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open
libcifpp
Commits
a8abf280
Unverified
Commit
a8abf280
authored
Apr 19, 2023
by
Maarten L. Hekkelman
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attempt to use quaternions
parent
22d77579
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5 changed files
with
130 additions
and
5 deletions
+130
-5
CMakeLists.txt
+4
-0
include/cif++/matrix.hpp
+3
-1
include/cif++/symmetry.hpp
+7
-4
src/symmetry.cpp
+43
-0
test/unit-3d-test.cpp
+73
-0
No files found.
CMakeLists.txt
View file @
a8abf280
...
...
@@ -168,6 +168,8 @@ if(MSVC)
endif
()
find_package
(
ZLIB REQUIRED
)
find_package
(
Eigen3
)
include
(
FindFilesystem
)
list
(
APPEND CIFPP_REQUIRED_LIBRARIES
${
STDCPPFS_LIBRARY
}
)
...
...
@@ -279,6 +281,8 @@ target_include_directories(cifpp
target_link_libraries
(
cifpp PUBLIC Threads::Threads ZLIB::ZLIB
${
CIFPP_REQUIRED_LIBRARIES
}
)
target_link_libraries
(
cifpp PRIVATE Eigen3::Eigen
)
if
(
CMAKE_CXX_COMPILER_ID STREQUAL
"AppleClang"
)
target_link_options
(
cifpp PRIVATE -undefined dynamic_lookup
)
endif
(
CMAKE_CXX_COMPILER_ID STREQUAL
"AppleClang"
)
...
...
include/cif++/matrix.hpp
View file @
a8abf280
...
...
@@ -518,7 +518,9 @@ auto eigen(const matrix_expression<M> &mat, bool sort)
value_type
h
=
ev
[
j
]
-
ev
[
i
];
value_type
t
;
if
(
std
::
fabs
(
a_ij
)
>
1.0e-12
*
std
::
fabs
(
h
))
if
(
h
==
0
and
a_ij
==
0
)
t
=
1
;
else
if
(
std
::
fabs
(
a_ij
)
>
1.0e-12
*
std
::
fabs
(
h
))
{
value_type
theta
=
0.5
*
h
/
a_ij
;
t
=
1.0
/
(
std
::
fabs
(
theta
)
+
std
::
sqrt
(
1
+
theta
*
theta
));
...
...
include/cif++/symmetry.hpp
View file @
a8abf280
...
...
@@ -248,10 +248,12 @@ class transformation
transformation
&
operator
=
(
const
transformation
&
)
=
default
;
transformation
&
operator
=
(
transformation
&&
)
=
default
;
point
operator
()(
const
point
&
pt
)
const
{
return
m_rotation
*
pt
+
m_translation
;
}
point
operator
()(
const
point
&
pt
)
const
;
// point operator()(const point &pt) const
// {
// return m_rotation * pt + m_translation;
// }
friend
transformation
operator
*
(
const
transformation
&
lhs
,
const
transformation
&
rhs
);
friend
transformation
inverse
(
const
transformation
&
t
);
...
...
@@ -265,6 +267,7 @@ class transformation
private
:
matrix3x3
<
float
>
m_rotation
;
quaternion
m_q
;
point
m_translation
;
};
...
...
src/symmetry.cpp
View file @
a8abf280
...
...
@@ -129,11 +129,54 @@ transformation::transformation(const symop_data &data)
m_rotation
(
2
,
1
)
=
d
[
7
];
m_rotation
(
2
,
2
)
=
d
[
8
];
auto
&&
[
ev
,
em
]
=
eigen
(
m_rotation
,
false
);
for
(
size_t
i
=
0
;
i
<
3
;
++
i
)
{
if
(
ev
[
i
]
!=
1
)
continue
;
auto
tr
=
m_rotation
(
0
,
0
)
+
m_rotation
(
1
,
1
)
+
m_rotation
(
2
,
2
);
auto
angle
=
std
::
acos
((
tr
-
1
)
/
2.0
f
)
/
2
;
auto
s
=
std
::
sin
(
angle
);
auto
c
=
std
::
cos
(
angle
);
m_q
=
normalize
(
quaternion
{
static_cast
<
float
>
(
c
),
static_cast
<
float
>
(
s
*
em
(
0
,
i
)),
static_cast
<
float
>
(
s
*
em
(
1
,
i
)),
static_cast
<
float
>
(
s
*
em
(
2
,
i
))
});
break
;
}
m_translation
.
m_x
=
d
[
9
]
==
0
?
0
:
1.0
*
d
[
9
]
/
d
[
10
];
m_translation
.
m_y
=
d
[
11
]
==
0
?
0
:
1.0
*
d
[
11
]
/
d
[
12
];
m_translation
.
m_z
=
d
[
13
]
==
0
?
0
:
1.0
*
d
[
13
]
/
d
[
14
];
}
point
transformation
::
operator
()(
const
point
&
pt
)
const
{
auto
p
=
pt
;
p
.
rotate
(
m_q
);
p
+=
m_translation
;
auto
p2
=
m_rotation
*
pt
+
m_translation
;
// return m_rotation * pt + m_translation;
assert
(
std
::
abs
(
p
.
m_x
-
p2
.
m_x
)
<
0.01
);
assert
(
std
::
abs
(
p
.
m_y
-
p2
.
m_y
)
<
0.01
);
assert
(
std
::
abs
(
p
.
m_z
-
p2
.
m_z
)
<
0.01
);
return
p
;
// auto p = pt;
// p.rotate(m_q);
// return p + m_translation;
}
transformation
operator
*
(
const
transformation
&
lhs
,
const
transformation
&
rhs
)
{
auto
r
=
lhs
.
m_rotation
*
rhs
.
m_rotation
;
...
...
test/unit-3d-test.cpp
View file @
a8abf280
...
...
@@ -251,6 +251,79 @@ BOOST_AUTO_TEST_CASE(dh_q_1)
// --------------------------------------------------------------------
BOOST_AUTO_TEST_CASE
(
m2q_1
,
*
utf
::
tolerance
(
0.001
f
))
{
cif
::
point
pts
[
3
]
=
{
{
1
,
2
,
1
},
{
-
2
,
-
1
,
1
},
{
0
,
0
,
0
}
};
auto
v1
=
pts
[
0
]
-
pts
[
2
];
auto
v2
=
pts
[
1
]
-
pts
[
2
];
float
a1
=
std
::
acos
(
dot_product
(
v1
,
v2
)
/
(
v1
.
length
()
*
v2
.
length
()));
auto
s
=
std
::
sin
(
a1
/
2
);
auto
c
=
std
::
cos
(
a1
/
2
);
cif
::
quaternion
q
{
c
,
0
,
0
,
s
};
auto
pr
=
pts
[
0
];
pr
.
rotate
(
q
);
BOOST_TEST
(
pr
.
m_x
==
pts
[
1
].
m_x
);
BOOST_TEST
(
pr
.
m_y
==
pts
[
1
].
m_y
);
BOOST_TEST
(
pr
.
m_z
==
pts
[
1
].
m_z
);
cif
::
matrix3x3
<
float
>
rot
;
rot
(
0
,
0
)
=
0
;
rot
(
0
,
1
)
=
-
1
;
rot
(
0
,
2
)
=
0
;
rot
(
1
,
0
)
=
1
;
rot
(
1
,
1
)
=
-
1
;
rot
(
1
,
2
)
=
0
;
rot
(
2
,
0
)
=
0
;
rot
(
2
,
1
)
=
0
;
rot
(
2
,
2
)
=
1
;
pr
=
rot
*
pts
[
0
];
BOOST_TEST
(
pr
.
m_x
==
pts
[
1
].
m_x
);
BOOST_TEST
(
pr
.
m_y
==
pts
[
1
].
m_y
);
BOOST_TEST
(
pr
.
m_z
==
pts
[
1
].
m_z
);
auto
&&
[
ev
,
em
]
=
eigen
(
rot
,
false
);
for
(
size_t
i
=
0
;
i
<
3
;
++
i
)
{
if
(
ev
[
i
]
!=
1
)
continue
;
auto
tr
=
rot
(
0
,
0
)
+
rot
(
1
,
1
)
+
rot
(
2
,
2
);
auto
a2
=
std
::
acos
((
tr
-
1
)
/
2.0
f
);
BOOST_TEST
(
2
*
std
::
cos
(
a2
)
+
1
==
tr
);
auto
s2
=
std
::
sin
(
a2
/
2
);
auto
c2
=
std
::
cos
(
a2
/
2
);
auto
q2
=
normalize
(
cif
::
quaternion
{
static_cast
<
float
>
(
c2
),
static_cast
<
float
>
(
s2
*
em
(
0
,
i
)),
static_cast
<
float
>
(
s2
*
em
(
1
,
i
)),
static_cast
<
float
>
(
s2
*
em
(
2
,
i
))
});
pr
=
pts
[
0
];
pr
.
rotate
(
q2
);
BOOST_TEST
(
pr
.
m_x
==
pts
[
1
].
m_x
);
BOOST_TEST
(
pr
.
m_y
==
pts
[
1
].
m_y
);
BOOST_TEST
(
pr
.
m_z
==
pts
[
1
].
m_z
);
break
;
}
}
// --------------------------------------------------------------------
BOOST_AUTO_TEST_CASE
(
symm_1
)
{
cif
::
cell
c
(
10
,
10
,
10
);
...
...
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