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BSWModel.cc
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/**************************************************
* This file is a part of the Elegent package:
* http://elegent.hepforge.org/
*************************************************/
#include
"interface/BSWModel.h"
#include
"interface/Constants.h"
#include
"interface/Math.h"
using
namespace
std
;
using
namespace
Elegent
;
//----------------------------------------------------------------------------------------------------
void
BSWModel
::
Init
(
BSWModel
::
ModeType
_mode
,
bool
_presampled
)
{
mode
=
_mode
;
presampled
=
_presampled
;
// Eq. (6) in [3]
c
=
0.167
;
cp
=
0.748
;
// Table 1 in [3]
m1
=
0.577
;
m1sq
=
m1
*
m1
;
// 0.333
m2
=
1.719
;
m2sq
=
m2
*
m2
;
// 2.955
f
=
6.971
;
a
=
1.858
;
asq
=
a
*
a
;
// 3.452
// Table 2 in [3], b's given in text of section 3 in [3]
A2
.
Init
(
-
24.269
,
0.
,
0.357
,
1.
,
+
1
);
omega
.
Init
(
-
167.329
,
0.
,
0.323
,
0.795
,
-
1
);
rho
.
Init
(
124.919
,
8.54
,
0.320
,
1.
,
-
1
);
upper_bound_t
=
-
500.
;
precision_t
=
1E-15
;
upper_bound_b
=
50.
;
precision_b
=
1E-12
;
regge_fac
(
1.
,
0.
);
// save value of S0(0)
S00
=
S0
(
0.
);
if
(
presampled
)
BuildSample
(
25001
);
}
//----------------------------------------------------------------------------------------------------
void
BSWModel
::
Print
()
const
{
printf
(
">> BSWModel::Print
\n
"
);
printf
(
"
\t
c=%.3f
\t
c'=%.3f
\t
m1=%.3f
\t
m2=%.3f
\t
f=%.3f
\t
a=%.3f
\n
"
,
c
,
cp
,
m1
,
m2
,
f
,
a
);
printf
(
"
\t
A2: C=%.3f
\t
b=%.3f
\t
alpha=%.3f
\t
aplha'=%.3f
\n
"
,
A2
.
C
,
A2
.
b
,
A2
.
a
,
A2
.
ap
);
printf
(
"
\t
omega: C=%.3f
\t
b=%.3f
\t
alpha=%.3f
\t
aplha'=%.3f
\n
"
,
omega
.
C
,
omega
.
b
,
omega
.
a
,
omega
.
ap
);
printf
(
"
\t
rho: C=%.3f
\t
b=%.3f
\t
alpha=%.3f
\t
aplha'=%.3f
\n
"
,
rho
.
C
,
rho
.
b
,
rho
.
a
,
rho
.
ap
);
printf
(
"
\n
"
);
printf
(
"
\t
presampled = %u
\n
"
,
presampled
);
if
(
presampled
)
printf
(
"
\t\t
sample size = %u, db = %.1E
\n
"
,
data_N
,
data_db
);
printf
(
"
\n
"
);
printf
(
"
\t
integration parameters:
\n
"
);
printf
(
"
\t\t
t: upper bound = %.1E, precision = %.1E
\n
"
,
upper_bound_t
,
precision_t
);
printf
(
"
\t\t
b: upper bound = %.1E, precision = %.1E
\n
"
,
upper_bound_b
,
precision_b
);
}
//----------------------------------------------------------------------------------------------------
string
BSWModel
::
GetModeString
()
const
{
string
ms
=
"unknown/"
;
if
(
mode
==
mPomReg
)
ms
=
"Pom+Reg"
;
if
(
mode
==
mPom
)
ms
=
"Pomeron"
;
if
(
mode
==
mReg
)
ms
=
"Regge"
;
if
(
presampled
)
ms
+=
"presampled"
;
//sprintf(str, "t:%.0f,%.0E b:%.0f,%.0E", upper_bound_t, precision_t, upper_bound_b, precision_b);
return
ms
;
}
//----------------------------------------------------------------------------------------------------
double
BSWModel
::
Ft
(
double
t
)
const
{
double
G
=
1.
/
(
1.
-
t
/
m1sq
)
/
(
1.
-
t
/
m2sq
);
return
f
*
G
*
G
*
(
asq
+
t
)
/
(
asq
-
t
);
}
//----------------------------------------------------------------------------------------------------
TComplex
BSWModel
::
Rt
(
Trajectory
tr
,
double
t
)
const
{
/// s0 = 1 GeV^2
double
alpha
=
tr
.
a
+
tr
.
ap
*
t
;
return
tr
.
C
*
exp
(
tr
.
b
*
t
+
cnts
->
ln_s
*
alpha
)
*
(
1.
+
tr
.
sig
*
TComplex
::
Exp
(
-
i
*
cnts
->
pi
*
alpha
));
}
//----------------------------------------------------------------------------------------------------
TComplex
BSWModel
::
R0t
(
double
t
)
const
{
return
Rt
(
A2
,
t
)
+
Rt
(
omega
,
t
)
+
Rt
(
rho
,
t
);
}
//----------------------------------------------------------------------------------------------------
TComplex
BSWModel
::
S0
(
double
t
)
const
{
// the s term
TComplex
term_s
=
pow
(
cnts
->
s
,
c
)
/
pow
(
cnts
->
ln_s
,
cp
);
// the u term
double
u
=
4.
*
cnts
->
proton_mass
*
cnts
->
proton_mass
-
cnts
->
s
-
t
;
TComplex
Lnu
=
TComplex
(
log
(
fabs
(
u
)),
-
cnts
->
pi
);
// ambiguity in the article: which sign in +-pi?
double
Lnu_rho2
=
Lnu
.
Rho2
();
double
Lnu_theta
=
atan2
(
Lnu
.
Im
(),
Lnu
.
Re
());
// atan2 results in (-pi, +pi)
TComplex
LnLnu
=
TComplex
(
0.5
*
log
(
Lnu_rho2
),
Lnu_theta
);
TComplex
term_u
=
TComplex
::
Exp
(
c
*
Lnu
)
/
TComplex
::
Exp
(
cp
*
LnLnu
);
#ifdef DEBUG
printf
(
">> BSWModel::S0
\n
"
);
printf
(
"
\t
s=%E, u=%E
\n
"
,
cnts
->
s
,
u
);
printf
(
"
\t
Ln u=%E +i%E
\n
"
,
Lnu
.
Re
(),
Lnu
.
Im
());
printf
(
"
\t
Ln Ln u=%E +i%E
\n
"
,
LnLnu
.
Re
(),
LnLnu
.
Im
());
printf
(
"
\t
term_s: %E + i%E
\n
"
,
term_s
.
Re
(),
term_s
.
Im
());
printf
(
"
\t
term_u: %E + i%E
\n
"
,
term_u
.
Re
(),
term_u
.
Im
());
#endif
return
term_s
+
term_u
;
}
//----------------------------------------------------------------------------------------------------
TComplex
BSWModel
::
Omega0t
(
double
t
)
const
{
// S00 = S0(0) instead of S0(t) is used here, valid for high s only !!
switch
(
mode
)
{
case
mPomReg
:
return
S00
*
Ft
(
t
)
+
R0t
(
t
)
/
cnts
->
s
/
regge_fac
;
case
mPom
:
return
S00
*
Ft
(
t
);
case
mReg
:
return
R0t
(
t
);
}
return
TComplex
(
0
,
0
);
}
//----------------------------------------------------------------------------------------------------
TComplex
BSWModel
::
Omega0t_J0
(
double
*
t
,
double
*
b
,
const
void
*
obj
)
{
return
((
BSWModel
*
)
obj
)
->
Omega0t
(
t
[
0
])
*
TMath
::
BesselJ0
(
b
[
0
]
*
sqrt
(
-
t
[
0
]));
}
//----------------------------------------------------------------------------------------------------
TComplex
BSWModel
::
Omega0b
(
double
b
)
const
{
// the 1/2 factor is consequence of dt integration (instead of q dq)
return
0.5
*
CmplxInt
(
this
,
Omega0t_J0
,
upper_bound_t
,
0.
,
&
b
,
precision_t
);
}
//----------------------------------------------------------------------------------------------------
TComplex
BSWModel
::
prf0
(
double
b
)
const
{
return
1.
-
TComplex
::
Exp
(
-
Omega0b
(
b
)
);
}
//----------------------------------------------------------------------------------------------------
TComplex
BSWModel
::
Prf
(
double
b
)
const
{
return
prf0
(
b
/
cnts
->
hbarc
)
*
i
/
2.
;
}
//----------------------------------------------------------------------------------------------------
TComplex
BSWModel
::
prf0_J0
(
double
*
b
,
double
*
q
,
const
void
*
obj
)
{
BSWModel
*
m
=
(
BSWModel
*
)
obj
;
if
(
m
->
presampled
)
return
m
->
SampleEval
(
b
[
0
])
*
b
[
0
]
*
TMath
::
BesselJ0
(
b
[
0
]
*
q
[
0
]);
else
return
m
->
prf0
(
b
[
0
])
*
b
[
0
]
*
TMath
::
BesselJ0
(
b
[
0
]
*
q
[
0
]);
}
//----------------------------------------------------------------------------------------------------
TComplex
BSWModel
::
Amp
(
double
t
)
const
{
double
q
=
sqrt
(
-
t
);
return
i
*
cnts
->
p_cms
*
cnts
->
sqrt_s
*
CmplxInt
(
this
,
prf0_J0
,
0.
,
upper_bound_b
,
&
q
,
precision_b
);
}
//----------------------------------------------------------------------------------------------------
void
BSWModel
::
BuildSample
(
unsigned
int
samples
)
{
printf
(
">> BSWModel::BuildSample > Building %u samples...
\n
"
,
samples
);
data_re
.
clear
();
data_re
.
reserve
(
samples
);
data_im
.
clear
();
data_im
.
reserve
(
samples
);
#ifdef DEBUG
data_b
.
clear
();
data_b
.
reserve
(
samples
);
#endif
double
db
=
upper_bound_b
/
(
samples
-
1
);
data_db
=
db
;
data_N
=
samples
;
double
b
=
0.
;
for
(
unsigned
int
i
=
0
;
i
<
samples
;
i
++
,
b
+=
db
)
{
TComplex
v
=
prf0
(
b
);
#ifdef DEBUG
//printf("v=%.5f: re=%E, im=%E\n", b, v.Re(), v.Im());
data_b
.
push_back
(
b
);
#endif
data_re
.
push_back
(
v
.
Re
());
data_im
.
push_back
(
v
.
Im
());
}
}
//----------------------------------------------------------------------------------------------------
TComplex
BSWModel
::
SampleEval
(
double
b
)
{
unsigned
int
idx
=
(
int
)(
b
/
data_db
);
if
(
idx
+
1
>
data_N
-
1
)
return
TComplex
(
0
,
0
);
double
f
=
b
/
data_db
-
idx
;
return
TComplex
(
(
data_re
[
idx
+
1
]
-
data_re
[
idx
])
*
f
+
data_re
[
idx
],
(
data_im
[
idx
+
1
]
-
data_im
[
idx
])
*
f
+
data_im
[
idx
]
);
}
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