相关论文: A correction to: Rational and nearly rational vari…

We make two tiny corrections to our previous paper with the same title, and also obtain, as a bonus, something new.

We explain and correct a mistake in Section 2.6 and Appendix C of the first and second author's paper "Representation Growth and Rational Singularities of the Moduli Space of Local Systems" arXiv:1307.0371.

We correct one erroneous statement made in our recent paper "Medial axis and singularities".

Some mistaken reasonings at the end of the paper omitted.

This article corrects two mistakes in the article "Coarse homology theories" [math.AT/0106183].

We prove a stronger version of a criterion of rationality given by Ionescu and Russo. We use this stronger version to define an invariant for rational varieties (we call it rationality degree), and we classify rational varieties for small…

The purpose of this note is to correct statements of some assertions in \cite{l}.

This paper corrects an error in the authors' earlier work, by proving stronger forms of the basic lemmas

The aim of this note is to point out some inaccuracies in our paper \cite{HD} and to fix them. Some new notions are introduced and properties of them are investigated.

We give a criterion for a real divisor to be rational and semiample.

We prove that there exist rational but not uniformly rational smooth algebraic varieties. The proof is based on computing a certain numerical obstruction developed in the case of compactifications of affine spaces. We show that for some…

This note corrects Example 3.2 in Two-Variable Wiman-Valiron Theory and PDEs by the authors which appeared in Ann. Acad. Sci. Fenn Math. (35) (2010), 571-580.

In this corrigendum, we explain and correct a mistake in our article ''Curved Koszul duality theory''. Our definitions of morphisms between semi-augmented properads and between curved coproperads have to be modified.

This very short correction notes a gap in an argument of an earlier paper, and also provides a theorem of similar flavor to the main result of that paper.

We introduce a class of real algebraic varieties characterised by a simple rationality condition, which exhibit strong properties regarding approximation of continuous and smooth mappings by regular ones. They form a natural counterpart to…

In this note we make a minor correction to the paper ``Simplicial monoids and Segal categories."

A variation on the splitting principle

We fill in a gap in the proof of the main theorem in our earlier paper [Ol]. At the same time, we prove a slightly stronger version of the theorem needed for another paper.

This note corrects conditions in Proposition 3.4 and Theorem 5.2(ii) and comments on imprecisions in Propositions 4.2 and 4.4 in Fissler and Ziegel (2016).

Correction to Annals of Probability 29 (2001) 1612--1624 [doi:10.1214/aop/1015345764].