activity
20032016
most citedNon-Abelian generalization of Born-Infeld theory inspired by non-commutative geometry

19 citations · 42 across the 5 of their papers we have counts for

collaborators

8 papers

q-fin.PM2016

LQG for portfolio optimization

M. Abeille, E. Serie, A. Lazaric +1

We introduce a generic solver for dynamic portfolio allocation problems when the market exhibits return predictability, price impact and partial observability. We assume that the p…

q-fin.PM2016

Agnostic Risk Parity: Taming Known and Unknown-Unknowns

Raphael Benichou, Yves Lempérière, Emmanuel Sérié +4

Markowitz' celebrated optimal portfolio theory generally fails to deliver out-of-sample diversification. In this note, we propose a new portfolio construction strategy based on sym…

q-fin.TR2014

Slow decay of impact in equity markets

X. Brokmann, E. Serie, J. Kockelkoren +1

Using a proprietary dataset of meta-orders and prediction signals, and assuming a quasi-linear impact model, we deconvolve market impact from past correlated trades and a predictab…

math-ph2006★ 2 cited

Noncommutative gauge theories with Endomorphism algebras

Emmanuel Sérié

We formulate a Yang-Mills action principle for noncommutative connections on an endomorphism algebra of a vector bundle. It is shown that there is an influence of the topology of t…

math-ph2005★ 1 cited

Gauge theories in noncommutative geometry and generalization of the Born-Infeld model

Emmanuel Serie

Endomorphisms algebras can replace the concept of principal fiber bundle. Gauge theories are reformulated within this algebraic framework and further generalized to unify ordinary…

hep-th2004★ 8 cited

Born-Infeld inspired bosonic action in a noncommutative geometry

Emmanuel Serie, Thierry Masson, Richard Kerner

The Born-Infeld lagrangian for non-abelian gauge theory is adapted to the case of the generalized gauge fields arising in non-commutative matrix geometry. Basic properties of stati…