Introduction | p. 1 |
Construction of complexes calculating homology of the complement of a configuration | p. 15 |
Construction of homology complexes for discriminantal configuration | p. 39 |
Algebraic interpretation of chain complexes of a discriminantal configuration | p. 67 |
Quasiisomorphism of two-sided Hochschild complexes to suitable one-sided Hochschild complexes | p. 93 |
Bundle properties of a discriminantal configuration | p. 145 |
R-matrix for the two-sided Hochschild complexes | p. 155 |
Monodromy | p. 171 |
R-matrix operator as the canonical element, quantum doubles | p. 197 |
Hypergeometric integrals | p. 215 |
Kac-Moody Lie algebras without Serre's relations and their doubles | p. 247 |
Hypergeometric integrals of a discriminantal configuration | p. 265 |
Resonances at infinity | p. 295 |
Degenerations of discriminantal configurations | p. 329 |
Remarks on homology groups of a configuration with coefficients in local systems more general than complex one-dimensional | p. 347 |
References | p. 367 |
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