FLINT3.7.0-dev
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_acb_poly_mulmid_classical, _acb_poly_mulmid_transpose, _acb_poly_mulmid, acb_poly_mulmid_classical, acb_poly_mulmid_transpose, acb_poly_mulmid

Synopsis#include <flint/acb_poly.h>
void _acb_poly_mulmid_classical(acb_ptr z, acb_srcptr x, slong xlen, acb_srcptr y, slong ylen, slong nlo, slong nhi, slong prec)source
void _acb_poly_mulmid_transpose(acb_ptr z, acb_srcptr x, slong xlen, acb_srcptr y, slong ylen, slong nlo, slong nhi, slong prec)source
void _acb_poly_mulmid(acb_ptr z, acb_srcptr x, slong xlen, acb_srcptr y, slong ylen, slong nlo, slong nhi, slong prec)source
void acb_poly_mulmid_classical(acb_poly_t res, const acb_poly_t poly1, const acb_poly_t poly2, slong nlo, slong nhi, slong prec)source
void acb_poly_mulmid_transpose(acb_poly_t res, const acb_poly_t poly1, const acb_poly_t poly2, slong nlo, slong nhi, slong prec)source
void acb_poly_mulmid(acb_poly_t res, const acb_poly_t poly1, const acb_poly_t poly2, slong nlo, slong nhi, slong prec)source

Set z (or res) to the coefficients of xnlo,…,xnhi−1x^{\mathit{nlo}}, \ldots, x^{\mathit{nhi}-1} of the product, shifted down to start at x0x^0. The underscore versions write nhi−nlo\mathit{nhi} - \mathit{nlo} coefficients and require positive lengths, 0≤nlo<nhi≤xlen+ylen−10 \le \mathit{nlo} < \mathit{nhi} \le \mathit{xlen} + \mathit{ylen} - 1 and no aliasing. The algorithms and the choice between them are those of the mullow functions.

Cite this page

The FLINT team, “_acb_poly_mulmid_classical, _acb_poly_mulmid_transpose, _acb_poly_mulmid, acb_poly_mulmid_classical, acb_poly_mulmid_transpose, acb_poly_mulmid (acb_poly.h),” FLINT: Fast Library for Number Theory, documentation, version 3.7.0-dev, 2026. https://flintlib.org/doc/acb_poly/_acb_poly_mulmid_classical.html (generated 2026-11-02).