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Joseph Weston
kwant
Commits
6cfceda4
Commit
6cfceda4
authored
7 years ago
by
Bas Nijholt
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whitespace fixes in test_discretizer.py
parent
b19ee579
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kwant/continuum/tests/test_discretizer.py
+13
-14
13 additions, 14 deletions
kwant/continuum/tests/test_discretizer.py
with
13 additions
and
14 deletions
kwant/continuum/tests/test_discretizer.py
+
13
−
14
View file @
6cfceda4
...
...
@@ -45,7 +45,7 @@ x, y, z = sympy.symbols('x y z', commutative=False)
ax
,
ay
,
az
=
sympy
.
symbols
(
'
a_x a_y a_z
'
)
a
=
sympy
.
symbols
(
'
a
'
)
wf
=
_wf
wf
=
_wf
Psi
=
wf
(
x
,
y
,
z
)
A
,
B
=
sympy
.
symbols
(
'
A B
'
,
commutative
=
False
)
...
...
@@ -62,7 +62,7 @@ def test_reading_coordinates(commutative):
kx
**
2
+
ky
**
2
+
kz
**
2
:
[
'
x
'
,
'
y
'
,
'
z
'
],
ky
**
2
+
kz
**
2
:
[
'
y
'
,
'
z
'
],
kz
**
2
:
[
'
z
'
],
kx
*
A
(
x
,
y
)
*
kx
:
[
'
x
'
],
kx
*
A
(
x
,
y
)
*
kx
:
[
'
x
'
],
kx
**
2
+
kz
*
B
(
y
)
:
[
'
x
'
,
'
z
'
],
}
for
inp
,
out
in
test
.
items
():
...
...
@@ -78,7 +78,7 @@ def test_reading_coordinates_matrix():
(
sympy
.
Matrix
([
kx
**
2
+
ky
**
2
+
kz
**
2
])
,
[
'
x
'
,
'
y
'
,
'
z
'
]),
(
sympy
.
Matrix
([
ky
**
2
+
kz
**
2
])
,
[
'
y
'
,
'
z
'
]),
(
sympy
.
Matrix
([
kz
**
2
])
,
[
'
z
'
]),
(
sympy
.
Matrix
([
kx
*
A
(
x
,
y
)
*
kx
])
,
[
'
x
'
]),
(
sympy
.
Matrix
([
kx
*
A
(
x
,
y
)
*
kx
])
,
[
'
x
'
]),
(
sympy
.
Matrix
([
kx
**
2
+
kz
*
B
(
y
)])
,
[
'
x
'
,
'
z
'
]),
]
for
inp
,
out
in
test
:
...
...
@@ -113,7 +113,7 @@ def test_simple_derivations(commutative):
kz
**
2
:
{(
0
,):
2
/
a
**
2
,
(
1
,):
-
1
/
a
**
2
},
}
non_commutative_test
=
{
kx
*
A
(
x
,
y
)
*
kx
:
{(
1
,
):
-
A
(
a
/
2
+
x
,
y
)
/
a
**
2
,
kx
*
A
(
x
,
y
)
*
kx
:
{(
1
,
):
-
A
(
a
/
2
+
x
,
y
)
/
a
**
2
,
(
0
,
):
A
(
-
a
/
2
+
x
,
y
)
/
a
**
2
+
A
(
a
/
2
+
x
,
y
)
/
a
**
2
},
kx
**
2
+
kz
*
B
(
y
)
:
{(
1
,
0
):
-
1
/
a
**
2
,
(
0
,
1
):
-
I
*
B
(
y
)
/
(
2
*
a
),
(
0
,
0
):
2
/
a
**
2
},
...
...
@@ -160,7 +160,7 @@ def test_simple_derivations_matrix():
ky
**
2
+
kz
**
2
:
{(
0
,
1
):
-
1
/
a
**
2
,
(
0
,
0
):
4
/
a
**
2
,
(
1
,
0
):
-
1
/
a
**
2
},
kz
**
2
:
{(
0
,):
2
/
a
**
2
,
(
1
,):
-
1
/
a
**
2
},
kx
*
A
(
x
,
y
)
*
kx
:
{(
1
,
):
-
A
(
a
/
2
+
x
,
y
)
/
a
**
2
,
kx
*
A
(
x
,
y
)
*
kx
:
{(
1
,
):
-
A
(
a
/
2
+
x
,
y
)
/
a
**
2
,
(
0
,
):
A
(
-
a
/
2
+
x
,
y
)
/
a
**
2
+
A
(
a
/
2
+
x
,
y
)
/
a
**
2
},
kx
**
2
+
kz
*
B
(
y
)
:
{(
1
,
0
):
-
1
/
a
**
2
,
(
0
,
1
):
-
I
*
B
(
y
)
/
(
2
*
a
),
(
0
,
0
):
2
/
a
**
2
},
...
...
@@ -195,9 +195,9 @@ def test_simple_derivations_matrix():
def
test_integer_float_input
():
test
=
{
0
:
{(
0
,
0
,
0
):
0
},
1
:
{(
0
,
0
,
0
):
1
},
5
:
{(
0
,
0
,
0
):
5
},
0
:
{(
0
,
0
,
0
):
0
},
1
:
{(
0
,
0
,
0
):
1
},
5
:
{(
0
,
0
,
0
):
5
},
}
for
inp
,
out
in
test
.
items
():
...
...
@@ -266,7 +266,7 @@ def test_different_discrete_coordinates():
'
z
'
,
{
(
0
,):
ky
**
2
+
kx
**
2
+
2
/
a
**
2
,
(
1
,):
-
1
/
a
**
2
}
)
,
),
]
for
inp
,
out
in
test
:
got
,
_
=
discretize_symbolic
(
kx
**
2
+
ky
**
2
+
kz
**
2
,
inp
)
...
...
@@ -298,8 +298,8 @@ def test_matrix_with_zeros():
Matrix
=
sympy
.
Matrix
symbolic
,
_
=
discretize_symbolic
(
"
[[k_x*A(x)*k_x, 0], [0, k_x*A(x)*k_x]]
"
)
output
=
{
(
0
,)
:
Matrix
([[
A
(
-
a
/
2
+
x
)
/
a
**
2
+
A
(
a
/
2
+
x
)
/
a
**
2
,
0
],
[
0
,
A
(
-
a
/
2
+
x
)
/
a
**
2
+
A
(
a
/
2
+
x
)
/
a
**
2
]]),
(
1
,)
:
Matrix
([[
-
A
(
a
/
2
+
x
)
/
a
**
2
,
0
],
[
0
,
-
A
(
a
/
2
+
x
)
/
a
**
2
]]),
(
0
,):
Matrix
([[
A
(
-
a
/
2
+
x
)
/
a
**
2
+
A
(
a
/
2
+
x
)
/
a
**
2
,
0
],
[
0
,
A
(
-
a
/
2
+
x
)
/
a
**
2
+
A
(
a
/
2
+
x
)
/
a
**
2
]]),
(
1
,):
Matrix
([[
-
A
(
a
/
2
+
x
)
/
a
**
2
,
0
],
[
0
,
-
A
(
a
/
2
+
x
)
/
a
**
2
]]),
}
assert
symbolic
==
output
...
...
@@ -326,7 +326,7 @@ def test_numeric_functions_basic_symbolic():
assert
+
1j
*
p
[
'
t
'
]
==
builder
[
lat
(
1
),
lat
(
0
)](
None
,
None
,
**
p
)
@pytest.mark.parametrize
(
'
commutative
'
,
[
True
,
False
])
@pytest.mark.parametrize
(
'
commutative
'
,
[
True
,
False
])
def
test_numeric_function_coords_from_site
(
commutative
):
tb
=
{(
0
,):
sympy
.
symbols
(
'
x
'
,
commutative
=
commutative
)}
builder
=
build_discretized
(
tb
,
'
x
'
)
...
...
@@ -336,7 +336,6 @@ def test_numeric_function_coords_from_site(commutative):
assert
(
onsite
(
lat
(
0
))
==
0
and
onsite
(
lat
(
1
))
==
1
)
def
test_numeric_functions_not_discrete_coords
():
builder
=
discretize
(
'
k_y + y
'
,
'
x
'
)
lat
=
next
(
iter
(
builder
.
sites
()))[
0
]
...
...
@@ -401,7 +400,7 @@ def test_numeric_functions_with_subs(e_to_subs, e, subs):
hop_direct
=
builder_direct
[
lat
(
0
),
lat
(
1
)](
None
,
None
,
**
p
)
hop_subs
=
builder_subs
[
lat
(
0
),
lat
(
1
)](
None
,
None
,
**
p
)
assert
hop_direct
==
hop_subs
assert
hop_direct
==
hop_subs
def
test_onsite_hopping_function_name
():
...
...
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