**Research in a nutshell**

##### Numerous objects in algebraic and enumerative geometry encode discrete structures either in the form of graphs, polytopes, or other polyhedral properties.

I adapt methods from tropical geometry, convex geometry and graph theory to tackle problems related to the topology of (real, or complex) algebraic varieties, polynomial maps, and ramified covers.

Problems that I am interested in are those of relevance to both pure mathematics, and its applications to sciences, engineering and intelligent systems.

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**Keywords: **

##### - Fewnomial theory

##### - Topology of polynomial maps

##### - Tropical geometry

##### - Real algebraic geometry

##### - Real Hurwitz numbers

## About me

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##### During my first postdoc (May. 2016 - Nov. 2017), I was working with Johannes Rau at the Geometry research group in Tübingen University, as part of DFG Research Grant RA 2638/2-1.

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##### Here is my CV