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Larry Price
gmsh
Commits
a6fc90fa
Commit
a6fc90fa
authored
15 years ago
by
Christophe Geuzaine
Browse files
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Plain Diff
fix compile
parent
27f78045
No related branches found
No related tags found
No related merge requests found
Changes
2
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2 changed files
Geo/MElement.h
+1
-1
1 addition, 1 deletion
Geo/MElement.h
Numeric/polynomialBasis.h
+75
-75
75 additions, 75 deletions
Numeric/polynomialBasis.h
with
76 additions
and
76 deletions
Geo/MElement.h
+
1
−
1
View file @
a6fc90fa
This diff is collapsed.
Click to expand it.
Numeric/polynomialBasis.h
+
75
−
75
View file @
a6fc90fa
...
...
@@ -60,9 +60,9 @@ class polynomialBasis
grads
[
i
][
1
]
=
0
;
grads
[
i
][
2
]
=
0
;
for
(
int
j
=
0
;
j
<
coefficients
.
size2
();
j
++
){
if
(
(
monomials
)
(
j
,
0
)
>
0
)
grads
[
i
][
0
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
)
-
1
)
*
(
monomials
)
(
j
,
0
);
if
(
monomials
(
j
,
0
)
>
0
)
grads
[
i
][
0
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
)
-
1
)
*
monomials
(
j
,
0
);
}
}
break
;
...
...
@@ -72,14 +72,14 @@ class polynomialBasis
grads
[
i
][
1
]
=
0
;
grads
[
i
][
2
]
=
0
;
for
(
int
j
=
0
;
j
<
coefficients
.
size2
();
j
++
){
if
(
(
monomials
)
(
j
,
0
)
>
0
)
grads
[
i
][
0
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
)
-
1
)
*
(
monomials
)
(
j
,
0
)
*
pow
(
v
,
(
monomials
)
(
j
,
1
));
if
(
(
monomials
)
(
j
,
1
)
>
0
)
grads
[
i
][
1
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
))
*
pow
(
v
,
(
monomials
)
(
j
,
1
)
-
1
)
*
(
monomials
)
(
j
,
1
);
if
(
monomials
(
j
,
0
)
>
0
)
grads
[
i
][
0
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
)
-
1
)
*
monomials
(
j
,
0
)
*
pow
(
v
,
monomials
(
j
,
1
));
if
(
monomials
(
j
,
1
)
>
0
)
grads
[
i
][
1
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
))
*
pow
(
v
,
monomials
(
j
,
1
)
-
1
)
*
monomials
(
j
,
1
);
}
}
break
;
...
...
@@ -89,21 +89,21 @@ class polynomialBasis
grads
[
i
][
1
]
=
0
;
grads
[
i
][
2
]
=
0
;
for
(
int
j
=
0
;
j
<
coefficients
.
size2
();
j
++
){
if
(
(
monomials
)
(
j
,
0
)
>
0
)
grads
[
i
][
0
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
)
-
1
)
*
(
monomials
)
(
j
,
0
)
*
pow
(
v
,
(
monomials
)
(
j
,
1
))
*
pow
(
w
,
(
monomials
)
(
j
,
2
));
if
(
(
monomials
)
(
j
,
1
)
>
0
)
grads
[
i
][
1
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
))
*
pow
(
v
,
(
monomials
)
(
j
,
1
)
-
1
)
*
(
monomials
)
(
j
,
1
)
*
pow
(
w
,
(
monomials
)
(
j
,
2
));
if
(
(
monomials
)
(
j
,
2
)
>
0
)
grads
[
i
][
2
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
))
*
pow
(
v
,
(
monomials
)
(
j
,
1
))
*
pow
(
w
,
(
monomials
)
(
j
,
2
)
-
1
)
*
(
monomials
)
(
j
,
2
);
if
(
monomials
(
j
,
0
)
>
0
)
grads
[
i
][
0
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
)
-
1
)
*
monomials
(
j
,
0
)
*
pow
(
v
,
monomials
(
j
,
1
))
*
pow
(
w
,
monomials
(
j
,
2
));
if
(
monomials
(
j
,
1
)
>
0
)
grads
[
i
][
1
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
))
*
pow
(
v
,
monomials
(
j
,
1
)
-
1
)
*
monomials
(
j
,
1
)
*
pow
(
w
,
monomials
(
j
,
2
));
if
(
monomials
(
j
,
2
)
>
0
)
grads
[
i
][
2
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
))
*
pow
(
v
,
monomials
(
j
,
1
))
*
pow
(
w
,
monomials
(
j
,
2
)
-
1
)
*
monomials
(
j
,
2
);
}
}
break
;
...
...
@@ -119,8 +119,9 @@ class polynomialBasis
hess
[
i
][
2
][
0
]
=
hess
[
i
][
2
][
1
]
=
hess
[
i
][
2
][
2
]
=
0
;
for
(
int
j
=
0
;
j
<
coefficients
.
size2
();
j
++
){
if
((
monomials
)(
j
,
0
)
>
1
)
// second derivative !=0
hess
[
i
][
0
][
0
]
+=
(
coefficients
)(
i
,
j
)
*
pow
(
u
,
(
monomials
)(
j
,
0
)
-
2
)
*
(
monomials
)(
j
,
0
)
*
((
monomials
)(
j
,
0
)
-
1
);
if
(
monomials
(
j
,
0
)
>
1
)
// second derivative !=0
hess
[
i
][
0
][
0
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
)
-
2
)
*
monomials
(
j
,
0
)
*
(
monomials
(
j
,
0
)
-
1
);
}
}
break
;
...
...
@@ -130,18 +131,17 @@ class polynomialBasis
hess
[
i
][
1
][
0
]
=
hess
[
i
][
1
][
1
]
=
hess
[
i
][
1
][
2
]
=
0
;
hess
[
i
][
2
][
0
]
=
hess
[
i
][
2
][
1
]
=
hess
[
i
][
2
][
2
]
=
0
;
for
(
int
j
=
0
;
j
<
coefficients
.
size2
();
j
++
){
if
((
monomials
)(
j
,
0
)
>
1
)
// second derivative !=0
hess
[
i
][
0
][
0
]
+=
(
coefficients
)(
i
,
j
)
*
pow
(
u
,
(
monomials
)(
j
,
0
)
-
2
)
*
(
monomials
)(
j
,
0
)
*
((
monomials
)(
j
,
0
)
-
1
)
*
pow
(
v
,
(
monomials
)(
j
,
1
));
if
(((
monomials
)(
j
,
1
)
>
0
)
and
((
monomials
)(
j
,
0
)
>
0
))
hess
[
i
][
0
][
1
]
+=
(
coefficients
)(
i
,
j
)
*
pow
(
u
,
(
monomials
)(
j
,
0
)
-
1
)
*
(
monomials
)(
j
,
0
)
*
pow
(
v
,
(
monomials
)(
j
,
1
)
-
1
)
*
(
monomials
)(
j
,
1
);
if
((
monomials
)(
j
,
1
)
>
1
)
hess
[
i
][
1
][
1
]
+=
(
coefficients
)(
i
,
j
)
*
pow
(
u
,
(
monomials
)(
j
,
0
))
*
pow
(
v
,
(
monomials
)(
j
,
1
)
-
2
)
*
(
monomials
)(
j
,
1
)
*
((
monomials
)(
j
,
1
)
-
1
);
if
(
monomials
(
j
,
0
)
>
1
)
// second derivative !=0
hess
[
i
][
0
][
0
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
)
-
2
)
*
monomials
(
j
,
0
)
*
(
monomials
(
j
,
0
)
-
1
)
*
pow
(
v
,
monomials
(
j
,
1
));
if
((
monomials
(
j
,
1
)
>
0
)
&&
(
monomials
(
j
,
0
)
>
0
))
hess
[
i
][
0
][
1
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
)
-
1
)
*
monomials
(
j
,
0
)
*
pow
(
v
,
monomials
(
j
,
1
)
-
1
)
*
monomials
(
j
,
1
);
if
(
monomials
(
j
,
1
)
>
1
)
hess
[
i
][
1
][
1
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
))
*
pow
(
v
,
monomials
(
j
,
1
)
-
2
)
*
monomials
(
j
,
1
)
*
(
monomials
(
j
,
1
)
-
1
);
}
hess
[
i
][
1
][
0
]
=
hess
[
i
][
0
][
1
];
}
...
...
@@ -152,37 +152,37 @@ class polynomialBasis
hess
[
i
][
1
][
0
]
=
hess
[
i
][
1
][
1
]
=
hess
[
i
][
1
][
2
]
=
0
;
hess
[
i
][
2
][
0
]
=
hess
[
i
][
2
][
1
]
=
hess
[
i
][
2
][
2
]
=
0
;
for
(
int
j
=
0
;
j
<
coefficients
.
size2
();
j
++
){
if
(
(
monomials
)
(
j
,
0
)
>
1
)
hess
[
i
][
0
][
0
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
)
-
2
)
*
(
monomials
)
(
j
,
0
)
*
(
(
monomials
)
(
j
,
0
)
-
1
)
*
pow
(
v
,
(
monomials
)
(
j
,
1
))
*
pow
(
w
,
(
monomials
)
(
j
,
2
));
if
(
monomials
(
j
,
0
)
>
1
)
hess
[
i
][
0
][
0
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
)
-
2
)
*
monomials
(
j
,
0
)
*
(
monomials
(
j
,
0
)
-
1
)
*
pow
(
v
,
monomials
(
j
,
1
))
*
pow
(
w
,
monomials
(
j
,
2
));
if
((
(
monomials
)
(
j
,
0
)
>
0
)
and
(
(
monomials
)
(
j
,
1
)
>
0
))
hess
[
i
][
0
][
1
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
)
-
1
)
*
(
monomials
)
(
j
,
0
)
*
pow
(
v
,
(
monomials
)
(
j
,
1
)
-
1
)
*
(
monomials
)
(
j
,
1
)
*
pow
(
w
,
(
monomials
)
(
j
,
2
));
if
((
(
monomials
)
(
j
,
0
)
>
0
)
and
(
(
monomials
)
(
j
,
2
)
>
0
))
hess
[
i
][
0
][
2
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
)
-
1
)
*
(
monomials
)
(
j
,
0
)
*
pow
(
v
,
(
monomials
)
(
j
,
1
))
*
pow
(
w
,
(
monomials
)
(
j
,
2
)
-
1
)
*
(
monomials
)
(
j
,
2
);
if
(
(
monomials
)
(
j
,
1
)
>
1
)
hess
[
i
][
1
][
1
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
))
*
pow
(
v
,
(
monomials
)
(
j
,
1
)
-
2
)
*
(
monomials
)
(
j
,
1
)
*
(
(
monomials
)
(
j
,
1
)
-
1
)
*
pow
(
w
,
(
monomials
)
(
j
,
2
));
if
((
(
monomials
)
(
j
,
1
)
>
0
)
and
(
(
monomials
)
(
j
,
2
)
>
0
))
hess
[
i
][
1
][
2
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
))
*
pow
(
v
,
(
monomials
)
(
j
,
1
)
-
1
)
*
(
monomials
)
(
j
,
1
)
*
pow
(
w
,
(
monomials
)
(
j
,
2
)
-
1
)
*
(
monomials
)
(
j
,
2
);
if
(
(
monomials
)
(
j
,
2
)
>
1
)
hess
[
i
][
2
][
2
]
+=
(
coefficients
)
(
i
,
j
)
*
pow
(
u
,
(
monomials
)
(
j
,
0
))
*
pow
(
v
,
(
monomials
)
(
j
,
1
))
*
pow
(
w
,
(
monomials
)
(
j
,
2
)
-
2
)
*
(
monomials
)
(
j
,
2
)
*
(
(
monomials
)
(
j
,
2
)
-
1
);
if
((
monomials
(
j
,
0
)
>
0
)
&&
(
monomials
(
j
,
1
)
>
0
))
hess
[
i
][
0
][
1
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
)
-
1
)
*
monomials
(
j
,
0
)
*
pow
(
v
,
monomials
(
j
,
1
)
-
1
)
*
monomials
(
j
,
1
)
*
pow
(
w
,
monomials
(
j
,
2
));
if
((
monomials
(
j
,
0
)
>
0
)
&&
(
monomials
(
j
,
2
)
>
0
))
hess
[
i
][
0
][
2
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
)
-
1
)
*
monomials
(
j
,
0
)
*
pow
(
v
,
monomials
(
j
,
1
))
*
pow
(
w
,
monomials
(
j
,
2
)
-
1
)
*
monomials
(
j
,
2
);
if
(
monomials
(
j
,
1
)
>
1
)
hess
[
i
][
1
][
1
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
))
*
pow
(
v
,
monomials
(
j
,
1
)
-
2
)
*
monomials
(
j
,
1
)
*
(
monomials
(
j
,
1
)
-
1
)
*
pow
(
w
,
monomials
(
j
,
2
));
if
((
monomials
(
j
,
1
)
>
0
)
&&
(
monomials
(
j
,
2
)
>
0
))
hess
[
i
][
1
][
2
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
))
*
pow
(
v
,
monomials
(
j
,
1
)
-
1
)
*
monomials
(
j
,
1
)
*
pow
(
w
,
monomials
(
j
,
2
)
-
1
)
*
monomials
(
j
,
2
);
if
(
monomials
(
j
,
2
)
>
1
)
hess
[
i
][
2
][
2
]
+=
coefficients
(
i
,
j
)
*
pow
(
u
,
monomials
(
j
,
0
))
*
pow
(
v
,
monomials
(
j
,
1
))
*
pow
(
w
,
monomials
(
j
,
2
)
-
2
)
*
monomials
(
j
,
2
)
*
(
monomials
(
j
,
2
)
-
1
);
}
hess
[
i
][
1
][
0
]
=
hess
[
i
][
0
][
1
];
hess
[
i
][
2
][
0
]
=
hess
[
i
][
0
][
2
];
...
...
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