms_types.h. TODO cleanup
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/// Returns the normalisation convention code without the Condon-Shortley phase.
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static inline int qpms_normalisation_t_normonly(qpms_normalisation_t norm) {
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return norm & (~QPMS_NORMALISATION_T_CSBIT);
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}
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/* Normalisation of the spherical waves is now scattered in at least three different files:
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* here, we have the norm in terms of radiated power of outgoing wave.
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* In file legendre.c, function qpms_pitau_get determines the norm used in the vswf.c
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* spherical vector wave norms. The "dual" waves in vswf.c use the ..._abssquare function below.
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* In file translations.c, the normalisations are again set by hand using the normfac and lognormfac
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* functions.
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*/
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#include <math.h>
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#include <assert.h>
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// relative to QPMS_NORMALISATION_KRISTENSSON_CS, i.e.
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// P_l^m[normtype] = P_l^m[Kristensson]
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static inline double qpms_normalisation_t_factor(qpms_normalisation_t norm, qpms_l_t l, qpms_m_t m) {
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int csphase = qpms_normalisation_t_csphase(norm);
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norm = qpms_normalisation_t_normonly(norm);
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double factor;
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switch (norm) {
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case QPMS_NORMALISATION_KRISTENSSON:
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factor = 1.;
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break;
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case QPMS_NORMALISATION_TAYLOR:
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factor = sqrt(l*(l+1));
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break;
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case QPMS_NORMALISATION_NONE:
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factor = sqrt(l*(l+1) * 4 * M_PI / (2*l+1) * exp(lgamma(l+m+1)-lgamma(l-m+1)));
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break;
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#ifdef USE_XU_ANTINORMALISATION // broken probably in legendre.c
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case QPMS_NORMALISATION_XU:
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factor = sqrt(4 * M_PI) / (2*l+1) * exp(lgamma(l+m+1)-lgamma(l-m+1));
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break;
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#endif
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default:
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assert(0);
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}
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factor *= (m%2)?(-csphase):1;
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return factor;
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}
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// TODO move elsewhere
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static inline double qpms_normalisation_t_factor_abssquare(qpms_normalisation_t norm, qpms_l_t l, qpms_m_t m) {
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norm = qpms_normalisation_t_normonly(norm);
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switch (norm) {
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case QPMS_NORMALISATION_KRISTENSSON:
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return 1.;
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break;
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case QPMS_NORMALISATION_TAYLOR:
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return l*(l+1);
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break;
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case QPMS_NORMALISATION_NONE:
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return l*(l+1) * 4 * M_PI / (2*l+1) * exp(lgamma(l+m+1)-lgamma(l-m+1));
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break;
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#ifdef USE_XU_ANTINORMALISATION // broken probably in legendre.c
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case QPMS_NORMALISATION_XU:
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{
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double fac = sqrt(4 * M_PI) / (2*l+1) * exp(lgamma(l+m+1)-lgamma(l-m+1));
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return fac * fac;
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}
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break;
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#endif
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default:
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assert(0);
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return NAN;
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}
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}
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#endif
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#endif //NORMALISATION_H
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@ -166,80 +166,6 @@ static inline int qpms_normalisation_t_csphase(qpms_normalisation_t norm) {
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return (norm & QPMS_NORMALISATION_CSPHASE)? -1 : 1;
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}
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#if 0
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/// Returns the normalisation convention code without the Condon-Shortley phase.
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static inline int qpms_normalisation_t_normonly(qpms_normalisation_t norm) {
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return norm & (~QPMS_NORMALISATION_T_CSBIT);
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}
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// TODO move the inlines elsewhere
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/* Normalisation of the spherical waves is now scattered in at least three different files:
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* here, we have the norm in terms of radiated power of outgoing wave.
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* In file legendre.c, function qpms_pitau_get determines the norm used in the vswf.c
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* spherical vector wave norms. The "dual" waves in vswf.c use the ..._abssquare function below.
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* In file translations.c, the normalisations are again set by hand using the normfac and lognormfac
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* functions.
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*/
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#include <math.h>
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#include <assert.h>
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// relative to QPMS_NORMALISATION_KRISTENSSON_CS, i.e.
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// P_l^m[normtype] = P_l^m[Kristensson]
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static inline double qpms_normalisation_t_factor(qpms_normalisation_t norm, qpms_l_t l, qpms_m_t m) {
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int csphase = qpms_normalisation_t_csphase(norm);
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norm = qpms_normalisation_t_normonly(norm);
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double factor;
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switch (norm) {
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case QPMS_NORMALISATION_KRISTENSSON:
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factor = 1.;
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break;
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case QPMS_NORMALISATION_TAYLOR:
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factor = sqrt(l*(l+1));
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break;
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case QPMS_NORMALISATION_NONE:
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factor = sqrt(l*(l+1) * 4 * M_PI / (2*l+1) * exp(lgamma(l+m+1)-lgamma(l-m+1)));
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break;
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#ifdef USE_XU_ANTINORMALISATION // broken probably in legendre.c
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case QPMS_NORMALISATION_XU:
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factor = sqrt(4 * M_PI) / (2*l+1) * exp(lgamma(l+m+1)-lgamma(l-m+1));
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break;
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#endif
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default:
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assert(0);
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}
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factor *= (m%2)?(-csphase):1;
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return factor;
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}
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// TODO move elsewhere
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static inline double qpms_normalisation_t_factor_abssquare(qpms_normalisation_t norm, qpms_l_t l, qpms_m_t m) {
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norm = qpms_normalisation_t_normonly(norm);
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switch (norm) {
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case QPMS_NORMALISATION_KRISTENSSON:
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return 1.;
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break;
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case QPMS_NORMALISATION_TAYLOR:
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return l*(l+1);
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break;
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case QPMS_NORMALISATION_NONE:
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return l*(l+1) * 4 * M_PI / (2*l+1) * exp(lgamma(l+m+1)-lgamma(l-m+1));
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break;
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#ifdef USE_XU_ANTINORMALISATION // broken probably in legendre.c
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case QPMS_NORMALISATION_XU:
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{
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double fac = sqrt(4 * M_PI) / (2*l+1) * exp(lgamma(l+m+1)-lgamma(l-m+1));
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return fac * fac;
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}
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break;
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#endif
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default:
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assert(0);
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return NAN;
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}
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}
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#endif
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/// Bessel function kinds.
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typedef enum {
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QPMS_BESSEL_REGULAR = 1, ///< regular (spherical) Bessel function \a j (Bessel function of the first kind)
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