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This is an archived project. Repository and other project resources are read-only.
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Armin Damon Riess
N Body Simulation
Commits
b6260d51
Commit
b6260d51
authored
2 years ago
by
Armin Damon Riess
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prettier plot, rename script files
parent
7aa5e31e
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plots/densityprofile.png
+0
-0
0 additions, 0 deletions
plots/densityprofile.png
plots/densityprofile.py
+20
-29
20 additions, 29 deletions
plots/densityprofile.py
plots/olddensityprofile.py
+57
-0
57 additions, 0 deletions
plots/olddensityprofile.py
with
77 additions
and
29 deletions
plots/densityprofile.png
+
0
−
0
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b6260d51
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plots/densityprofile.py
+
20
−
29
View file @
b6260d51
...
@@ -6,51 +6,42 @@ data = np.loadtxt('../data/data.txt')
...
@@ -6,51 +6,42 @@ data = np.loadtxt('../data/data.txt')
x
=
data
[:,
2
]
x
=
data
[:,
2
]
y
=
data
[:,
3
]
y
=
data
[:,
3
]
z
=
data
[:,
4
]
z
=
data
[:,
4
]
r
=
np
.
sqrt
(
x
**
2
+
y
**
2
+
z
**
2
)
m
=
data
[:,
1
]
m
=
data
[:,
1
]
M
=
np
.
sum
(
m
)
M
=
np
.
sum
(
m
)
print
(
"
Number of particles:
"
,
len
(
m
))
print
(
"
Number of particles:
"
,
len
(
m
))
maxr
=
16
rmax
=
32
dr
=
maxr
/
100
dr
=
0.075
nbins
=
int
(
rmax
/
dr
)
a
=
dr
hist
,
bins
=
np
.
histogram
(
r
,
bins
=
nbins
,
range
=
(
0
,
rmax
),
weights
=
m
)
r
=
np
.
arange
(
dr
,
maxr
,
dr
)
for
i
in
range
(
len
(
hist
)):
rhoHernquist
=
M
/
(
2
*
np
.
pi
)
*
a
/
r
/
(
r
+
a
)
**
4
volume
=
4
/
3
*
np
.
pi
*
(
bins
[
i
+
1
]
**
3
-
bins
[
i
]
**
3
)
rho
=
np
.
zeros
(
len
(
r
))
hist
[
i
]
/=
volume
for
i
in
range
(
len
(
x
)):
a
=
np
.
diff
(
bins
)
ri2
=
x
[
i
]
**
2
+
y
[
i
]
**
2
+
z
[
i
]
**
2
rhoHernquist
=
M
/
(
2
*
np
.
pi
)
*
a
/
(
bins
[
1
:]
-
dr
/
2
)
/
(
bins
[
1
:]
-
dr
/
2
+
a
)
**
3
for
j
in
range
(
len
(
r
)):
if
(
ri2
>
r
[
j
]
**
2
and
ri2
<
(
r
[
j
]
+
dr
)
**
2
):
rho
[
j
]
+=
m
[
i
]
break
print
(
"
Number of bins:
"
,
nbins
)
for
i
in
range
(
len
(
r
)
-
1
):
volume
=
4
*
np
.
pi
*
(
r
[
i
+
1
]
**
3
-
r
[
i
]
**
3
)
/
3
rho
[
i
]
/=
volume
#rho /= 4*np.pi*r**2*dr
# Normalize
# rhoHernquist /= np.sum(rhoHernquist)
# rho /= np.sum(rho)
print
(
"
Number of bins:
"
,
len
(
rho
))
print
(
"
Bin size:
"
,
dr
)
print
(
"
Bin size:
"
,
dr
)
for
i
in
range
(
len
(
hist
)):
if
hist
[
i
]
==
0
:
hist
[
i
]
=
np
.
nan
# plot poissonian error bars
# plot poissonian error bars
plt
.
errorbar
(
r
,
rhoHernquist
,
yerr
=
np
.
sqrt
(
rhoHernquist
),
color
=
'
grey
'
,
fmt
=
'
.
'
,
label
=
'
Hernquist with Poisson error
'
,
markersize
=
0
)
plt
.
errorbar
(
bins
[
1
:]
,
rhoHernquist
,
yerr
=
np
.
sqrt
(
rhoHernquist
),
color
=
'
grey
'
,
fmt
=
'
.
'
,
label
=
'
Hernquist with Poisson error
'
,
markersize
=
0
)
# plot Hernquist profile
# plot Hernquist profile
plt
.
loglog
(
r
,
rhoHernquist
,
'
r
.
-
'
,
label
=
'
Hernquist Density Profile
'
)
plt
.
loglog
(
bins
[
1
:]
-
dr
/
2
,
rhoHernquist
,
'
r-
'
,
label
=
'
Hernquist Density Profile
'
,
linewidth
=
1
)
# plot density profile of data
# plot density profile of data
plt
.
loglog
(
r
,
rho
,
'
b
.
-
'
,
label
=
'
Density Profile from data
'
)
plt
.
loglog
(
bins
[
1
:]
-
dr
/
2
,
hist
,
'
b-
'
,
label
=
'
Density Profile from data
'
,
linewidth
=
1
)
plt
.
xlabel
(
'
Radius
r
'
)
plt
.
xlabel
(
r
'
Radius
$r$
'
)
plt
.
ylabel
(
'
Density rho(r)
'
)
plt
.
ylabel
(
r
'
Density
$\
rho(r)
$
'
)
plt
.
legend
()
plt
.
legend
()
plt
.
savefig
(
'
densityprofile.png
'
,
dpi
=
200
)
plt
.
savefig
(
'
densityprofile.png
'
,
dpi
=
200
)
...
...
This diff is collapsed.
Click to expand it.
plots/densityprofile
2
.py
→
plots/
old
densityprofile.py
+
57
−
0
View file @
b6260d51
...
@@ -6,39 +6,48 @@ data = np.loadtxt('../data/data.txt')
...
@@ -6,39 +6,48 @@ data = np.loadtxt('../data/data.txt')
x
=
data
[:,
2
]
x
=
data
[:,
2
]
y
=
data
[:,
3
]
y
=
data
[:,
3
]
z
=
data
[:,
4
]
z
=
data
[:,
4
]
r
=
np
.
sqrt
(
x
**
2
+
y
**
2
+
z
**
2
)
m
=
data
[:,
1
]
m
=
data
[:,
1
]
M
=
np
.
sum
(
m
)
M
=
np
.
sum
(
m
)
print
(
"
Number of particles:
"
,
len
(
m
))
print
(
"
Number of particles:
"
,
len
(
m
))
rmax
=
32
maxr
=
16
dr
=
0.075
dr
=
maxr
/
100
nbins
=
int
(
rmax
/
dr
)
hist
,
bins
=
np
.
histogram
(
r
,
bins
=
nbins
,
range
=
(
0
,
rmax
),
weights
=
m
)
a
=
dr
for
i
in
range
(
len
(
hist
)):
r
=
np
.
arange
(
dr
,
maxr
,
dr
)
volume
=
4
/
3
*
np
.
pi
*
(
bins
[
i
+
1
]
**
3
-
bins
[
i
]
**
3
)
rhoHernquist
=
M
/
(
2
*
np
.
pi
)
*
a
/
r
/
(
r
+
a
)
**
4
hist
[
i
]
/=
volume
rho
=
np
.
zeros
(
len
(
r
))
a
=
np
.
diff
(
bins
)
for
i
in
range
(
len
(
x
)):
rhoHernquist
=
M
/
(
2
*
np
.
pi
)
*
a
/
(
bins
[
1
:]
-
dr
/
2
)
/
(
bins
[
1
:]
-
dr
/
2
+
a
)
**
3
ri2
=
x
[
i
]
**
2
+
y
[
i
]
**
2
+
z
[
i
]
**
2
for
j
in
range
(
len
(
r
)):
if
(
ri2
>
r
[
j
]
**
2
and
ri2
<
(
r
[
j
]
+
dr
)
**
2
):
rho
[
j
]
+=
m
[
i
]
break
print
(
"
Number of bins:
"
,
nbins
)
print
(
"
Bin size:
"
,
dr
)
for
i
in
range
(
len
(
hist
)):
for
i
in
range
(
len
(
r
)
-
1
):
if
hist
[
i
]
==
0
:
volume
=
4
*
np
.
pi
*
(
r
[
i
+
1
]
**
3
-
r
[
i
]
**
3
)
/
3
hist
[
i
]
=
np
.
nan
rho
[
i
]
/=
volume
#rho /= 4*np.pi*r**2*dr
# Normalize
# rhoHernquist /= np.sum(rhoHernquist)
# rho /= np.sum(rho)
print
(
"
Number of bins:
"
,
len
(
rho
))
print
(
"
Bin size:
"
,
dr
)
# plot poissonian error bars
# plot poissonian error bars
plt
.
errorbar
(
bins
[
1
:]
,
rhoHernquist
,
yerr
=
np
.
sqrt
(
rhoHernquist
),
color
=
'
grey
'
,
fmt
=
'
.
'
,
label
=
'
Hernquist with Poisson error
'
,
markersize
=
0
)
plt
.
errorbar
(
r
,
rhoHernquist
,
yerr
=
np
.
sqrt
(
rhoHernquist
),
color
=
'
grey
'
,
fmt
=
'
.
'
,
label
=
'
Hernquist with Poisson error
'
,
markersize
=
0
)
# plot Hernquist profile
# plot Hernquist profile
plt
.
loglog
(
bins
[
1
:]
-
dr
/
2
,
rhoHernquist
,
'
r-
'
,
label
=
'
Hernquist Density Profile
'
,
linewidth
=
1
)
plt
.
loglog
(
r
,
rhoHernquist
,
'
r
.
-
'
,
label
=
'
Hernquist Density Profile
'
)
# plot density profile of data
# plot density profile of data
plt
.
loglog
(
bins
[
1
:]
-
dr
/
2
,
hist
,
'
b-
'
,
label
=
'
Density Profile from data
'
,
linewidth
=
1
)
plt
.
loglog
(
r
,
rho
,
'
b
.
-
'
,
label
=
'
Density Profile from data
'
)
plt
.
xlabel
(
'
Radius r
'
)
plt
.
xlabel
(
'
Radius r
'
)
plt
.
ylabel
(
'
Density rho(r)
'
)
plt
.
ylabel
(
'
Density rho(r)
'
)
...
...
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Click to expand it.
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