Mathew Penrose

Mathematics

1. Probability Theory 100%
2. Point Process 76%
3. Boolean Model 60%
4. Nearest Neighbor 52%
5. Variance 52%
6. Edge 52%
7. Central Limit Theorem 48%
8. Strong Law of Large Number 41%
9. Stochastic Geometry 37%
10. Homogeneous Poisson Point Process 34%
11. Laws of Large Number 34%
12. Limit Theorem 34%
13. Lattices 32%
14. Random Point 32%
15. Normal Approximation 27%
16. Covariance 27%
17. Asymptotics 25%
18. Isolated Vertex 23%
19. F Distribution 20%
20. Error Bound 20%
21. Asymptotic Variance 20%
22. Gaussian Distribution 20%
23. Analogous Result 18%
24. Poisson Approximation 18%
25. Stochastics 18%
26. Random Graphs 18%
27. Unit Square 18%
28. Random Sample 17%
29. Continuum Percolation 13%
30. Critical Surface 13%
31. Information Gain 13%
32. Log Likelihood Ratio 13%
33. Square Integrable Martingale 13%
34. Exp 13%
35. Kolmogorov Distance 13%
36. Asymptotic Normality 13%
37. Drainage Network 13%
38. Maximum Likelihood Estimator 13%
39. Random Digraph 13%
40. Fock Space 13%
41. Convergence in Distribution 13%
42. domination number γ 13%
43. Density Point 13%
44. Dimensional Domain 13%
45. Clique 13%
46. Infimum 13%
47. Maximum Likelihood 13%
48. Offspring Distribution 13%
49. Interacting Particle Systems 13%
50. weighted graph 13%