Convertors between csph_t and ccart3_t
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@ -287,6 +287,44 @@ static inline csphvec_t ccart2csphvec(const ccart3_t cartvec, const sph_t at) {
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return res;
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}
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/// Convert sph_t to csph_t.
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static inline csph_t sph2csph(sph_t s) {
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csph_t cs = {s.r, s.theta, s.phi};
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return cs;
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}
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/// Lossy coordinate transform of ccart3_t to csph_t.
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/** The angle and real part of the radial coordinate are determined
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* from the real components of \a \cart. The imaginary part of the radial
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* coordinate is then determined as the length of the imaginary
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* part of \a cart *projected onto* the real part of \a cart.
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*
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* N.B. this obviously makes not much sense for purely imaginary vectors
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* (and will cause NANs). TODO handle this better.
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*/
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static inline csph_t ccart2csph(const ccart3_t cart) {
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cart3_t rcart = {creal(cart.x), creal(cart.y), creal(cart.z)};
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cart3_t icart = {cimag(cart.x), cimag(cart.y), cimag(cart.z)};
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csph_t sph = sph2csph(cart2sph(rcart));
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sph.r += I * cart3_dot(icart,rcart) / cart3norm(rcart);
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return sph;
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}
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/// Coordinate transform of csph_t to ccart3_t
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static inline ccart3_t csph2ccart(const csph_t sph) {
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ccart3_t cart;
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double sin_th =
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#ifdef QPMS_VECTORS_NICE_TRANSFORMATIONS
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(sph.theta == M_PI) ? 0 :
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#endif
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sin(sph.theta);
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cart.x = sph.r * sin_th * cos(sph.phi);
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cart.y = sph.r * sin_th * sin(sph.phi);
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cart.z = sph.r * cos(sph.theta);
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return cart;
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}
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void print_csphvec(csphvec_t);
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void print_ccart3(ccart3_t);
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void print_cart3(cart3_t);
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