import Examples
import FunctionValues
import Point (Point)
-import PolynomialArray (PolynomialArray)
import ScaleFactor
-import Tetrahedron (Tetrahedron, c, number, polynomial, v0, v1, v2, v3)
+import Tetrahedron (Tetrahedron, c, polynomial, v0, v1, v2, v3)
import ThreeDimensional
import Values (Values3D, dims, empty3d, zoom_shape)
j <- [0..ymax],
k <- [0..zmax],
let tet_vol = (1/24)*(delta^(3::Int)),
+ let fvs' = make_values fvs i j k,
let cube_ijk =
- Cube delta i j k (make_values fvs i j k) tet_vol]
+ Cube delta i j k fvs' tet_vol]
where
xmax = xsize - 1
ymax = ysize - 1
{-# INLINE zoom_lookup #-}
-zoom_lookup :: Grid -> PolynomialArray -> ScaleFactor -> a -> (R.DIM3 -> Double)
-zoom_lookup g polynomials scale_factor _ =
- zoom_result g polynomials scale_factor
+zoom_lookup :: Grid -> ScaleFactor -> a -> (R.DIM3 -> Double)
+zoom_lookup g scale_factor _ =
+ zoom_result g scale_factor
{-# INLINE zoom_result #-}
-zoom_result :: Grid -> PolynomialArray -> ScaleFactor -> R.DIM3 -> Double
-zoom_result g polynomials (sfx, sfy, sfz) (R.Z R.:. m R.:. n R.:. o) =
- (polynomials ! (i, j, k, (number t))) p
+zoom_result :: Grid -> ScaleFactor -> R.DIM3 -> Double
+zoom_result g (sfx, sfy, sfz) (R.Z R.:. m R.:. n R.:. o) =
+ f p
where
offset = (h g)/2
m' = (fromIntegral m) / (fromIntegral sfx) - offset
o' = (fromIntegral o) / (fromIntegral sfz) - offset
p = (m', n', o') :: Point
cube = find_containing_cube g p
- -- Figure out i,j,k without importing those functions.
- Cube _ i j k _ _ = cube
t = find_containing_tetrahedron cube p
-
+ f = polynomial t
-zoom :: Grid -> PolynomialArray -> ScaleFactor -> Values3D
-zoom g polynomials scale_factor
+zoom :: Grid -> ScaleFactor -> Values3D
+zoom g scale_factor
| xsize == 0 || ysize == 0 || zsize == 0 = empty3d
| otherwise =
- R.force $ R.traverse arr transExtent (zoom_lookup g polynomials scale_factor)
+ R.force $ R.unsafeTraverse arr transExtent (zoom_lookup g scale_factor)
where
arr = function_values g
(xsize, ysize, zsize) = dims arr