Mikhail Borovoi

Mathematics

1. Homogeneous Space 100%
2. Galois Cohomology 75%
3. Linear Algebraic Groups 72%
4. Reductive Group 52%
5. Algebraic Groups 42%
6. Semisimple Groups 34%
7. Obstruction 34%
8. K-group 32%
9. Equivariant 30%
10. Fundamental Group 28%
11. Subgroup 26%
12. Cayley 25%
13. Number field 25%
14. Weak Approximation 25%
15. Brauer Group 25%
16. Semisimple 23%
17. Spherical Varieties 23%
18. Galois 23%
19. Hasse Principle 21%
20. Torus 19%
21. Rational Points 19%
22. Cohomology Group 16%
23. Galois group 15%
24. Labeling 14%
25. Closure 13%
26. Cohomology 12%
27. Zero 12%
28. Topological group 11%
29. Connected Components 11%
30. Lie Algebra 10%
31. Derived Category 10%
32. Dynkin Diagram 9%
33. Denote 9%
34. Strong Approximation 9%
35. Integer Points 9%
36. Retraction 9%
37. Integral Solution 9%
38. Group Scheme 9%
39. Equidistribution 9%
40. Homotopy Groups 8%
41. Exact Sequence 8%
42. Abelian Variety 8%
43. Finite Dimensional Algebra 8%
44. Conjugation 7%
45. Torsor 7%
46. Ternary 7%
47. Module 7%
48. Compactification 7%
49. Function Fields 7%
50. Quadratic form 7%