This commit reorganizes the Maple scripts which generate the interpolation

coefficients, and the coefficient files themselves, to properly support
multiple interpolation operators, and adds some skeleton support for
Hermite interpolation.  I will add full support for Hermite in a future
checkin.


git-svn-id: http://svn.cactuscode.org/arrangements/CactusBase/LocalInterp/trunk@81 df1f8a13-aa1d-4dd4-9681-27ded5b42416

1 files changed, 212 insertions, 0 deletions

diff --git a/src/GeneralizedPolynomial-Uniform/Lagrange/3d.coeffs/3d.cube.order3.smooth0/coeff-dxz.compute.c b/src/GeneralizedPolynomial-Uniform/Lagrange/3d.coeffs/3d.cube.order3.smooth0/coeff-dxz.compute.c
new file mode 100644
index 0000000..0da29f3
--- /dev/null
+++ b/src/GeneralizedPolynomial-Uniform/Lagrange/3d.coeffs/3d.cube.order3.smooth0/coeff-dxz.compute.c
@@ -0,0 +1,212 @@
+fp t1706,
+   t1672,
+   t1675,
+   t1748,
+   t1697,
+   t1667,
+   t1747,
+   t1707,
+   t1674,
+   t1676,
+   t1746,
+   t1704,
+   t1678,
+   t1745,
+   t1668,
+   t1744,
+   t1677,
+   t1743,
+   t1705,
+   t1671,
+   t1742,
+   t1693,
+   t1741,
+   t1673,
+   t1740,
+   t1739,
+   t1666,
+   t1738,
+   t1737,
+   t1669,
+   t1736,
+   t1665,
+   t1735,
+   t1692,
+   t1670,
+   t1734,
+   t1733,
+   t1732,
+   t1731,
+   t1730,
+   t1729,
+   t1728,
+   t1727,
+   t1663,
+   t1726,
+   t1725,
+   t1680,
+   t1664,
+   t1724,
+   t1723,
+   t1722,
+   t1721,
+   t1720,
+   t1719,
+   t1718,
+   t1717,
+   t1716,
+   t1715,
+   t1681,
+   t1714,
+   t1713,
+   t1712,
+   t1711,
+   t1710,
+   t1689,
+   t1709,
+   t1708,
+   t1702,
+   t1701,
+   t1700,
+   t1699,
+   t1698,
+   t1690,
+   t1687;
+      t1706 = RATIONAL(1.0,80.0);
+      t1672 = t1706*x;
+      t1675 = t1706*z;
+      t1748 = t1672+t1675;
+      t1697 = RATIONAL(-3.0,1000.0);
+      t1667 = t1697*y;
+      t1747 = t1667+RATIONAL(43.0,2000.0);
+      t1707 = RATIONAL(3.0,80.0);
+      t1674 = t1707*x;
+      t1676 = t1707*z;
+      t1746 = t1674+t1676;
+      t1704 = RATIONAL(-3.0,80.0);
+      t1678 = t1704*x;
+      t1745 = t1675+t1678;
+      t1668 = RATIONAL(3.0,1000.0)*y;
+      t1744 = t1668+RATIONAL(-17.0,500.0);
+      t1677 = t1704*z;
+      t1743 = t1674+t1677;
+      t1705 = RATIONAL(-1.0,80.0);
+      t1671 = t1705*x;
+      t1742 = t1671+t1675;
+      t1693 = RATIONAL(-1.0,1000.0);
+      t1741 = t1667+t1693;
+      t1673 = t1705*z;
+      t1740 = t1672+t1673;
+      t1739 = t1671+t1673;
+      t1666 = t1693*y;
+      t1738 = t1666+t1673;
+      t1737 = t1675+t1674;
+      t1669 = RATIONAL(9.0,1000.0)*y;
+      t1736 = t1669+RATIONAL(-37.0,1000.0);
+      t1665 = RATIONAL(1.0,1000.0)*y;
+      t1735 = t1697+t1665;
+      t1692 = RATIONAL(-9.0,1000.0);
+      t1670 = t1692*y;
+      t1734 = t1670+t1674;
+      t1733 = t1676+t1678;
+      t1732 = t1667+RATIONAL(-7.0,2000.0);
+      t1731 = t1670+RATIONAL(-1.0,2000.0);
+      t1730 = t1672+t1676;
+      t1729 = t1667+RATIONAL(-31.0,1000.0);
+      t1728 = t1670+RATIONAL(11.0,500.0);
+      t1727 = t1677+t1678;
+      t1663 = RATIONAL(27.0,1000.0)*y;
+      t1726 = t1663+RATIONAL(-9.0,250.0);
+      t1725 = t1668+RATIONAL(-13.0,2000.0);
+      t1680 = RATIONAL(-27.0,1000.0);
+      t1664 = t1680*y;
+      t1724 = t1664+t1677;
+      t1723 = t1667+RATIONAL(19.0,1000.0);
+      t1722 = t1670+t1678;
+      t1721 = t1669+RATIONAL(13.0,1000.0);
+      t1720 = t1673+t1678;
+      t1719 = t1671+t1677;
+      t1718 = t1668+t1673;
+      t1717 = t1668+t1671;
+      t1716 = t1671+t1676;
+      t1715 = t1672+t1677;
+      t1681 = RATIONAL(-19.0,2000.0);
+      t1714 = t1669+t1681;
+      t1713 = t1668+RATIONAL(37.0,2000.0);
+      t1712 = t1670+t1672;
+      t1711 = t1666+t1675;
+      t1710 = t1673+t1674;
+      t1689 = RATIONAL(31.0,2000.0);
+      t1709 = t1669+t1689;
+      t1708 = t1669+t1680;
+      t1702 = RATIONAL(2.0,125.0);
+      t1701 = RATIONAL(-9.0,500.0);
+      t1700 = RATIONAL(-1.0,250.0);
+      t1699 = RATIONAL(-1.0,500.0);
+      t1698 = RATIONAL(-7.0,250.0);
+      t1690 = RATIONAL(49.0,2000.0);
+      t1687 = RATIONAL(-21.0,2000.0);
+      coeff_dxz_m1_m1_m1 = t1678+RATIONAL(147.0,2000.0)+t1724;
+      coeff_dxz_0_m1_m1 = t1710+t1731;
+      coeff_dxz_p1_m1_m1 = t1736+t1737;
+      coeff_dxz_p2_m1_m1 = t1726+t1733;
+      coeff_dxz_m1_0_m1 = RATIONAL(129.0,2000.0)+t1677+t1722;
+      coeff_dxz_0_0_m1 = t1710+t1732;
+      coeff_dxz_p1_0_m1 = t1737+t1744;
+      coeff_dxz_p2_0_m1 = t1708+t1733;
+      coeff_dxz_m1_p1_m1 = RATIONAL(111.0,2000.0)+t1669+t1727;
+      coeff_dxz_0_p1_m1 = t1710+t1725;
+      coeff_dxz_p1_p1_m1 = t1729+t1737;
+      coeff_dxz_p2_p1_m1 = t1676+t1701+t1722;
+      coeff_dxz_m1_p2_m1 = RATIONAL(93.0,2000.0)+t1663+t1727;
+      coeff_dxz_0_p2_m1 = t1710+t1714;
+      coeff_dxz_p1_p2_m1 = t1675+t1698+t1734;
+      coeff_dxz_p2_p2_m1 = t1664+t1692+t1733;
+      coeff_dxz_m1_m1_0 = t1716+t1731;
+      coeff_dxz_0_m1_0 = t1667+RATIONAL(-17.0,2000.0)+t1748;
+      coeff_dxz_p1_m1_0 = t1672+t1700+t1718;
+      coeff_dxz_p2_m1_0 = t1719+t1721;
+      coeff_dxz_m1_0_0 = t1716+t1732;
+      coeff_dxz_0_0_0 = t1672+t1681+t1711;
+      coeff_dxz_p1_0_0 = t1735+t1740;
+      coeff_dxz_p2_0_0 = t1677+t1702+t1717;
+      coeff_dxz_m1_p1_0 = t1716+t1725;
+      coeff_dxz_0_p1_0 = t1665+t1687+t1748;
+      coeff_dxz_p1_p1_0 = t1699+t1672+t1738;
+      coeff_dxz_p2_p1_0 = t1719+t1723;
+      coeff_dxz_m1_p2_0 = t1714+t1716;
+      coeff_dxz_0_p2_0 = RATIONAL(-23.0,2000.0)+t1668+t1748;
+      coeff_dxz_p1_p2_0 = t1740+t1741;
+      coeff_dxz_p2_p2_0 = t1719+t1728;
+      coeff_dxz_m1_m1_p1 = t1730+t1736;
+      coeff_dxz_0_m1_p1 = t1675+t1700+t1717;
+      coeff_dxz_p1_m1_p1 = RATIONAL(33.0,2000.0)+t1667+t1739;
+      coeff_dxz_p2_m1_p1 = t1690+t1677+t1712;
+      coeff_dxz_m1_0_p1 = t1730+t1744;
+      coeff_dxz_0_0_p1 = t1735+t1742;
+      coeff_dxz_p1_0_p1 = t1671+t1689+t1738;
+      coeff_dxz_p2_0_p1 = t1715+t1747;
+      coeff_dxz_m1_p1_p1 = t1729+t1730;
+      coeff_dxz_0_p1_p1 = t1699+t1671+t1711;
+      coeff_dxz_p1_p1_p1 = t1665+RATIONAL(29.0,2000.0)+t1739;
+      coeff_dxz_p2_p1_p1 = t1713+t1715;
+      coeff_dxz_m1_p2_p1 = t1698+t1676+t1712;
+      coeff_dxz_0_p2_p1 = t1741+t1742;
+      coeff_dxz_p1_p2_p1 = RATIONAL(27.0,2000.0)+t1673+t1717;
+      coeff_dxz_p2_p2_p1 = t1709+t1715;
+      coeff_dxz_m1_m1_p2 = t1726+t1743;
+      coeff_dxz_0_m1_p2 = t1720+t1721;
+      coeff_dxz_p1_m1_p2 = t1690+t1675+t1722;
+      coeff_dxz_p2_m1_p2 = RATIONAL(-3.0,2000.0)+t1664+t1746;
+      coeff_dxz_m1_0_p2 = t1708+t1743;
+      coeff_dxz_0_0_p2 = t1702+t1678+t1718;
+      coeff_dxz_p1_0_p2 = t1745+t1747;
+      coeff_dxz_p2_0_p2 = t1687+t1676+t1734;
+      coeff_dxz_m1_p1_p2 = t1677+t1701+t1734;
+      coeff_dxz_0_p1_p2 = t1720+t1723;
+      coeff_dxz_p1_p1_p2 = t1713+t1745;
+      coeff_dxz_p2_p1_p2 = t1669+RATIONAL(-39.0,2000.0)+t1746;
+      coeff_dxz_m1_p2_p2 = t1692+t1674+t1724;
+      coeff_dxz_0_p2_p2 = t1720+t1728;
+      coeff_dxz_p1_p2_p2 = t1709+t1745;
+      coeff_dxz_p2_p2_p2 = RATIONAL(-57.0,2000.0)+t1663+t1746;