update test laplacian
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@@ -17,9 +17,9 @@ def func_scalar(x):
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data = torch.rand((20, 3))
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data = torch.rand((20, 3))
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inp = LabelTensor(data, ['x', 'y', 'mu']).requires_grad_(True)
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inp = LabelTensor(data, ['x', 'y', 'z']).requires_grad_(True)
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labels = ['a', 'b', 'c']
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labels = ['a', 'b', 'c']
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tensor_v = LabelTensor(func_vec(inp), labels)
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tensor_v = LabelTensor(func_vector(inp), labels)
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tensor_s = LabelTensor(func_scalar(inp).reshape(-1, 1), labels[0])
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tensor_s = LabelTensor(func_scalar(inp).reshape(-1, 1), labels[0])
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@@ -107,6 +107,8 @@ def test_laplacian_scalar_output():
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def test_laplacian_vector_output():
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def test_laplacian_vector_output():
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laplace_tensor_v = laplacian(tensor_v, inp)
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laplace_tensor_v = laplacian(tensor_v, inp)
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print(laplace_tensor_v.labels)
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print(tensor_v.labels)
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true_val = 2*torch.ones_like(tensor_v)
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true_val = 2*torch.ones_like(tensor_v)
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assert laplace_tensor_v.shape == tensor_v.shape
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assert laplace_tensor_v.shape == tensor_v.shape
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assert laplace_tensor_v.labels == [
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assert laplace_tensor_v.labels == [
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@@ -124,3 +126,30 @@ def test_laplacian_vector_output():
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f'dd{i}' for i in ['a', 'b']
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f'dd{i}' for i in ['a', 'b']
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]
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]
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assert torch.allclose(laplace_tensor_v, true_val)
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assert torch.allclose(laplace_tensor_v, true_val)
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def test_laplacian_vector_output2():
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x = LabelTensor(torch.linspace(0,1,10, requires_grad=True).reshape(-1,1), labels = ['x'])
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y = LabelTensor(torch.linspace(3,4,10, requires_grad=True).reshape(-1,1), labels = ['y'])
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input_ = LabelTensor(torch.cat((x,y), dim = 1), labels = ['x', 'y'])
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# Construct two scalar functions:
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# u = x**2 + y**2
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# v = x**2 - y**2
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u = LabelTensor(input_.extract('x')**2 + input_.extract('y')**2, labels='u')
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v = LabelTensor(input_.extract('x')**2 - input_.extract('y')**2, labels='v')
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# Define a vector-valued function, whose components are u and v.
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f = LabelTensor(torch.cat((u,v), dim = 1), labels = ['u', 'v'])
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# Compute the scalar laplacian of both u and v:
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# Lap(u) = [4, 4, 4, ..., 4]
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# Lap(v) = [0, 0, 0, ..., 0]
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lap_u = laplacian(u, input_, components=['u'])
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lap_v = laplacian(v, input_, components=['v'])
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# Compute the laplacian of f: the two columns should correspond
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# to the laplacians of u and v, respectively...
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lap_f = laplacian(f, input_, components=['u', 'v'])
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assert torch.allclose(lap_f.extract('ddu'), lap_u)
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assert torch.allclose(lap_f.extract('ddv'), lap_v)
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