# Source: r-cran-polycub # Package: r-cran-polycub # Versions: r-cran-polycub (0.9.3-1), r-cran-polycub (0.9.4-1) # This Description is active # This Description is owned # Prioritize: 47 Description: Cubature over Polygonal Domains Numerical integration of continuously differentiable functions f(x,y) over simple closed polygonal domains. The following cubature methods are implemented: product Gauss cubature (Sommariva and Vianello, 2007, ), the simple two-dimensional midpoint rule (wrapping 'spatstat.geom' functions), and adaptive cubature for radially symmetric functions via line integrate() along the polygon boundary (Meyer and Held, 2014, , Supplement B). For simple integration along the axes, the 'cubature' package is more appropriate. Description-it: # other Descriptions of the r-cran-polycub package with a translation in it: # # Description-id: 283630 https://ddtp.debian.org/ddt.cgi?desc_id=283630 # patch https://ddtp.debian.org/ddt.cgi?diff1=283630&diff2=324064&language=it # This Description was in forky from 2025-08-10 to 2026-05-05; # This Description was in trixie from 2023-06-12 to 2026-07-13; # This Description was in bookworm from 2021-08-18 to 2026-07-13; # This Description was in bullseye from 2021-02-23 to 2024-09-02; # This Description was in sid from 2021-02-13 to 2026-05-04; # # Description-id: 255141 https://ddtp.debian.org/ddt.cgi?desc_id=255141 # patch https://ddtp.debian.org/ddt.cgi?diff1=255141&diff2=324064&language=it # This Description was in sid from 2017-11-14 to 2021-02-12; # This Description was in bullseye from 2020-03-03 to 2021-02-22; # This Description was in buster from 2017-11-20 to 2022-09-13; # # Description-id: 218784 https://ddtp.debian.org/ddt.cgi?desc_id=218784 # patch https://ddtp.debian.org/ddt.cgi?diff1=218784&diff2=324064&language=it # This Description was in jessie from 2014-02-08 to 2018-06-26; # This Description was in sid from 2014-01-28 to 2017-11-13; # This Description was in stretch from 2015-05-03 to 2020-07-21; # This Description was in buster from 2017-07-28 to 2017-11-19; #