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Re: [Branch ~ffc-core/ffc/dev] Rev 1470: Updated function-value unit tests. Pass (except for RT1/BDM1/RT2

 

Do you know how to change the normal directions in FIAT?

If so, maybe you can just push the change and we keep our fingers
crossed Rob won't notice/object. ;-)

--
Anders


On Fri, Jan 15, 2010 at 12:54:12PM -0000, noreply@xxxxxxxxxxxxx wrote:
> ------------------------------------------------------------
> revno: 1470
> committer: Marie E. Rognes <meg@xxxxxxxxx>
> branch nick: ffc-unstable
> timestamp: Fri 2010-01-15 13:51:33 +0100
> message:
>   Updated function-value unit tests. Pass (except for RT1/BDM1/RT2
>   cf. FIAT normal directions.) Need to add for NED and RT/BDM in 3D.
> modified:
>   test/unit/test.py
>
>

> === modified file 'test/unit/test.py'
> --- test/unit/test.py	2009-12-11 18:47:52 +0000
> +++ test/unit/test.py	2010-01-15 12:51:33 +0000
> @@ -5,6 +5,7 @@
>  __copyright__ = "Copyright (C) 2007-2009 Anders Logg"
>  __license__  = "GNU GPL version 3 or any later version"
>
> +# Modified by Marie E. Rognes <meg@xxxxxxxxx> 2010
>  import unittest
>  import sys
>  import numpy
> @@ -15,7 +16,7 @@
>  sys.path.append(os.path.join(os.pardir, os.pardir))
>
>  from ufl import *
> -from ffc.finiteelement import FiniteElement as FFCElement
> +from ffc.fiatinterface import create_element as create
>  from ffc import jit
>
>  interval = [(0,), (1,)]
> @@ -32,128 +33,122 @@
>      def testContinuousLagrange(self):
>          "Test space dimensions of continuous Lagrange elements."
>
> -        P1 = FFCElement(FiniteElement("Lagrange", "triangle", 1))
> +        P1 = create(FiniteElement("Lagrange", "triangle", 1))
>          self.assertEqual(P1.space_dimension(), 3)
>
> -        P2 = FFCElement(FiniteElement("Lagrange", "triangle", 2))
> +        P2 = create(FiniteElement("Lagrange", "triangle", 2))
>          self.assertEqual(P2.space_dimension(), 6)
>
> -        P3 = FFCElement(FiniteElement("Lagrange", "triangle", 3))
> +        P3 = create(FiniteElement("Lagrange", "triangle", 3))
>          self.assertEqual(P3.space_dimension(), 10)
>
>      def testDiscontinuousLagrange(self):
>          "Test space dimensions of discontinuous Lagrange elements."
>
> -        P0 = FFCElement(FiniteElement("Discontinuous Lagrange", "triangle", 0))
> +        P0 = create(FiniteElement("DG", "triangle", 0))
>          self.assertEqual(P0.space_dimension(), 1)
>
> -        P1 = FFCElement(FiniteElement("Discontinuous Lagrange", "triangle", 1))
> +        P1 = create(FiniteElement("DG", "triangle", 1))
>          self.assertEqual(P1.space_dimension(), 3)
>
> -        P2 = FFCElement(FiniteElement("Discontinuous Lagrange", "triangle", 2))
> +        P2 = create(FiniteElement("DG", "triangle", 2))
>          self.assertEqual(P2.space_dimension(), 6)
>
> -        P3 = FFCElement(FiniteElement("Discontinuous Lagrange", "triangle", 3))
> +        P3 = create(FiniteElement("DG", "triangle", 3))
>          self.assertEqual(P3.space_dimension(), 10)
>
>  class FunctionValueTests(unittest.TestCase):
> +    """
> +    These tests examine tabulate gives the correct answers for a the
> +    supported (non-mixed) elements of polynomial degree less than or
> +    equal to 3
> +    """
> +
> +    # FIXME: Add tests for NED and BDM/RT in 3D.
> +
> +    def _check_function_values(self, points, element, reference):
> +        for x in points:
> +            table = element.tabulate(0, (x,))
> +            basis = table[table.keys()[0]]
> +            for i in range(len(basis)):
> +                if element.value_shape() == ():
> +                    self.assertAlmostEqual(basis[i], reference[i](x))
> +                else:
> +                    for k in range(element.value_shape()[0]):
> +                        self.assertAlmostEqual(basis[i][k][0],
> +                                               reference[i](x)[k])
>
>      def testContinuousLagrange1D(self):
>          "Test values of continuous Lagrange functions in 1D."
>
> -        element = FFCElement(FiniteElement("Lagrange", "interval", 1))
> -        basis = element.basis()
> -
> +        element = create(FiniteElement("Lagrange", "interval", 1))
>          reference = [lambda x: 1 - x[0],
>                       lambda x: x[0]]
>
> -        for i in range(len(basis)):
> -            for j in range(num_points):
> -                x = random_point(interval)
> -                self.assertAlmostEqual(basis[i](x), reference[i](x))
> +        points = [random_point(interval) for i in range(num_points)]
> +        self._check_function_values(points, element, reference)
>
>      def testContinuousLagrange2D(self):
>          "Test values of continuous Lagrange functions in 2D."
>
> -        element = FFCElement(FiniteElement("Lagrange", "triangle", 1))
> -        basis = element.basis()
> -
> +        element = create(FiniteElement("Lagrange", "triangle", 1))
>          reference = [lambda x: 1 - x[0] - x[1],
>                       lambda x: x[0],
>                       lambda x: x[1]]
>
> -        for i in range(len(basis)):
> -            for j in range(num_points):
> -                x = random_point(triangle)
> -                self.assertAlmostEqual(basis[i](x), reference[i](x))
> +        points = [random_point(triangle) for i in range(num_points)]
> +        self._check_function_values(points, element, reference)
>
>      def testContinuousLagrange3D(self):
>          "Test values of continuous Lagrange functions in 3D."
>
> -        element = FFCElement(FiniteElement("Lagrange", "tetrahedron", 1))
> -        basis = element.basis()
> -
> +        element = create(FiniteElement("Lagrange", "tetrahedron", 1))
>          reference = [lambda x: 1 - x[0] - x[1] - x[2],
>                       lambda x: x[0],
>                       lambda x: x[1],
>                       lambda x: x[2]]
>
> -        for i in range(len(basis)):
> -            for j in range(num_points):
> -                x = random_point(tetrahedron)
> -                self.assertAlmostEqual(basis[i](x), reference[i](x))
> +        points = [random_point(tetrahedron) for i in range(num_points)]
> +        self._check_function_values(points, element, reference)
>
>      def testDiscontinuousLagrange1D(self):
>          "Test values of discontinuous Lagrange functions in 1D."
>
> -        element = FFCElement(FiniteElement("Discontinuous Lagrange", "interval", 1))
> -        basis = element.basis()
> -
> +        element = create(FiniteElement("DG", "interval", 1))
>          reference = [lambda x: 1 - x[0],
>                       lambda x: x[0]]
>
> -        for i in range(len(basis)):
> -            for j in range(num_points):
> -                x = random_point(interval)
> -                self.assertAlmostEqual(basis[i](x), reference[i](x))
> +        points = [random_point(interval) for i in range(num_points)]
> +        self._check_function_values(points, element, reference)
> +
>
>      def testDiscontinuousLagrange2D(self):
>          "Test values of discontinuous Lagrange functions in 2D."
>
> -        element = FFCElement(FiniteElement("Discontinuous Lagrange", "triangle", 1))
> -        basis = element.basis()
> -
> +        element = create(FiniteElement("DG", "triangle", 1))
>          reference = [lambda x: 1 - x[0] - x[1],
>                       lambda x: x[0],
>                       lambda x: x[1]]
>
> -        for i in range(len(basis)):
> -            for j in range(num_points):
> -                x = random_point(triangle)
> -                self.assertAlmostEqual(basis[i](x), reference[i](x))
> +        points = [random_point(triangle) for i in range(num_points)]
> +        self._check_function_values(points, element, reference)
>
>      def testDiscontinuousLagrange3D(self):
>          "Test values of discontinuous Lagrange functions in 3D."
>
> -        element = FFCElement(FiniteElement("Discontinuous Lagrange", "tetrahedron", 1))
> -        basis = element.basis()
> -
> +        element = create(FiniteElement("DG", "tetrahedron", 1))
>          reference = [lambda x: 1 - x[0] - x[1] - x[2],
>                       lambda x: x[0],
>                       lambda x: x[1],
>                       lambda x: x[2]]
>
> -        for i in range(len(basis)):
> -            for j in range(num_points):
> -                x = random_point(tetrahedron)
> -                self.assertAlmostEqual(basis[i](x), reference[i](x))
> +        points = [random_point(tetrahedron) for i in range(num_points)]
> +        self._check_function_values(points, element, reference)
>
>      def testBDM1(self):
>          "Test values of BDM1."
>
> -        element = FFCElement(FiniteElement("Brezzi-Douglas-Marini", "triangle", 1))
> -        basis = element.basis()
> -
> +        element = create(FiniteElement("Brezzi-Douglas-Marini", "triangle", 1))
>          reference = [lambda x: (2*x[0], -x[1]),
>                       lambda x: (-x[0], 2*x[1]),
>                       lambda x: (2 - 2*x[0] - 3*x[1], x[1]),
> @@ -161,34 +156,25 @@
>                       lambda x: (-x[0], -2 + 3*x[0] + 2*x[1]),
>                       lambda x: (2*x[0], 1 - 3*x[0] - x[1])]
>
> -        for i in range(len(basis)):
> -            for j in range(num_points):
> -                x = random_point(triangle)
> -                self.assertAlmostEqual(basis[i](x)[0], reference[i](x)[0])
> -                self.assertAlmostEqual(basis[i](x)[1], reference[i](x)[1])
> +        points = [random_point(triangle) for i in range(num_points)]
> +        self._check_function_values(points, element, reference)
> +
>
>      def testRT1(self):
>          "Test values of RT1."
>
> -        element = FFCElement(FiniteElement("Raviart-Thomas", "triangle", 1))
> -        basis = element.basis()
> -
> +        element = create(FiniteElement("Raviart-Thomas", "triangle", 1))
>          reference = [lambda x: (x[0], x[1]),
>                       lambda x: (1 - x[0], -x[1]),
>                       lambda x: (x[0], x[1] - 1)]
>
> -        for i in range(len(basis)):
> -            for j in range(num_points):
> -                x = random_point(triangle)
> -                self.assertAlmostEqual(basis[i](x)[0], reference[i](x)[0])
> -                self.assertAlmostEqual(basis[i](x)[1], reference[i](x)[1])
> +        points = [random_point(triangle) for i in range(num_points)]
> +        self._check_function_values(points, element, reference)
>
>      def testRT2(self):
>          "Test values of RT2."
>
> -        element = FFCElement(FiniteElement("Raviart-Thomas", "triangle", 2))
> -        basis = element.basis()
> -
> +        element = create(FiniteElement("Raviart-Thomas", "triangle", 2))
>          reference = [lambda x: (-2*x[0] + 4*x[0]**2, -x[1] + 4*x[0]*x[1]),
>                       lambda x: (-x[0] + 4*x[0]*x[1], -2*x[1] + 4*x[1]**2),
>                       lambda x: (2 - 6*x[0] - 3*x[1] + 4*x[0]*x[1] + 4*x[0]**2,
> @@ -208,12 +194,9 @@
>                                  16/math.sqrt(2)*x[1] - 8/math.sqrt(2)*x[0]*x[1]
>                                  - 16/math.sqrt(2)*x[1]**2)
>                       ]
> +        points = [random_point(triangle) for i in range(num_points)]
> +        self._check_function_values(points, element, reference)
>
> -        for i in range(len(basis)):
> -            for j in range(num_points):
> -                x = random_point(triangle)
> -                self.assertAlmostEqual(basis[i](x)[0], reference[i](x)[0])
> -                self.assertAlmostEqual(basis[i](x)[1], reference[i](x)[1])
>
>  class JITTests(unittest.TestCase):
>
> @@ -221,7 +204,8 @@
>          "Test that JIT compiler is fast enough."
>
>          # FIXME: Use local cache: cache_dir argument to instant.build_module
> -        options = {"log_level": INFO + 5}
> +        #options = {"log_level": INFO + 5}
> +        options = {"log_level": 5}
>
>          # Define two forms with the same signatures
>          element = FiniteElement("Lagrange", "triangle", 1)
> @@ -264,6 +248,6 @@
>          self.assertTrue(dt1 < 10*dt1_good)
>
>  if __name__ == "__main__":
> -    os.system("python testcreateelement.py")
> +    #os.system("python testcreateelement.py")
>      #os.system("python test_symbolics.py")
>      unittest.main()
>

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