Related papers: Stein or Milnor fillability and cohomology

This paper has been withdrawn by the authors due to the existence of main results in the literature.

This paper has been withdrawn because it is a duplicate of [math/0609208].

This paper has been withdrawn because it has been by far superseded by the Author's post arXiv:1108.1306v6, which was published on 30/08/2011.

We prove homological mirror symmetry for Milnor fibers of simple singularities in dimensions greater than one, which are among the log Fano cases of Conjecture 1.5 in arXiv:1806.04345. The proof is based on a relation between matrix…

This paper has been withdrawn due to an error in the proof of Theorem 5.3.

Long ago, in math.AG/0112004, we pledged more details on the algebraic version of Chen-Ruan's math.AG/0103156. This is it.

This paper has been withdrawn because the author no longer believes the firewall argument is correct.

This paper has been superseded by math.AG/0510287 and withdrawn by the author.

This paper has been withdrawn

This article was withdrawn by the arXiv.org administrators since it plagiarizes math.AT/0401211.

In this work, we state and prove versions of the linear and bilinear $T(b)$ theorems involving quantitative estimates, analogous to the quantitative linear $T(1)$ theorem due to Stein.

R. Guralnick [Linear Algebra Appl. 99, 85-96 (1988)] proved that two holomorphic matrices on a noncompact connected Riemann surface, which are locally holomorphically similar, are globally holomorphically similar. In the preprints…

This paper has been withdrawn by the author due to a mistake in the section 4.

This paper has been withdrawn by the authors. Significantly revised versions of the results of this paper are now available in arXiv:0707.0487v2 and arXiv:0808.3169v1.

We prove that if a contact manifold $(M,\xi)$ is supported by a planar open book, then Euler characteristic and signature of any Stein filling of $(M,\xi)$ is bounded. We also prove a similar finiteness result for contact manifolds…

This paper has been withdrawn by the authors due to errors in the X-ray diffraction data. Other measured data are not affected; however, the errors significantly change the interpretation and conclusions, and thus warrant withdrawal and…

This paper has been withdrawn.

This paper has been withdrawn by the author; see the much expanded, improved, and generalized version at arXiv:0811.2073.

This paper has been withdrawn by the authors due to the fact that the conjecture has indeed already long been established.

The paper is being withdrawn. A new submission will follow.