21 citations · 89 across the 23 of their papers we have counts for
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math.AG2017
On Lipschitz rigidity of complex analytic sets
Alexandre Fernandes, J. Edson Sampaio
We prove that any complex analytic set in which is Lipschitz normally embedded at infinity and has tangent cone at infinity that is a linear subspace of $\mathbb{C}^…
math.AG2017
Tangent cones of Lipschitz normally embedded sets are Lipschitz normally embedded. Appendix by Anne Pichon and Walter D. Neumann
Alexandre Fernandes, J. Edson Sampaio
We prove that tangent cones of Lipschitz normally embedded sets are Lipschitz normally embedded. We also extend to real subanalytic sets the notion of reduced tangent cone and we s…
math.AG2017
Hölder equivalence of complex analytic curve singularities
Alexandre Fernandes, J. Edson Sampaio, Joserlan P. Silva
We prove that if two germs of irreducible complex analytic curves at have different sequence of characteristic exponents, then there exists such that tho…