Anna Valette

most citedGeometry of polynomial mappings at infinity via intersection homology

6 citations · 6 across the 3 of their papers we have counts for

collaborators

3 papers

math.AG2024

A remark on $C^{\infty}$ definable equivalence

Anna Valette, Guillaume Valette

We establish that if a submanifold $M$ of $R^{n}$ is definable in some o-minimal structure then any definable submanifold $N \subset R^{n}$ which is $\mathscr{C}^\inft…

math.CA2024

Semialgebraic Calderon-Zygmund theorem on regularization of the distance function

Beata Kocel-Cynk, Wiesław Pawłucki, Anna Valette

We prove that, for any closed semialgebraic subset $W$ of $R^{n}$ and for any positive integer $p$ , there exists a Nash function $f:\mathbb{R}^n\setminus W\longrightarrow (0…

math.AG2010★ 6 cited

Geometry of polynomial mappings at infinity via intersection homology

Anna Valette, Guillaume Valette

For given polynomial map $F:\C^2\to\C^2$ with nonvanishing jacobian we associate a variety whose homology or intersection homology describes the geometry of singularities at infini…

A remark on C∞ definable equivalence

Semialgebraic Calderon-Zygmund theorem on regularization of the distance function

Geometry of polynomial mappings at infinity via intersection homology

A remark on $C^{\infty}$ definable equivalence