output
19972026
most citedNetworks beyond pairwise interactions: structure and dynamics

1.6k citations

Showing 2018 · math.AGShow all

9 papers · 2 filters

math.AG2018

Decomposition, purity and fibrations by normal crossing divisors

Fouad El Zein, Dung Trang Lê, Xuanming Ye

We give a simple geometric proof of the decomposition theorem in terms of Thom-Whitney stratifications by reduction to fibrations by normal crossings divisors over the strata and e…

math.AG2018★ 7 cited

Lipschitz normal embedding among superisolated singularities

Filip Misev, Anne Pichon

Any germ of a complex analytic space is equipped with two natural metrics: the outer metric induced by the hermitian metric of the ambient space and the inner metric, which is the…

math.AG2018★ 3 cited

Local cyclicity of isogeny classes of abelian varieties defined over finite fields

Alejandro J. Giangreco-Maidana

For a prime number , an isogeny class of abelian varieties is called -cyclic if every variety in have a cyclic -part of its group of r…

math.AG2018★ 7 cited

A characterization of Lipschitz normally embedded surface singularities

Walter D Neumann, Helge Møller Pedersen, Anne Pichon

Any germ of a complex analytic space is equipped with two natural metrics: the outer metric induced by the hermitian metric of the ambient space and the inner metric, which is the…

math.AG2018★ 1 cited

Arc spaces, motivic measure and Lipschitz geometry of real algebraic sets

Jean-Baptiste Campesato, Toshizumi Fukui, Krzysztof Kurdyka +1

We investigate connections between Lipschitz geometry of real algebraic varieties and properties of their arc spaces. For this purpose we develop motivic integration in the real al…

math.AG2018★ 6 cited

On the cyclicity of the rational points group of abelian varieties over finite fields

Alejandro J. Giangreco-Maidana

We propose a simple criterion to know if an abelian variety defined over a finite field is cyclic, i.e., it has a cyclic group of rational points; this criterion…