Eitan Shimon Sayag

Mathematics

1. Gelfand Pairs 100%
2. Local Field 89%
3. Reductive Group 85%
4. Homogeneous Space 61%
5. Invariant Distribution 52%
6. Descent 48%
7. P-adic Groups 45%
8. Subgroup 42%
9. Unitary Representation 40%
10. P-adic Fields 38%
11. Model 36%
12. Representation Theory 35%
13. General Linear Group 32%
14. Polar decomposition 31%
15. Counting 31%
16. G-space 31%
17. Transposition 29%
18. Invariant 29%
19. Irreducible Representation 28%
20. Module 24%
21. Theorem 23%
22. Equivariant 22%
23. Base Change 20%
24. Wave Front 20%
25. Vanish 20%
26. Symmetric Spaces 20%
27. Parabolic Subgroup 19%
28. Harmonic Analysis 19%
29. Multiplicity 19%
30. Imply 19%
31. Symplectic Group 18%
32. Induced Representations 17%
33. Infinity 16%
34. Schwartz Space 16%
35. Nilpotent Orbits 16%
36. Integral Geometry 16%
37. Hermitian form 15%
38. Analogue 15%
39. Volume Growth 15%
40. Stefan Banach 15%
41. Context 15%
42. Geometric proof 15%
43. If and only if 14%
44. Local Structure 14%
45. Lie Algebra 14%
46. Affine Space 13%
47. Complex Analysis 13%
48. Hecke Algebra 13%
49. Annihilator 13%
50. Analytic Continuation 13%