From: guido Date: Mon, 13 Jun 2005 12:49:05 +0000 (+0000) Subject: test new tensor product constructor for Quadrature X-Git-Url: https://gitweb.dealii.org/cgi-bin/gitweb.cgi?a=commitdiff_plain;h=6432db8c8ce11836902ada5f019c247f72873eb6;p=dealii-svn.git test new tensor product constructor for Quadrature git-svn-id: https://svn.dealii.org/trunk@10860 0785d39b-7218-0410-832d-ea1e28bc413d --- diff --git a/tests/base/quadrature_test.cc b/tests/base/quadrature_test.cc index c72b79676f..390128a1ad 100644 --- a/tests/base/quadrature_test.cc +++ b/tests/base/quadrature_test.cc @@ -39,6 +39,8 @@ fill_vector (std::vector *>& quadratures) { quadratures.push_back (new QGauss(i)); } + QMilne<1> q1d; + quadratures.push_back (new Quadrature(q1d)); } template diff --git a/tests/results/i686-pc-linux-gnu+gcc3.2/base/quadrature_test.output b/tests/results/i686-pc-linux-gnu+gcc3.2/base/quadrature_test.output index 3478fea3c2..728c11ce8f 100644 --- a/tests/results/i686-pc-linux-gnu+gcc3.2/base/quadrature_test.output +++ b/tests/results/i686-pc-linux-gnu+gcc3.2/base/quadrature_test.output @@ -12,6 +12,7 @@ DEAL:1d::Quadrature no.9 (6QGaussILi1EE) is exact for polynomials of degree 9 DEAL:1d::Quadrature no.10 (6QGaussILi1EE) is exact for polynomials of degree 11 DEAL:1d::Quadrature no.11 (6QGaussILi1EE) is exact for polynomials of degree 13 DEAL:1d::Quadrature no.12 (6QGaussILi1EE) is exact for polynomials of degree 15 +DEAL:1d::Quadrature no.13 (10QuadratureILi1EE) is exact for polynomials of degree 5 DEAL:2d::Quadrature no.0 (9QMidpointILi2EE) is exact for polynomials of degree 1 DEAL:2d::Quadrature no.1 (7QTrapezILi2EE) is exact for polynomials of degree 1 DEAL:2d::Quadrature no.2 (8QSimpsonILi2EE) is exact for polynomials of degree 3 @@ -25,6 +26,7 @@ DEAL:2d::Quadrature no.9 (6QGaussILi2EE) is exact for polynomials of degree 9 DEAL:2d::Quadrature no.10 (6QGaussILi2EE) is exact for polynomials of degree 11 DEAL:2d::Quadrature no.11 (6QGaussILi2EE) is exact for polynomials of degree 13 DEAL:2d::Quadrature no.12 (6QGaussILi2EE) is exact for polynomials of degree 15 +DEAL:2d::Quadrature no.13 (10QuadratureILi2EE) is exact for polynomials of degree 5 DEAL:2d:faces::Quadrature no.0 (9QMidpointILi1EE) is exact for polynomials of degree 1 DEAL:2d:faces::Quadrature no.1 (7QTrapezILi1EE) is exact for polynomials of degree 1 DEAL:2d:faces::Quadrature no.2 (8QSimpsonILi1EE) is exact for polynomials of degree 3 @@ -38,6 +40,7 @@ DEAL:2d:faces::Quadrature no.9 (6QGaussILi1EE) is exact for polynomials of degre DEAL:2d:faces::Quadrature no.10 (6QGaussILi1EE) is exact for polynomials of degree 11 DEAL:2d:faces::Quadrature no.11 (6QGaussILi1EE) is exact for polynomials of degree 13 DEAL:2d:faces::Quadrature no.12 (6QGaussILi1EE) is exact for polynomials of degree 15 +DEAL:2d:faces::Quadrature no.13 (10QuadratureILi1EE) is exact for polynomials of degree 5 DEAL:2d:subfaces::Quadrature no.0 (9QMidpointILi1EE) is exact for polynomials of degree 1 DEAL:2d:subfaces::Quadrature no.1 (7QTrapezILi1EE) is exact for polynomials of degree 1 DEAL:2d:subfaces::Quadrature no.2 (8QSimpsonILi1EE) is exact for polynomials of degree 3 @@ -51,6 +54,7 @@ DEAL:2d:subfaces::Quadrature no.9 (6QGaussILi1EE) is exact for polynomials of de DEAL:2d:subfaces::Quadrature no.10 (6QGaussILi1EE) is exact for polynomials of degree 11 DEAL:2d:subfaces::Quadrature no.11 (6QGaussILi1EE) is exact for polynomials of degree 13 DEAL:2d:subfaces::Quadrature no.12 (6QGaussILi1EE) is exact for polynomials of degree 15 +DEAL:2d:subfaces::Quadrature no.13 (10QuadratureILi1EE) is exact for polynomials of degree 5 DEAL:3d::Quadrature no.0 (9QMidpointILi3EE) is exact for polynomials of degree 1 DEAL:3d::Quadrature no.1 (7QTrapezILi3EE) is exact for polynomials of degree 1 DEAL:3d::Quadrature no.2 (8QSimpsonILi3EE) is exact for polynomials of degree 3 @@ -64,6 +68,7 @@ DEAL:3d::Quadrature no.9 (6QGaussILi3EE) is exact for polynomials of degree 9 DEAL:3d::Quadrature no.10 (6QGaussILi3EE) is exact for polynomials of degree 11 DEAL:3d::Quadrature no.11 (6QGaussILi3EE) is exact for polynomials of degree 13 DEAL:3d::Quadrature no.12 (6QGaussILi3EE) is exact for polynomials of degree 15 +DEAL:3d::Quadrature no.13 (10QuadratureILi3EE) is exact for polynomials of degree 5 DEAL:3d:faces::Quadrature no.0 (9QMidpointILi2EE) is exact for polynomials of degree 1 DEAL:3d:faces::Quadrature no.1 (7QTrapezILi2EE) is exact for polynomials of degree 1 DEAL:3d:faces::Quadrature no.2 (8QSimpsonILi2EE) is exact for polynomials of degree 3 @@ -77,6 +82,7 @@ DEAL:3d:faces::Quadrature no.9 (6QGaussILi2EE) is exact for polynomials of degre DEAL:3d:faces::Quadrature no.10 (6QGaussILi2EE) is exact for polynomials of degree 11 DEAL:3d:faces::Quadrature no.11 (6QGaussILi2EE) is exact for polynomials of degree 13 DEAL:3d:faces::Quadrature no.12 (6QGaussILi2EE) is exact for polynomials of degree 15 +DEAL:3d:faces::Quadrature no.13 (10QuadratureILi2EE) is exact for polynomials of degree 5 DEAL:3d:subfaces::Quadrature no.0 (9QMidpointILi2EE) is exact for polynomials of degree 1 DEAL:3d:subfaces::Quadrature no.1 (7QTrapezILi2EE) is exact for polynomials of degree 1 DEAL:3d:subfaces::Quadrature no.2 (8QSimpsonILi2EE) is exact for polynomials of degree 3 @@ -90,3 +96,4 @@ DEAL:3d:subfaces::Quadrature no.9 (6QGaussILi2EE) is exact for polynomials of de DEAL:3d:subfaces::Quadrature no.10 (6QGaussILi2EE) is exact for polynomials of degree 11 DEAL:3d:subfaces::Quadrature no.11 (6QGaussILi2EE) is exact for polynomials of degree 13 DEAL:3d:subfaces::Quadrature no.12 (6QGaussILi2EE) is exact for polynomials of degree 16 +DEAL:3d:subfaces::Quadrature no.13 (10QuadratureILi2EE) is exact for polynomials of degree 5