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tsoc
openmm
Commits
8381aaa8
Commit
8381aaa8
authored
Feb 28, 2014
by
peastman
Browse files
Fixed compilation errors on Windows
parent
47a5e2a4
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platforms/reference/src/ReferenceTabulatedFunction.cpp
platforms/reference/src/ReferenceTabulatedFunction.cpp
+265
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platforms/reference/src/ReferenceTabulatedFunction.cpp
View file @
8381aaa8
/* -------------------------------------------------------------------------- *
* OpenMM *
* -------------------------------------------------------------------------- *
* This is part of the OpenMM molecular simulation toolkit originating from *
* Simbios, the NIH National Center for Physics-Based Simulation of *
* Biological Structures at Stanford, funded under the NIH Roadmap for *
* Medical Research, grant U54 GM072970. See https://simtk.org. *
* *
* Portions copyright (c) 2014 Stanford University and the Authors. *
* Authors: Peter Eastman *
* Contributors: *
* *
* Permission is hereby granted, free of charge, to any person obtaining a *
* copy of this software and associated documentation files (the "Software"), *
* to deal in the Software without restriction, including without limitation *
* the rights to use, copy, modify, merge, publish, distribute, sublicense, *
* and/or sell copies of the Software, and to permit persons to whom the *
* Software is furnished to do so, subject to the following conditions: *
* *
* The above copyright notice and this permission notice shall be included in *
* all copies or substantial portions of the Software. *
* *
* THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR *
* IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, *
* FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL *
* THE AUTHORS, CONTRIBUTORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, *
* DAMAGES OR OTHER LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR *
* OTHERWISE, ARISING FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE *
* USE OR OTHER DEALINGS IN THE SOFTWARE. *
* -------------------------------------------------------------------------- */
#include "ReferenceTabulatedFunction.h"
#include "openmm/OpenMMException.h"
#include "openmm/internal/SplineFitter.h"
#include <cmath>
using
namespace
OpenMM
;
using
namespace
std
;
using
Lepton
::
CustomFunction
;
extern
"C"
CustomFunction
*
createReferenceTabulatedFunction
(
const
TabulatedFunction
&
function
)
{
if
(
dynamic_cast
<
const
Continuous1DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceContinuous1DFunction
(
dynamic_cast
<
const
Continuous1DFunction
&>
(
function
));
if
(
dynamic_cast
<
const
Continuous2DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceContinuous2DFunction
(
dynamic_cast
<
const
Continuous2DFunction
&>
(
function
));
if
(
dynamic_cast
<
const
Continuous3DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceContinuous3DFunction
(
dynamic_cast
<
const
Continuous3DFunction
&>
(
function
));
if
(
dynamic_cast
<
const
Discrete1DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceDiscrete1DFunction
(
dynamic_cast
<
const
Discrete1DFunction
&>
(
function
));
if
(
dynamic_cast
<
const
Discrete2DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceDiscrete2DFunction
(
dynamic_cast
<
const
Discrete2DFunction
&>
(
function
));
if
(
dynamic_cast
<
const
Discrete3DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceDiscrete3DFunction
(
dynamic_cast
<
const
Discrete3DFunction
&>
(
function
));
throw
OpenMMException
(
"createReferenceTabulatedFunction: Unknown function type"
);
}
ReferenceContinuous1DFunction
::
ReferenceContinuous1DFunction
(
const
Continuous1DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
values
,
min
,
max
);
int
numValues
=
values
.
size
();
x
.
resize
(
numValues
);
for
(
int
i
=
0
;
i
<
numValues
;
i
++
)
x
[
i
]
=
min
+
i
*
(
max
-
min
)
/
(
numValues
-
1
);
SplineFitter
::
createNaturalSpline
(
x
,
values
,
derivs
);
}
int
ReferenceContinuous1DFunction
::
getNumArguments
()
const
{
return
1
;
}
double
ReferenceContinuous1DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
double
t
=
arguments
[
0
];
if
(
t
<
min
||
t
>
max
)
return
0.0
;
return
SplineFitter
::
evaluateSpline
(
x
,
values
,
derivs
,
t
);
}
double
ReferenceContinuous1DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
double
t
=
arguments
[
0
];
if
(
t
<
min
||
t
>
max
)
return
0.0
;
return
SplineFitter
::
evaluateSplineDerivative
(
x
,
values
,
derivs
,
t
);
}
CustomFunction
*
ReferenceContinuous1DFunction
::
clone
()
const
{
return
new
ReferenceContinuous1DFunction
(
function
);
}
ReferenceContinuous2DFunction
::
ReferenceContinuous2DFunction
(
const
Continuous2DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
xsize
,
ysize
,
values
,
xmin
,
xmax
,
ymin
,
ymax
);
x
.
resize
(
xsize
);
y
.
resize
(
ysize
);
for
(
int
i
=
0
;
i
<
xsize
;
i
++
)
x
[
i
]
=
xmin
+
i
*
(
xmax
-
xmin
)
/
(
xsize
-
1
);
for
(
int
i
=
0
;
i
<
ysize
;
i
++
)
y
[
i
]
=
ymin
+
i
*
(
ymax
-
ymin
)
/
(
ysize
-
1
);
SplineFitter
::
create2DNaturalSpline
(
x
,
y
,
values
,
c
);
}
int
ReferenceContinuous2DFunction
::
getNumArguments
()
const
{
return
2
;
}
double
ReferenceContinuous2DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
double
u
=
arguments
[
0
];
if
(
u
<
xmin
||
u
>
xmax
)
return
0.0
;
double
v
=
arguments
[
1
];
if
(
v
<
ymin
||
v
>
ymax
)
return
0.0
;
return
SplineFitter
::
evaluate2DSpline
(
x
,
y
,
values
,
c
,
u
,
v
);
}
double
ReferenceContinuous2DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
double
u
=
arguments
[
0
];
if
(
u
<
xmin
||
u
>
xmax
)
return
0.0
;
double
v
=
arguments
[
1
];
if
(
v
<
ymin
||
v
>
ymax
)
return
0.0
;
double
dx
,
dy
;
SplineFitter
::
evaluate2DSplineDerivatives
(
x
,
y
,
values
,
c
,
u
,
v
,
dx
,
dy
);
if
(
derivOrder
[
0
]
==
1
&&
derivOrder
[
1
]
==
0
)
return
dx
;
if
(
derivOrder
[
0
]
==
0
&&
derivOrder
[
1
]
==
1
)
return
dy
;
throw
OpenMMException
(
"ReferenceContinuous2DFunction: Unsupported derivative order"
);
}
CustomFunction
*
ReferenceContinuous2DFunction
::
clone
()
const
{
return
new
ReferenceContinuous2DFunction
(
function
);
}
ReferenceContinuous3DFunction
::
ReferenceContinuous3DFunction
(
const
Continuous3DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
xsize
,
ysize
,
zsize
,
values
,
xmin
,
xmax
,
ymin
,
ymax
,
zmin
,
zmax
);
x
.
resize
(
xsize
);
y
.
resize
(
ysize
);
z
.
resize
(
zsize
);
for
(
int
i
=
0
;
i
<
xsize
;
i
++
)
x
[
i
]
=
xmin
+
i
*
(
xmax
-
xmin
)
/
(
xsize
-
1
);
for
(
int
i
=
0
;
i
<
ysize
;
i
++
)
y
[
i
]
=
ymin
+
i
*
(
ymax
-
ymin
)
/
(
ysize
-
1
);
for
(
int
i
=
0
;
i
<
zsize
;
i
++
)
z
[
i
]
=
zmin
+
i
*
(
zmax
-
zmin
)
/
(
zsize
-
1
);
SplineFitter
::
create3DNaturalSpline
(
x
,
y
,
z
,
values
,
c
);
}
int
ReferenceContinuous3DFunction
::
getNumArguments
()
const
{
return
3
;
}
double
ReferenceContinuous3DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
double
u
=
arguments
[
0
];
if
(
u
<
xmin
||
u
>
xmax
)
return
0.0
;
double
v
=
arguments
[
1
];
if
(
v
<
ymin
||
v
>
ymax
)
return
0.0
;
double
w
=
arguments
[
2
];
if
(
w
<
zmin
||
w
>
zmax
)
return
0.0
;
return
SplineFitter
::
evaluate3DSpline
(
x
,
y
,
z
,
values
,
c
,
u
,
v
,
w
);
}
double
ReferenceContinuous3DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
double
u
=
arguments
[
0
];
if
(
u
<
xmin
||
u
>
xmax
)
return
0.0
;
double
v
=
arguments
[
1
];
if
(
v
<
ymin
||
v
>
ymax
)
return
0.0
;
double
w
=
arguments
[
2
];
if
(
w
<
zmin
||
w
>
zmax
)
return
0.0
;
double
dx
,
dy
,
dz
;
SplineFitter
::
evaluate3DSplineDerivatives
(
x
,
y
,
z
,
values
,
c
,
u
,
v
,
w
,
dx
,
dy
,
dz
);
if
(
derivOrder
[
0
]
==
1
&&
derivOrder
[
1
]
==
0
&&
derivOrder
[
2
]
==
0
)
return
dx
;
if
(
derivOrder
[
0
]
==
0
&&
derivOrder
[
1
]
==
1
&&
derivOrder
[
2
]
==
0
)
return
dy
;
if
(
derivOrder
[
0
]
==
0
&&
derivOrder
[
1
]
==
0
&&
derivOrder
[
2
]
==
1
)
return
dz
;
throw
OpenMMException
(
"ReferenceContinuous3DFunction: Unsupported derivative order"
);
}
CustomFunction
*
ReferenceContinuous3DFunction
::
clone
()
const
{
return
new
ReferenceContinuous3DFunction
(
function
);
}
ReferenceDiscrete1DFunction
::
ReferenceDiscrete1DFunction
(
const
Discrete1DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
values
);
}
int
ReferenceDiscrete1DFunction
::
getNumArguments
()
const
{
return
1
;
}
double
ReferenceDiscrete1DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
int
i
=
(
int
)
round
(
arguments
[
0
]);
if
(
i
<
0
||
i
>=
values
.
size
())
throw
OpenMMException
(
"ReferenceDiscrete1DFunction: argument out of range"
);
return
values
[
i
];
}
double
ReferenceDiscrete1DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
return
0.0
;
}
CustomFunction
*
ReferenceDiscrete1DFunction
::
clone
()
const
{
return
new
ReferenceDiscrete1DFunction
(
function
);
}
ReferenceDiscrete2DFunction
::
ReferenceDiscrete2DFunction
(
const
Discrete2DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
xsize
,
ysize
,
values
);
}
int
ReferenceDiscrete2DFunction
::
getNumArguments
()
const
{
return
2
;
}
double
ReferenceDiscrete2DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
int
i
=
(
int
)
round
(
arguments
[
0
]);
int
j
=
(
int
)
round
(
arguments
[
1
]);
if
(
i
<
0
||
i
>=
xsize
||
j
<
0
||
j
>=
ysize
)
throw
OpenMMException
(
"ReferenceDiscrete2DFunction: argument out of range"
);
return
values
[
i
+
j
*
xsize
];
}
double
ReferenceDiscrete2DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
return
0.0
;
}
CustomFunction
*
ReferenceDiscrete2DFunction
::
clone
()
const
{
return
new
ReferenceDiscrete2DFunction
(
function
);
}
ReferenceDiscrete3DFunction
::
ReferenceDiscrete3DFunction
(
const
Discrete3DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
xsize
,
ysize
,
zsize
,
values
);
}
int
ReferenceDiscrete3DFunction
::
getNumArguments
()
const
{
return
3
;
}
double
ReferenceDiscrete3DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
int
i
=
(
int
)
round
(
arguments
[
0
]);
int
j
=
(
int
)
round
(
arguments
[
1
]);
int
k
=
(
int
)
round
(
arguments
[
2
]);
if
(
i
<
0
||
i
>=
xsize
||
j
<
0
||
j
>=
ysize
||
k
<
0
||
k
>=
zsize
)
throw
OpenMMException
(
"ReferenceDiscrete3DFunction: argument out of range"
);
return
values
[
i
+
(
j
+
k
*
ysize
)
*
xsize
];
}
double
ReferenceDiscrete3DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
return
0.0
;
}
CustomFunction
*
ReferenceDiscrete3DFunction
::
clone
()
const
{
return
new
ReferenceDiscrete3DFunction
(
function
);
}
/* -------------------------------------------------------------------------- *
* OpenMM *
* -------------------------------------------------------------------------- *
* This is part of the OpenMM molecular simulation toolkit originating from *
* Simbios, the NIH National Center for Physics-Based Simulation of *
* Biological Structures at Stanford, funded under the NIH Roadmap for *
* Medical Research, grant U54 GM072970. See https://simtk.org. *
* *
* Portions copyright (c) 2014 Stanford University and the Authors. *
* Authors: Peter Eastman *
* Contributors: *
* *
* Permission is hereby granted, free of charge, to any person obtaining a *
* copy of this software and associated documentation files (the "Software"), *
* to deal in the Software without restriction, including without limitation *
* the rights to use, copy, modify, merge, publish, distribute, sublicense, *
* and/or sell copies of the Software, and to permit persons to whom the *
* Software is furnished to do so, subject to the following conditions: *
* *
* The above copyright notice and this permission notice shall be included in *
* all copies or substantial portions of the Software. *
* *
* THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR *
* IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, *
* FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL *
* THE AUTHORS, CONTRIBUTORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, *
* DAMAGES OR OTHER LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR *
* OTHERWISE, ARISING FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE *
* USE OR OTHER DEALINGS IN THE SOFTWARE. *
* -------------------------------------------------------------------------- */
#include "ReferenceTabulatedFunction.h"
#include "openmm/OpenMMException.h"
#include "openmm/internal/SplineFitter.h"
using
namespace
OpenMM
;
using
namespace
std
;
using
Lepton
::
CustomFunction
;
/**
* We need to define this ourselves, since Visual Studio is missing round() from cmath.
*/
static
int
round
(
double
x
)
{
return
(
int
)
(
x
+
0.5
);
}
extern
"C"
CustomFunction
*
createReferenceTabulatedFunction
(
const
TabulatedFunction
&
function
)
{
if
(
dynamic_cast
<
const
Continuous1DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceContinuous1DFunction
(
dynamic_cast
<
const
Continuous1DFunction
&>
(
function
));
if
(
dynamic_cast
<
const
Continuous2DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceContinuous2DFunction
(
dynamic_cast
<
const
Continuous2DFunction
&>
(
function
));
if
(
dynamic_cast
<
const
Continuous3DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceContinuous3DFunction
(
dynamic_cast
<
const
Continuous3DFunction
&>
(
function
));
if
(
dynamic_cast
<
const
Discrete1DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceDiscrete1DFunction
(
dynamic_cast
<
const
Discrete1DFunction
&>
(
function
));
if
(
dynamic_cast
<
const
Discrete2DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceDiscrete2DFunction
(
dynamic_cast
<
const
Discrete2DFunction
&>
(
function
));
if
(
dynamic_cast
<
const
Discrete3DFunction
*>
(
&
function
)
!=
NULL
)
return
new
ReferenceDiscrete3DFunction
(
dynamic_cast
<
const
Discrete3DFunction
&>
(
function
));
throw
OpenMMException
(
"createReferenceTabulatedFunction: Unknown function type"
);
}
ReferenceContinuous1DFunction
::
ReferenceContinuous1DFunction
(
const
Continuous1DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
values
,
min
,
max
);
int
numValues
=
values
.
size
();
x
.
resize
(
numValues
);
for
(
int
i
=
0
;
i
<
numValues
;
i
++
)
x
[
i
]
=
min
+
i
*
(
max
-
min
)
/
(
numValues
-
1
);
SplineFitter
::
createNaturalSpline
(
x
,
values
,
derivs
);
}
int
ReferenceContinuous1DFunction
::
getNumArguments
()
const
{
return
1
;
}
double
ReferenceContinuous1DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
double
t
=
arguments
[
0
];
if
(
t
<
min
||
t
>
max
)
return
0.0
;
return
SplineFitter
::
evaluateSpline
(
x
,
values
,
derivs
,
t
);
}
double
ReferenceContinuous1DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
double
t
=
arguments
[
0
];
if
(
t
<
min
||
t
>
max
)
return
0.0
;
return
SplineFitter
::
evaluateSplineDerivative
(
x
,
values
,
derivs
,
t
);
}
CustomFunction
*
ReferenceContinuous1DFunction
::
clone
()
const
{
return
new
ReferenceContinuous1DFunction
(
function
);
}
ReferenceContinuous2DFunction
::
ReferenceContinuous2DFunction
(
const
Continuous2DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
xsize
,
ysize
,
values
,
xmin
,
xmax
,
ymin
,
ymax
);
x
.
resize
(
xsize
);
y
.
resize
(
ysize
);
for
(
int
i
=
0
;
i
<
xsize
;
i
++
)
x
[
i
]
=
xmin
+
i
*
(
xmax
-
xmin
)
/
(
xsize
-
1
);
for
(
int
i
=
0
;
i
<
ysize
;
i
++
)
y
[
i
]
=
ymin
+
i
*
(
ymax
-
ymin
)
/
(
ysize
-
1
);
SplineFitter
::
create2DNaturalSpline
(
x
,
y
,
values
,
c
);
}
int
ReferenceContinuous2DFunction
::
getNumArguments
()
const
{
return
2
;
}
double
ReferenceContinuous2DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
double
u
=
arguments
[
0
];
if
(
u
<
xmin
||
u
>
xmax
)
return
0.0
;
double
v
=
arguments
[
1
];
if
(
v
<
ymin
||
v
>
ymax
)
return
0.0
;
return
SplineFitter
::
evaluate2DSpline
(
x
,
y
,
values
,
c
,
u
,
v
);
}
double
ReferenceContinuous2DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
double
u
=
arguments
[
0
];
if
(
u
<
xmin
||
u
>
xmax
)
return
0.0
;
double
v
=
arguments
[
1
];
if
(
v
<
ymin
||
v
>
ymax
)
return
0.0
;
double
dx
,
dy
;
SplineFitter
::
evaluate2DSplineDerivatives
(
x
,
y
,
values
,
c
,
u
,
v
,
dx
,
dy
);
if
(
derivOrder
[
0
]
==
1
&&
derivOrder
[
1
]
==
0
)
return
dx
;
if
(
derivOrder
[
0
]
==
0
&&
derivOrder
[
1
]
==
1
)
return
dy
;
throw
OpenMMException
(
"ReferenceContinuous2DFunction: Unsupported derivative order"
);
}
CustomFunction
*
ReferenceContinuous2DFunction
::
clone
()
const
{
return
new
ReferenceContinuous2DFunction
(
function
);
}
ReferenceContinuous3DFunction
::
ReferenceContinuous3DFunction
(
const
Continuous3DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
xsize
,
ysize
,
zsize
,
values
,
xmin
,
xmax
,
ymin
,
ymax
,
zmin
,
zmax
);
x
.
resize
(
xsize
);
y
.
resize
(
ysize
);
z
.
resize
(
zsize
);
for
(
int
i
=
0
;
i
<
xsize
;
i
++
)
x
[
i
]
=
xmin
+
i
*
(
xmax
-
xmin
)
/
(
xsize
-
1
);
for
(
int
i
=
0
;
i
<
ysize
;
i
++
)
y
[
i
]
=
ymin
+
i
*
(
ymax
-
ymin
)
/
(
ysize
-
1
);
for
(
int
i
=
0
;
i
<
zsize
;
i
++
)
z
[
i
]
=
zmin
+
i
*
(
zmax
-
zmin
)
/
(
zsize
-
1
);
SplineFitter
::
create3DNaturalSpline
(
x
,
y
,
z
,
values
,
c
);
}
int
ReferenceContinuous3DFunction
::
getNumArguments
()
const
{
return
3
;
}
double
ReferenceContinuous3DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
double
u
=
arguments
[
0
];
if
(
u
<
xmin
||
u
>
xmax
)
return
0.0
;
double
v
=
arguments
[
1
];
if
(
v
<
ymin
||
v
>
ymax
)
return
0.0
;
double
w
=
arguments
[
2
];
if
(
w
<
zmin
||
w
>
zmax
)
return
0.0
;
return
SplineFitter
::
evaluate3DSpline
(
x
,
y
,
z
,
values
,
c
,
u
,
v
,
w
);
}
double
ReferenceContinuous3DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
double
u
=
arguments
[
0
];
if
(
u
<
xmin
||
u
>
xmax
)
return
0.0
;
double
v
=
arguments
[
1
];
if
(
v
<
ymin
||
v
>
ymax
)
return
0.0
;
double
w
=
arguments
[
2
];
if
(
w
<
zmin
||
w
>
zmax
)
return
0.0
;
double
dx
,
dy
,
dz
;
SplineFitter
::
evaluate3DSplineDerivatives
(
x
,
y
,
z
,
values
,
c
,
u
,
v
,
w
,
dx
,
dy
,
dz
);
if
(
derivOrder
[
0
]
==
1
&&
derivOrder
[
1
]
==
0
&&
derivOrder
[
2
]
==
0
)
return
dx
;
if
(
derivOrder
[
0
]
==
0
&&
derivOrder
[
1
]
==
1
&&
derivOrder
[
2
]
==
0
)
return
dy
;
if
(
derivOrder
[
0
]
==
0
&&
derivOrder
[
1
]
==
0
&&
derivOrder
[
2
]
==
1
)
return
dz
;
throw
OpenMMException
(
"ReferenceContinuous3DFunction: Unsupported derivative order"
);
}
CustomFunction
*
ReferenceContinuous3DFunction
::
clone
()
const
{
return
new
ReferenceContinuous3DFunction
(
function
);
}
ReferenceDiscrete1DFunction
::
ReferenceDiscrete1DFunction
(
const
Discrete1DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
values
);
}
int
ReferenceDiscrete1DFunction
::
getNumArguments
()
const
{
return
1
;
}
double
ReferenceDiscrete1DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
int
i
=
round
(
arguments
[
0
]);
if
(
i
<
0
||
i
>=
values
.
size
())
throw
OpenMMException
(
"ReferenceDiscrete1DFunction: argument out of range"
);
return
values
[
i
];
}
double
ReferenceDiscrete1DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
return
0.0
;
}
CustomFunction
*
ReferenceDiscrete1DFunction
::
clone
()
const
{
return
new
ReferenceDiscrete1DFunction
(
function
);
}
ReferenceDiscrete2DFunction
::
ReferenceDiscrete2DFunction
(
const
Discrete2DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
xsize
,
ysize
,
values
);
}
int
ReferenceDiscrete2DFunction
::
getNumArguments
()
const
{
return
2
;
}
double
ReferenceDiscrete2DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
int
i
=
round
(
arguments
[
0
]);
int
j
=
round
(
arguments
[
1
]);
if
(
i
<
0
||
i
>=
xsize
||
j
<
0
||
j
>=
ysize
)
throw
OpenMMException
(
"ReferenceDiscrete2DFunction: argument out of range"
);
return
values
[
i
+
j
*
xsize
];
}
double
ReferenceDiscrete2DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
return
0.0
;
}
CustomFunction
*
ReferenceDiscrete2DFunction
::
clone
()
const
{
return
new
ReferenceDiscrete2DFunction
(
function
);
}
ReferenceDiscrete3DFunction
::
ReferenceDiscrete3DFunction
(
const
Discrete3DFunction
&
function
)
:
function
(
function
)
{
function
.
getFunctionParameters
(
xsize
,
ysize
,
zsize
,
values
);
}
int
ReferenceDiscrete3DFunction
::
getNumArguments
()
const
{
return
3
;
}
double
ReferenceDiscrete3DFunction
::
evaluate
(
const
double
*
arguments
)
const
{
int
i
=
round
(
arguments
[
0
]);
int
j
=
round
(
arguments
[
1
]);
int
k
=
round
(
arguments
[
2
]);
if
(
i
<
0
||
i
>=
xsize
||
j
<
0
||
j
>=
ysize
||
k
<
0
||
k
>=
zsize
)
throw
OpenMMException
(
"ReferenceDiscrete3DFunction: argument out of range"
);
return
values
[
i
+
(
j
+
k
*
ysize
)
*
xsize
];
}
double
ReferenceDiscrete3DFunction
::
evaluateDerivative
(
const
double
*
arguments
,
const
int
*
derivOrder
)
const
{
return
0.0
;
}
CustomFunction
*
ReferenceDiscrete3DFunction
::
clone
()
const
{
return
new
ReferenceDiscrete3DFunction
(
function
);
}
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