activity
19952026
most citedCanonical desingularization in characteristic zero by blowing up the maximum strata of a local invariant

8 citations · 56 across the 30 of their papers we have counts for

collaborators

35 papers

math.CA2026

solutions of semialgebraic equations on curves

Edward Bierstone, Jean-Baptiste Campesato

Consider a system of equations on a subset of , where and are matrix- and vector-valued semialgebraic functions on , and t…

math.AG2026

Formal splitting and stack-theoretic normal crossings desingularization

André Belotto da Silva, François Bernard, Edward Bierstone

We show that stack-theoretic resolution of singularities preserving normal crossings (partial desingularization) by weighted blowings-up, can be obtained in a simple direct way fro…

math.AG2026

Group-circulant singularities and partial desingularization preserving normal crossings

André Belotto da Silva, Edward Bierstone

The subject is partial desingularization preserving the normal crossings singularities of an algebraic or analytic variety X (over the complex field or over an uncountable algebrai…

math.AG2025

Effective resolution of singularities

Edward Bierstone, Dima Grigoriev, Pierre D. Milman +1

Consider a projective variety (over an algebraically closed field of characteristic zero), together with a (reduced) simple normal crossings divisor $E \su…

math.AG2022

Partial desingularization

André Belotto da Silva, Edward Bierstone, Ramon Ronzon Lavie

We address the following question of partial desingularization preserving normal crossings. Given an algebraic (or analytic) variety X in characteristic zero, can we find a finite…

math.CA2020★ 5 cited

solutions of semialgebraic or definable equations

Edward Bierstone, Jean-Baptiste Campesato, Pierre D. Milman

We address the question of whether geometric conditions on the given data can be preserved by a solution in (1) the Whitney extension problem, and (2) the Brenner-Fefferman-Hochste…