{-# LANGUAGE BangPatterns #-}
+
module Tetrahedron (
Tetrahedron(..),
b0, -- Cube test
polynomial,
tetrahedron_properties,
tetrahedron_tests,
- volume -- Cube test
- )
+ volume ) -- Cube test
where
-import qualified Data.Vector as V (
- singleton,
- snoc,
- sum
- )
-
-import Test.Framework (Test, testGroup)
-import Test.Framework.Providers.HUnit (testCase)
-import Test.Framework.Providers.QuickCheck2 (testProperty)
+import Data.Vector ( singleton, snoc )
+import qualified Data.Vector as V ( sum )
+import Test.Framework ( Test, testGroup )
+import Test.Framework.Providers.HUnit ( testCase )
+import Test.Framework.Providers.QuickCheck2 ( testProperty )
import Test.HUnit (Assertion, assertEqual)
-import Test.QuickCheck (Arbitrary(..), Gen, Property, (==>))
+import Test.QuickCheck ( Arbitrary(..), Gen, Property, (==>) )
-import Comparisons ((~=))
-import FunctionValues (FunctionValues(..), empty_values)
-import Misc (factorial)
-import Point (Point(..), scale)
-import RealFunction (RealFunction, cmult, fexp)
+import Comparisons ( (~=) )
+import FunctionValues ( FunctionValues(..), empty_values )
+import Misc ( factorial )
+import Point ( Point(..), scale )
+import RealFunction ( RealFunction, cmult, fexp )
data Tetrahedron =
Tetrahedron { function_values :: FunctionValues,
{-# INLINE polynomial #-}
polynomial :: Tetrahedron -> (RealFunction Point)
polynomial t =
- V.sum $ V.singleton ((c t 0 0 0 3) `cmult` (beta t 0 0 0 3)) `V.snoc`
- ((c t 0 0 1 2) `cmult` (beta t 0 0 1 2)) `V.snoc`
- ((c t 0 0 2 1) `cmult` (beta t 0 0 2 1)) `V.snoc`
- ((c t 0 0 3 0) `cmult` (beta t 0 0 3 0)) `V.snoc`
- ((c t 0 1 0 2) `cmult` (beta t 0 1 0 2)) `V.snoc`
- ((c t 0 1 1 1) `cmult` (beta t 0 1 1 1)) `V.snoc`
- ((c t 0 1 2 0) `cmult` (beta t 0 1 2 0)) `V.snoc`
- ((c t 0 2 0 1) `cmult` (beta t 0 2 0 1)) `V.snoc`
- ((c t 0 2 1 0) `cmult` (beta t 0 2 1 0)) `V.snoc`
- ((c t 0 3 0 0) `cmult` (beta t 0 3 0 0)) `V.snoc`
- ((c t 1 0 0 2) `cmult` (beta t 1 0 0 2)) `V.snoc`
- ((c t 1 0 1 1) `cmult` (beta t 1 0 1 1)) `V.snoc`
- ((c t 1 0 2 0) `cmult` (beta t 1 0 2 0)) `V.snoc`
- ((c t 1 1 0 1) `cmult` (beta t 1 1 0 1)) `V.snoc`
- ((c t 1 1 1 0) `cmult` (beta t 1 1 1 0)) `V.snoc`
- ((c t 1 2 0 0) `cmult` (beta t 1 2 0 0)) `V.snoc`
- ((c t 2 0 0 1) `cmult` (beta t 2 0 0 1)) `V.snoc`
- ((c t 2 0 1 0) `cmult` (beta t 2 0 1 0)) `V.snoc`
- ((c t 2 1 0 0) `cmult` (beta t 2 1 0 0)) `V.snoc`
+ V.sum $ singleton ((c t 0 0 0 3) `cmult` (beta t 0 0 0 3)) `snoc`
+ ((c t 0 0 1 2) `cmult` (beta t 0 0 1 2)) `snoc`
+ ((c t 0 0 2 1) `cmult` (beta t 0 0 2 1)) `snoc`
+ ((c t 0 0 3 0) `cmult` (beta t 0 0 3 0)) `snoc`
+ ((c t 0 1 0 2) `cmult` (beta t 0 1 0 2)) `snoc`
+ ((c t 0 1 1 1) `cmult` (beta t 0 1 1 1)) `snoc`
+ ((c t 0 1 2 0) `cmult` (beta t 0 1 2 0)) `snoc`
+ ((c t 0 2 0 1) `cmult` (beta t 0 2 0 1)) `snoc`
+ ((c t 0 2 1 0) `cmult` (beta t 0 2 1 0)) `snoc`
+ ((c t 0 3 0 0) `cmult` (beta t 0 3 0 0)) `snoc`
+ ((c t 1 0 0 2) `cmult` (beta t 1 0 0 2)) `snoc`
+ ((c t 1 0 1 1) `cmult` (beta t 1 0 1 1)) `snoc`
+ ((c t 1 0 2 0) `cmult` (beta t 1 0 2 0)) `snoc`
+ ((c t 1 1 0 1) `cmult` (beta t 1 1 0 1)) `snoc`
+ ((c t 1 1 1 0) `cmult` (beta t 1 1 1 0)) `snoc`
+ ((c t 1 2 0 0) `cmult` (beta t 1 2 0 0)) `snoc`
+ ((c t 2 0 0 1) `cmult` (beta t 2 0 0 1)) `snoc`
+ ((c t 2 0 1 0) `cmult` (beta t 2 0 1 0)) `snoc`
+ ((c t 2 1 0 0) `cmult` (beta t 2 1 0 0)) `snoc`
((c t 3 0 0 0) `cmult` (beta t 3 0 0 0))