Related papers: Stein or Milnor fillability and cohomology
This paper has been withdrawn by the author due to errors and bad formalization.
This paper has been withdrawn by the authors due to an error in Section 7.
This paper is withdrawn because the results in the paper are included in a paper to be published in Mathematical and Computer Modelling.
This paper has been withdrawn.
This paper has been withdrawn.
This paper has been withdrawn by the author, due to errors in Groebner basis calculations in the cases of five and six dimensional groups.
This paper has been withdrawn by the author due to an error in the main proof (thanks to Carlos D'Andrea)
Although the results are correct, it was pointed out that the results follow from some previously known results. Accordingly, this version of the paper is withdrawn by the authors.
This paper was withdrawn by the authors due to the belated discovery of a published paper showing similar results.
This paper has been withdrawn due to an error, and no further revisions will be made.
The paper contains an alternative proof of M. Kontsevich Formality Theorem.
This paper has been withdrawn by the authors, since it has been merged with Part I (ID 0802.3570)
This paper withdrawn since it has been published in an updated version in Biophysical Reviews and Letter Vol. 2, No. 2 (2007) 155-166
We introduce for any Poisson algebra a bicomplex of free Poisson modules, and use it to show that the Poisson cohomology theory introduced in the paper "[M. Flato, M. Gerstenhaber and A. A. Voronov, Cohomology and Deformation of Leibniz…
This paper has been withdrawn by the authors.
The article has been withdrawn - the proof of the final corollary turned out to rely on an unproven statement. If the authors will manage to repair the argument, resubmission will be made.
We investigate the cohomology of the Milnor fibre of a reflection arrangement as a module for the group $\Gamma$ generated by the reflections, together with the cyclic monodromy. Although we succeed completely only for unitary reflection…
Let X be Drinfeld's half space over a p-adic field K. The de Rham cohomology of X was first computed by Schneider and Stuhler. Afterwards there were given different proofs by Alon, de Shalit, Iovita and Spiess. This paper presents yet…
The paper has been withdrawn because the proof of part (b) of the main theorem is incomplete.
This note was an attempt to complete a gap in the proof of Theorem 11.1 of the paper arXiv:1111.5992. Due to a critical gap in the proof of Lemma 4.3, this paper is withdrawn.