I am a researcher in theoretical computer science at INRIA, in the PARSIFAL team.
My research concerns higherorder computation, i.e. that approach to computation where the inputs and the output of a program are not simply numbers, strings, or compound datatypes but programs themselves. I use a combination of tools from (linear) logic, graphical syntaxes, rewriting theory, computational complexity, concurrency, formalized reasoning, and implementations of programming languages.
My previous affiliations have been:  20132014: P ostdoc at Bologna University, supervised by Ugo Dal Lago; 20122013: Postdoc at Carnegie Mellon University, supervised by Frank Pfenning;
 20102011: ATER at Paris 13 University in the LIPN lab (Villetaneuse, France); 20092010: ATER at Paris 7 University in the PPS lab (Paris, France), during the fourth year of my PhD.
Email: "givenname"."familyname" at inria.fr
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Talks:
 CSLLICS 2014.
 On the Formalization of LambdaCalculus Confluence and Residuals, invited talk at the International Workshop on Confluence 2014.
 POPL 2014.
 A Fresh Look at Linear Head Reduction, talk given at the University of Bath, the 20th November 2013, and at Roma Tre University, the 20th December 2013.
 Toward a New Theory of Exponential Proof Nets, talk given at the Chocola meeting at the ENS Lyon, the 14th November 2013, essentially merging together the talks given at LICS and RTA 2013, with a few additional details.
 LICS 2013.
 RTA 2013.
 TERMGRAPH 2013. It has also been presented as a seminar for the Parsifal INRIA team at the LIX lab of the Ecole Polytechnique in May 2013.
 CPP 2012.
 RTA 2012. This is about the work on cost models in collaboration with Ugo Dal Lago. It has also been presented at WST 2012 and DICE 2012, at Carnegie Mellon University and McGill University (both in April 2012), Ecole Polytechnique (July 2012), and University of Minnesota (February 2013).
 In March and October 2012 I taught a minicourse about my research work at the University of Brasilia and at the University of Buenos Aires, respectively. The description and the slides of the more recent version are here.
