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Fixing errors related to default L2 grad in adjoints #3579

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Jun 5, 2024
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5 changes: 3 additions & 2 deletions firedrake/adjoint_utils/blocks/function.py
Original file line number Diff line number Diff line change
Expand Up @@ -60,7 +60,8 @@ def evaluate_adj_component(self, inputs, adj_inputs, block_variable, idx,
R = block_variable.output._ad_function_space(
prepared.function_space().mesh()
)
return self._adj_assign_constant(prepared, R)
adj_output = self._adj_assign_constant(prepared, R)
return adj_output.riesz_representation(riesz_map="l2")
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else:
adj_output = firedrake.Function(
block_variable.output.function_space())
Expand All @@ -86,7 +87,7 @@ def evaluate_adj_component(self, inputs, adj_inputs, block_variable, idx,
ufl.derivative(
expr,
block_variable.saved_output,
firedrake.Constant(1., domain=mesh)
firedrake.Function(firedrake.FunctionSpace(mesh, "R", 0), val=1.0)
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)
)
adj_output.assign(diff_expr)
Expand Down
25 changes: 13 additions & 12 deletions firedrake/adjoint_utils/function.py
Original file line number Diff line number Diff line change
Expand Up @@ -225,23 +225,24 @@ def _ad_convert_riesz(self, value, options=None):
from firedrake import Function, Cofunction

options = {} if options is None else options
riesz_representation = options.get("riesz_representation", "l2")
riesz_representation = options.get("riesz_representation", "L2")
solver_options = options.get("solver_options", {})
V = options.get("function_space", self.function_space())

if riesz_representation != "l2" and not isinstance(value, Cofunction):
raise TypeError("Expected a Cofunction")
elif not isinstance(value, (Number, Cofunction, Function)):
if not isinstance(value, (Number, Cofunction, Function)):
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raise TypeError("Expected a Cofunction, Function or a float")

if isinstance(value, Number):
# It is applied l2 representation for this case.
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f = Function(V)
f.assign(value)
return f

if riesz_representation == "l2":
if isinstance(value, (Cofunction, Function)):
return Function(V, val=value.dat)
else:
f = Function(V)
with stop_annotating():
f.assign(value)
return f
return Function(V, val=value.dat)

if riesz_representation != "l2" and not isinstance(value, Cofunction):
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raise TypeError("Expected a Cofunction")

elif riesz_representation in ("L2", "H1"):
ret = Function(V)
Expand Down Expand Up @@ -317,7 +318,7 @@ def _ad_dot(self, other, options=None):
from firedrake import assemble

options = {} if options is None else options
riesz_representation = options.get("riesz_representation", "l2")
riesz_representation = options.get("riesz_representation", "L2")
if riesz_representation == "l2":
return self.dat.inner(other.dat)
elif riesz_representation == "L2":
Expand Down
2 changes: 1 addition & 1 deletion firedrake/ml/pytorch/fem_operator.py
Original file line number Diff line number Diff line change
Expand Up @@ -83,7 +83,7 @@ def backward(ctx, grad_output):
adj_input = float(adj_input)

# Compute adjoint model of `F`: delegated to pyadjoint.ReducedFunctional
adj_output = F.derivative(adj_input=adj_input)
adj_output = F.derivative(adj_input=adj_input, options={"riesz_representation": 'l2'})

# Tuplify adjoint output
adj_output = (adj_output,) if not isinstance(adj_output, collections.abc.Sequence) else adj_output
Expand Down
44 changes: 36 additions & 8 deletions tests/regression/test_adjoint_operators.py
Original file line number Diff line number Diff line change
Expand Up @@ -889,13 +889,41 @@ def test_cofunction_subfunctions_with_adjoint():


@pytest.mark.skipcomplex # Taping for complex-valued 0-forms not yet done
def test_none_riesz_representation_to_derivative():
def test_riesz_representation_for_adjoints():
# Test is the riesz representation norms for adjoints are working as expected.
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mesh = UnitIntervalMesh(1)
space = FunctionSpace(mesh, "Lagrange", 1)
u = Function(space).interpolate(SpatialCoordinate(mesh)[0])
J = assemble((u ** 2) * dx)
rf = ReducedFunctional(J, Control(u))
assert isinstance(rf.derivative(), Function)
assert isinstance(rf.derivative(options={"riesz_representation": "H1"}), Function)
assert isinstance(rf.derivative(options={"riesz_representation": "L2"}), Function)
assert isinstance(rf.derivative(options={"riesz_representation": None}), Cofunction)
f = Function(space).interpolate(SpatialCoordinate(mesh)[0])
J = assemble((f ** 2) * dx)
rf = ReducedFunctional(J, Control(f))
with stop_annotating():
v = TestFunction(space)
u = TrialFunction(space)
dJdu_cofunction = assemble(2 * inner(f, v) * dx)
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# Riesz representation with l2
dJdu_function_l2 = Function(space, val=dJdu_cofunction.dat)

# Riesz representation with H1
a = firedrake.inner(u, v)*firedrake.dx \
+ firedrake.inner(firedrake.grad(u), firedrake.grad(v))*firedrake.dx
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dJdu_function_H1 = Function(space)
solve(a == dJdu_cofunction, dJdu_function_H1)

# Riesz representation with L2
a = firedrake.inner(u, v)*firedrake.dx
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dJdu_function_L2 = Function(space)
solve(a == dJdu_cofunction, dJdu_function_L2)

dJdu_none = rf.derivative(options={"riesz_representation": None})
dJdu_l2 = rf.derivative(options={"riesz_representation": "l2"})
dJdu_H1 = rf.derivative(options={"riesz_representation": "H1"})
dJdu_default_L2 = rf.derivative()
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assert (
isinstance(dJdu_none, Cofunction) and isinstance(dJdu_function_l2, Function)
and isinstance(dJdu_H1, Function) and isinstance(dJdu_default_L2, Function)
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and np.allclose(dJdu_none.dat.data, dJdu_cofunction.dat.data)
and np.allclose(dJdu_l2.dat.data, dJdu_function_l2.dat.data)
and np.allclose(dJdu_H1.dat.data, dJdu_function_H1.dat.data)
and np.allclose(dJdu_default_L2.dat.data, dJdu_function_L2.dat.data)
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)
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