|
Geometry and Topology 12 (2008)
1243–1263
|
| 1 |
E Akyıldız,
J B Carrell, A generalization of the
Kostant–Macdonald identity, Proc. Nat. Acad. Sci.
U.S.A. 86 (1989) 3934–3937 MR998938 |
| 2 |
H H Andersen,
C Stroppel, Twisting
functors on O, Represent. Theory 7 (2003) 681–699
MR2032059 |
| 3 |
A A
Beĭlinson, J Bernstein, P Deligne,
Faisceaux pervers, from: "Analysis and topology on
singular spaces, I (Luminy, 1981)", Astérisque 100, Soc.
Math. France (1982) 5–171 MR751966 |
| 4 |
J Bernstein, V
Lunts, Equivariant sheaves and functors, Lecture
Notes in Math. 1578, Springer (1994) MR1299527 |
| 5 |
P Deligne, P
Griffiths, J Morgan, D Sullivan, Real homotopy theory of
Kähler manifolds, Invent. Math. 29 (1975)
245–274 MR0382702 |
| 6 |
M Goresky, R
Kottwitz, R MacPherson, Equivariant
cohomology, Koszul duality, and the localization
theorem, Invent. Math. 131 (1998) 25–83 MR1489894 |
| 7 |
M Goresky, R
MacPherson, Intersection
homology theory, Topology 19 (1980) 135–162
MR572580 |
| 8 |
V F R Jones,
Hecke algebra
representations of braid groups and link polynomials,
Ann. of Math. (2) 126 (1987) 335–388 MR908150 |
| 9 |
O Khomenko, V
Mazorchuk, On Arkhipov's and
Enright's functors, Math. Z. 249 (2005) 357–386
MR2115448 |
| 10 |
M Khovanov, Matrix
factorizations and link homology II arXiv:math.QA/0505056 |
| 11 |
M Khovanov,
Triply-graded
link homology and Hochschild homology of Soergel
bimodules, Internat. J. Math. 18 (2007) 869–885
arXiv:math.GT/0510265
MR2339573 |
| 12 |
J. Rasmussen,
Some differentials on Khovanov–Rozansky homology
arXiv:math.GT/0607544 |
| 13 |
R Rouquier,
Categorification of the braid groups arXiv:math.RT/0409593 |
| 14 |
W Soergel,
Langlands' philosophy and Koszul duality, from:
"Algebra—representation theory (Constanta, 2000)", NATO
Sci. Ser. II Math. Phys. Chem. 28, Kluwer Acad. Publ. (2001)
379–414 MR1858045 |
| 15 |
W Soergel, Kazhdan–Lusztig–Polynome
und unzerlegbare Bimoduln über Polynomringen, J.
Inst. Math. Jussieu 6 (2007) 501–525 MR2329762 |
| 16 |
B Webster, Khovanov–Rozansky
homology via a canopolis formalism, Algebr. Geom.
Topol. 7 (2007) 673–699 MR2308960 |