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- Ciro Cattuto, Alain Barrat, Andrea Baldassarri, G. Schehr, Vittorio Loreto
- Proceedings of the National Academy of Sciences…
- 2009

The enormous increase of popularity and use of the worldwide web has led in the recent years to important changes in the ways people communicate. An interesting example of this fact is provided by the now very popular social annotation systems, through which users annotate resources (such as web pages or digital photographs) with keywords known as "tags."… (More)

In this paper we study some aspects of search for an immobile target by a swarm of N non-communicating, randomly moving searchers (numbered by the index k, k = 1, 2,. .. , N), which all start their random motion simultaneously at the same point in space. For each realization of the search process, we record the unordered set of time moments {τ k }, where τ… (More)

- Dong Wang, Mark Newman, +6 authors Gregory Schehr
- 2013

How long does it take to compute the eigenvalues of a random symmetric matrix?

- Grégory Schehr, Satya N Majumdar
- Physical review. E, Statistical, nonlinear, and…
- 2006

We study the probability density function P(h(m), L) of the maximum relative height h(m) in a wide class of one-dimensional solid-on-solid models of finite size L. For all these lattice models, in the large-L limit, a central limit argument shows that, for periodic boundary conditions, P(h(m), L) takes a universal scaling form P(h(m), L) approximately… (More)

- C Mejía-Monasterio, G Oshanin, G Schehr
- Physical review. E, Statistical, nonlinear, and…
- 2011

We study the distribution function P(ω) of the random variable ω=τ(1)/(τ(1)+···+τ(N)), where τ(k)'s are the partial Wigner delay times for chaotic scattering in a disordered system with N independent, statistically equivalent channels. In this case, τ(k)'s are independent and identically distributed random variables with a distribution Ψ(τ) characterized by… (More)

- Joachim Rambeau, Grégory Schehr
- Physical review. E, Statistical, nonlinear, and…
- 2011

We study the extreme statistics of N nonintersecting Brownian motions (vicious walkers) over a unit time interval in one dimension. Using path-integral techniques we compute exactly the joint distribution of the maximum M and of the time τ(M) at which this maximum is reached. We focus in particular on nonintersecting Brownian bridges ("watermelons without… (More)

- Grégory Schehr, Satya N Majumdar
- Physical review letters
- 2012

We study analytically the order statistics of a time series generated by the positions of a symmetric random walk of n steps with step lengths of finite variance σ(2). We show that the statistics of the gap d(k,n) = M(k,n)-M(k+1,n) between the kth and the (k+1)th maximum of the time series becomes stationary, i.e., independent of n as n → ∞ and exhibits a… (More)

- Satya N Majumdar, Philippe Mounaix, Grégory Schehr
- Physical review letters
- 2013

We investigate the statistics of the gap G(n) between the two rightmost positions of a Markovian one-dimensional random walker (RW) after n time steps and of the duration L(n) which separates the occurrence of these two extremal positions. The distribution of the jumps η(i)'s of the RW, f(η), is symmetric and its Fourier transform has the small k behavior… (More)

- Gregory Schehr, Pierre Le Doussal
- Physical review. E, Statistical, nonlinear, and…
- 2003

We extend the exact multilocal renormalization group (RG) method to study the flow of the effective action functional. This important physical quantity satisfies an exact RG equation which is then expanded in multilocal components. Integrating the nonlocal parts yields a closed exact RG equation for the local part, to a given order in the local part. The… (More)

- Gregory Schehr, Raja Paul
- Physical review. E, Statistical, nonlinear, and…
- 2005

We investigate, analytically near the dimension d(uc) =4 and numerically in d=3 , the nonequilibrium relaxational dynamics of the randomly diluted Ising model at criticality. Using the exact renormalization-group method to one loop, we compute the two times t, t(w) correlation function and fluctuation dissipation ratio (FDR) for any Fourier mode of the… (More)