Hyeonmo's report - CDM Halo Evolution for Gadget2 Simulation15m
Speaker:
Hyeonmo Koo(University of Seoul)
Setting CDM Halo
Setting Radius and Half-mass Radius
M(r_h) = (1/2)M(R)
r_h = 1.51a
Setting Rotational Velocity
v(r) = (1-ϵ/175)((G(M)/r)^(1/2))
When ϵ > 0, damping occurs in the half-mass radius to cancel the gradual increase in the half-mass radius after relaxation.
In Time[Gadget Unit] vs r_(1/2)[kpc] graph, 1.0 <= ϵ <= 3.0
Displacement of Center of Mass(COM)
Average of COM shifts for 50 halos for each ϵ
Zeroth Evolution
First Evolution
Half-Mass Radius Evolution
Zeroth Evolution
First Evolution
Conclusion
ϵ = 2.5
17:00
Young's report. FoF and MST algorithm15m
Speaker:
Young Ju
Random Data
Comparison of Clustering Finding Algorithms in Random Data
4 algorithms
MGS : fResolution = 10
MST : Linking length = 10
DBSCAN: eps = 10, min_samples = 10
Hierarchical : distance_threshold = 10
Results of clustering
(n, MGS, MST, DBSCAN, Hierarchical)
(1, 49, 50, 49, 49)
(2, 49, 50, 49, 49)
(4, 47, 50, 46, 46)
(6, 47, 48, 43, 43)
(8, 48, 48, 42, 42)
(10, 47, 44, 40, 40)
Results
1. Result of simulated data with standard deviation = 1
2. Result of simulated data with standard deviation = 2
3. Result of simulated data with standard deviation = 4
4. Result of simulated data with standard deviation = 6
5. Result of simulated data with standard deviation = 8
6. Result of simulated data with standard deviation = 10
Noise Data
Comparison of Clustering Finding Algorithms in Noise Data
4 algorithms
MGS : fResolution = 10
MST : Linking length = 10
DBSCAN: eps = 10, min_samples = 10
Hierarchical : distance_threshold = 10
Noise = 1000
(minimum number, MGS, MST, DBSCAN, Hierarchical)
(3, 81, 76, 40, 71)
(10, 47, 44, 40, 39)
(20, 47, 44, 40, 39)
(50, 47, 44, 40, 39)
Noise = 5000
(minimum number, MGS, MST, DBSCAN, Hierarchical)
(3, 570, 228, 40, 226)
(10, 140, 57, 39, 55)
(20, 54, 30, 39, 28)
(50, 47, 18, 39, 16)
Noise = 10000
(minimum number, MGS, MST, DBSCAN, Hierarchical)
(3, 616, 27, 167, 27)
(10, 357, 1, 148, 1)
(20, 157, 1, 66, 1)
(50, 52, 1, 33, 1)
Noise = 50000
(minimum number, MGS, MST, DBSCAN, Hierarchical)
(3, 504, 1, 1, 1)
(10, 480, 1, 1, 1)
(20, 459, 1, 1, 1)
(50, 346, 1, 1, 1)
From 50000 noise data, only MGS computed small clusters.The other three algorithms returned erroneous results where one huge cluster contained all data points.