Related papers: Stein or Milnor fillability and cohomology
I have withdrawn the paper, after having incorporated it into the paper arXiv:0712.3484. In the meantime I have discovered that the main theorem proved in the paper had already been proved by Bungart.
This paper has been withdrawn because the content has been substantially improved in a later paper, arXiv:0806.1165.
This paper has been withdrawn by the author due to the version of [A complete proof of Hamilton's conjecture] at arXiv:1008.1576
I attempted to write the full translation of this article to make the remarkable proof of Pierre Deligne available to a greater number of people. Overviews of the proofs can be found elsewhere. I especially recommend the notes of James…
This paper is withdrawn because its results have been previously reported in arxiv hep-th/0507200.
The main result of this paper, Simon's conjecture for fibered knots, was previously proven by Silver and Whitten math.GT/0405462 with essentially the same proof. This paper is therefore being withdrawn. The author would like to apologize…
An odd-dimensional differentiable manifold is called \emph{holomorphically fillable} if it is diffeomorphic to the boundary of a compact strongly pseudoconvex complex manifold, \emph{Stein fillable} if this last manifold may be chosen to be…
This paper has been withdrawn.
The paper is being withdrawn since the results are incorporated in paper arxiv.org/abs/math.AG/0306195.
This article was withdrawn by the arXiv.org administrators since it plagiarizes math.GT/0011056.
This paper has been withdrawn by the author because overcame by arXiv:0910.4694
This article contains the proof of a theorem on orthogonal-Pin duality that was cited without proof in a previous article in this journal.
The paper is withdrawn by the authors and replaced be an improved and extended version arxiv: 0812.2968
This paper has been removed by the author due to a misstatement in Theorem 1 and a gap in its proof. A corrected and largely extended successor (a joint work with Thomas Bauer and Tomasz Szemberg) can be found under math.AG/0312211,
We improve upon a recent result of Culler and Dunfield on orderability of certain Dehn fillings by removing a difficult condition they required.
This paper has been withdrawn by the author due to a serious gap in the proof of the main theorem.
This article has been withdrawn due to an error in a proof of the main result.
Given a link of a normal surface singularity with its canonical contact structure, we compare the collection of its Stein fillings to its Milnor fillings (that is, Milnor fibers of possible smoothings). We prove that, unlike Stein fillings,…
This paper has been withdrawn by the author due to a sheaf-theoretic error, in the end of the proof of the main theorem.
This article has been withdrawn due to a mistake which is explained in version 2.