New qpms_scatsys_apply_symmetry kinda done?
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@ -176,7 +176,7 @@ qpms_scatsys_t *qpms_scatsys_apply_symmetry(const qpms_scatsys_t *orig,
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// Copy the qpms_tmatrix_fuction_t from orig
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ss->tmg_count = orig->tmg_count;
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QPMS_CRASHING_MALLOC(ss->tmg, ss->tmg_count * sizeof(*(ss->tmg))); //TODO free
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QPMS_CRASHING_MALLOC(ss->tmg, ss->tmg_count * sizeof(*(ss->tmg)));
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memcpy(ss->tmg, orig->tmg, ss->tmg_count * sizeof(*(ss->tmg)));
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// Allocate T-matrix, particle and particle orbit info arrays
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@ -198,7 +198,7 @@ qpms_scatsys_t *qpms_scatsys_apply_symmetry(const qpms_scatsys_t *orig,
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// Evaluate the original T-matrices at omega
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qpms_tmatrix_t **tm_orig_omega;
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QPMS_CRASHING_MALLOC(tm_orig_omega, orig->tmg_count * sizeof(*tm_orig_omega)); //TODO free
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QPMS_CRASHING_MALLOC(tm_orig_omega, orig->tmg_count * sizeof(*tm_orig_omega));
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for(qpms_ss_tmgi_t i = 0; i < orig->tmg_count; ++i)
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tm_orig_omega[i] = qpms_tmatrix_init_from_function(orig->tmg[i], omega);
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@ -211,36 +211,43 @@ qpms_scatsys_t *qpms_scatsys_apply_symmetry(const qpms_scatsys_t *orig,
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ssw->wavenumber = qpms_wavenumber(omega, ssw->medium);
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// we will be using ss->tm_capacity also for ssw->tm
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QPMS_CRASHING_MALLOC(ssw->tm, ss->tm_capacity * sizeof(*(ssw->tm))); // returned
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for (qpms_ss_tmi_t i = 0; i < ss->tm_count; ++i)
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ssw->tm[i] = qpms_tmatrix_apply_operation(ss->tm[i].op, tm_orig_omega[ss->tm[i].tmgi]);
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// Copy T-matrices; checking for duplicities
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// Evaluate T-matrices at omega; checking for duplicities
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ss->max_bspecn = 0; // We'll need it later.for memory alloc estimates.
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qpms_ss_tmi_t tm_dupl_remap[ss->tm_capacity]; // Auxilliary array to label remapping the indices after ignoring t-matrix duplicities; VLA!
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ss->tm_count = 0;
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for (qpms_ss_tmi_t i = 0; i < orig->tm_count; ++i) {
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qpms_tmatrix_t *ti = qpms_tmatrix_apply_operation(orig->tm[i].op, tm_orig_omega[orig->tm[i].tmgi]);
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qpms_ss_tmi_t j;
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for (j = 0; j < ss->tm_count; ++j)
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if (qpms_tmatrix_isclose(orig->tm[i], ss->tm[j], tol->rtol, tol->atol)) {
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if (qpms_tmatrix_isclose(ssw->tm[i], ssw->tm[j], tol->rtol, tol->atol)) {
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break;
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}
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if (j == ss->tm_count) { // duplicity not found, copy the t-matrix
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ss->tm[j] = qpms_tmatrix_copy(orig->tm[i]);
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ss->max_bspecn = MAX(ss->tm[j]->spec->n, ss->max_bspecn);
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if (j == ss->tm_count) { // duplicity not found, save both the "abstract" and "at omega" T-matrices
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ss->tm[j].op = qpms_tmatrix_operation_copy(orig->tm[j].op);
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ss->tm[j].tmgi = orig->tm[j].tmgi; // T-matrix functions are preserved.
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ssw->tm[j] = ti;
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ss->max_bspecn = MAX(ssw->tm[j]->spec->n, ss->max_bspecn);
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lMax = MAX(lMax, ss->tm[j]->spec->lMax);
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++(ss->tm_count);
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}
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else qpms_tmatrix_free(ti);
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tm_dupl_remap[i] = j;
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if (normalisation == QPMS_NORMALISATION_UNDEF)
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normalisation = ss->tm[i]->spec->norm;
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normalisation = ssw->tm[i]->spec->norm;
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// We expect all bspec norms to be the same.
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else QPMS_ENSURE(normalisation == ss->tm[j]->spec->norm,
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else QPMS_ENSURE(normalisation == ssw->tm[j]->spec->norm,
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"Normalisation convention must be the same for all T-matrices."
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" %d != %d\n", normalisation, ss->tm[j]->spec->norm);
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" %d != %d\n", normalisation, ssw->tm[j]->spec->norm);
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}
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// Free the original T-matrices at omega
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for(qpms_ss_tmgi_t i = 0; i < orig->tmg_count; ++i)
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qpms_tmatrix_free(tm_orig_omega[i]);
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free(tm_orig_omega);
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// Copy particles, remapping the t-matrix indices
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for (qpms_ss_pi_t i = 0; i < orig->p_count; ++(i)) {
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ss->p[i] = orig->p[i];
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@ -254,18 +261,29 @@ qpms_scatsys_t *qpms_scatsys_apply_symmetry(const qpms_scatsys_t *orig,
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// Extend the T-matrices list by the symmetry operations
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for (qpms_ss_tmi_t tmi = 0; tmi < ss->tm_count; ++tmi)
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for (qpms_gmi_t gmi = 0; gmi < sym->order; ++gmi){
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const size_t d = ss->tm[tmi]->spec->n;
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complex double M[d][d]; // transformation matrix
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qpms_irot3_uvswfi_dense(M[0], ss->tm[tmi]->spec, sym->rep3d[gmi]);
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const size_t d = ssw->tm[tmi]->spec->n;
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complex double *m;
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QPMS_CRASHING_MALLOC(m, d*d*sizeof(complex double));
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qpms_irot3_uvswfi_dense(m, ssw->tm[tmi]->spec, sym->rep3d[gmi]);
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qpms_tmatrix_t *transformed = qpms_tmatrix_apply_symop(ss->tm[tmi], M[0]);
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qpms_ss_tmi_t tmj;
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for (tmj = 0; tmj < ss->tm_count; ++tmj)
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if (qpms_tmatrix_isclose(transformed, ss->tm[tmj], tol->rtol, tol->atol))
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break;
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if (tmj < ss->tm_count) { // HIT, transformed T-matrix already exists
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//TODO some "rounding error cleanup" symmetrisation could be performed here?
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qpms_tmatrix_free(transformed);
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} else { // MISS, save the matrix and increment the count
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ss->tm[ss->tm_count] = transformed;
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} else { // MISS, save the matrix (also the "abstract" one)
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ssw->tm[ss->tm_count] = transformed;
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qpms_tmatrix_operation_compose_chain_init(&(ss->tm[ss->tm_count].op), 2, 1);
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struct qpms_tmatrix_operation_compose_chain * const o = &(ss->tm[ss->tm_count].op.compose_chain);
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o->ops[0] = &(ss->tm[tmj].op); // Let's just borrow this
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o->ops_owned[0] = false;
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o->ops[1] = o->opmem[0];
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o->ops[1]->typ = QPMS_TMATRIX_OPERATION_LRMATRIX;
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o->ops[1]->op.lrmatrix.m = m;
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o->ops[1]->op.lrmatrix.m_size = d * d;
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o->ops_owned[1] = true;
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++(ss->tm_count);
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}
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ss->tm_sym_map[gmi + tmi * sym->order] = tmj; // In any case, tmj now indexes the correct transformed matrix
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@ -404,7 +422,7 @@ qpms_scatsys_t *qpms_scatsys_apply_symmetry(const qpms_scatsys_t *orig,
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QPMS_CRASHING_MALLOC(ss->fecv_pstarts, ss->p_count * sizeof(size_t));
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for (qpms_ss_pi_t pi = 0; pi < ss->p_count; ++pi) {
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ss->fecv_pstarts[pi] = ss->fecv_size;
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ss->fecv_size += ss->tm[ss->p[pi].tmatrix_id]->spec->n; // That's a lot of dereferencing!
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ss->fecv_size += ssw->tm[ss->p[pi].tmatrix_id]->spec->n; // That's a lot of dereferencing!
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}
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QPMS_CRASHING_MALLOC(ss->saecv_sizes, sizeof(size_t) * sym->nirreps);
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@ -435,13 +453,14 @@ qpms_scatsys_t *qpms_scatsys_apply_symmetry(const qpms_scatsys_t *orig,
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}
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ss->c = qpms_trans_calculator_init(lMax, normalisation);
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return ss;
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return ssw;
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}
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void qpms_scatsys_free(qpms_scatsys_t *ss) {
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if(ss) {
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free(ss->tm);
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free(ss->tmg);
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free(ss->p);
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free(ss->fecv_pstarts);
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free(ss->tm_sym_map);
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@ -1029,8 +1029,10 @@ void qpms_tmatrix_operation_clear(qpms_tmatrix_operation_t *f) {
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&(f->op.compose_chain);
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if(o->opmem) {
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for(size_t i = 0; i < o->n; ++i)
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qpms_tmatrix_operation_clear(&(o->opmem[i]));
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if(o->ops_owned[i])
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qpms_tmatrix_operation_clear(o->ops[i]);
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free(o->opmem);
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free(o->ops_owned);
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}
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free(o->ops);
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}
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@ -1081,10 +1083,12 @@ void qpms_tmatrix_operation_copy(qpms_tmatrix_operation_t *dest, const qpms_tmat
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struct qpms_tmatrix_operation_compose_chain * const o =
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&(dest->op.compose_chain);
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QPMS_CRASHING_MALLOC(o->ops, o->n * sizeof(*(o->ops)));
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QPMS_CRASHING_MALLOC(o->ops_owned, o->n * sizeof(*(o->ops_owned)));
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QPMS_CRASHING_MALLOC(o->opmem, o->n * sizeof(*(o->opmem)));
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for(size_t i = 0; i < o->n; ++i) {
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qpms_tmatrix_operation_copy(o->opmem + i, src->op.compose_chain.ops[i]);
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o->ops[i] = o->opmem + i;
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o->ops_owned[i] = true;
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}
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}
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break;
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@ -1093,6 +1097,31 @@ void qpms_tmatrix_operation_copy(qpms_tmatrix_operation_t *dest, const qpms_tmat
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}
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}
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void qpms_tmatrix_operation_compose_chain_init(qpms_tmatrix_operation_t *dest,
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size_t nops, size_t opmem_size) {
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if (nops == 0) {
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QPMS_WARN("Tried to create a composed (chain) operation of zero size;"
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"setting to no-op instead.");
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*dest = qpms_tmatrix_operation_noop;
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}
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if (nops < opmem_size)
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QPMS_WARN("Allocating buffer for %zu operations, in a chained operation of"
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" only %zu elemens, that does not seem to make sense.", opmem_size, nops);
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dest.typ = QPMS_TMATRIX_OPERATION_COMPOSE_CHAIN;
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struct qpms_tmatrix_operation_compose_chain * const o =
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&(dest->op.compose_chain);
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o->n = nops;
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QPMS_CRASHING_MALLOC(o->ops, nops * sizeof(*(o->ops)));
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if (opmem_size != 0) {
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QPMS_CRASHING_CALLOC(o->ops_owned, o->n, sizeof(_Bool));
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QPMS_CRASHING_MALLOC(o->opmem, opmem_size * sizeof(*(o->opmem)));
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} else {
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o->ops_owned = NULL;
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o->opmem = NULL;
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}
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}
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qpms_tmatrix_t *qpms_tmatrix_apply_operation(
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const qpms_tmatrix_operation_t *f, const qpms_tmatrix_t *orig) {
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@ -579,6 +579,7 @@ struct qpms_tmatrix_operation_compose_chain {
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size_t n; ///< Number of operations in ops;
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const struct qpms_tmatrix_operation_t **ops; ///< Operations array. (Pointers owned by this.)
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struct qpms_tmatrix_operation_t *opmem; ///< (Optional) operations buffer into which elements of \a ops point. (Owned by this or NULL.)
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_Bool *ops_owned; ///< True for all sub operations owned by this and saved in opmem. NULL if opmem is NULL.
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};
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/// Specifies an elementwise complex multiplication of type \f$ T'_{ij} = M_{ij}T_{ij} \f$ for qpms_tmatrix_operation_t.
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@ -616,6 +617,8 @@ typedef struct qpms_tmatrix_operation_t {
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} op; ///< Operation data; actual type is determined by \a typ.
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} qpms_tmatrix_operation_t;
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static const qpms_tmatrix_operation_t qpms_tmatrix_operation_noop = {.typ = QPMS_TMATRIX_OPERATION_NOOP};
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/// Apply an operation on a T-matrix, returning a newly allocated result.
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qpms_tmatrix_t *qpms_tmatrix_apply_operation(const qpms_tmatrix_operation_t *op, const qpms_tmatrix_t *orig);
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@ -634,6 +637,13 @@ void qpms_tmatrix_operation_clear(qpms_tmatrix_operation_t *f);
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/** Makes copies of all the internal data and takes ownership over them if needed */
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void qpms_tmatrix_operation_copy(qpms_tmatrix_operation_t *target, const qpms_tmatrix_operation_t *src);
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/// Inits a new "chain" of composed operations, some of which might be owned.
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void qpms_tmatrix_operation_compose_chain_init(
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qpms_tmatrix_operation_t *target, ///< The operation structure that will be set to the chain.
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size_t nops, ///< Number of chained operations (length of the \a ops array)
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size_t opmem_size ///< Size of the own operations buffer (length of the \a opmem array)
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);
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#if 0
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// Abstract types that describe T-matrix/particle/scatsystem symmetries
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// To be implemented later. See also the thoughts in the beginning of groups.h.
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