Fragmenting random permutations.

Goldschmidt, Christina; Martin, James B.; Spano, Dario

Displaying similar documents to “Fragmenting random permutations.”

The spatial $Λ$ -coalescent.

Limic, Vlada, Sturm, Anja (2006)

Electronic Journal of Probability [electronic only]

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Fragmentation of ordered partitions and intervals.

Basdevant, Anne-Laure (2006)

Electronic Journal of Probability [electronic only]

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Estimation of reduced Palm distributions by random methods for Cox processes with unknown probability law

Emmanuelle Crétois (1995)

Applicationes Mathematicae

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Let $N_{i}$ , i ≥ 1, be i.i.d. observable Cox processes on [a,b] directed by random measures Mi. Assume that the probability law of the Mi is completely unknown. Random techniques are developed (we use data from the processes $N_{1}$ ,..., $N_{n}$ to construct a partition of [a,b] whose extremities are random) to estimate L(μ,g) = E(exp(-(N(g) - μ(g))) | N - μ ≥ 0).

Random walks with $k$ -wise independent increments.

Benjamini, Itai, Kozma, Gady, Romik, Dan (2006)

Electronic Communications in Probability [electronic only]

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Convergence results and sharp estimates for the voter model interfaces.

Belhaouari, S., Mountford, T., Sun, Rongfeng, Valle, G. (2006)

Electronic Journal of Probability [electronic only]

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Upper tail asymptotics for the intersection local times of random walks in high dimensions

Peter Mörters (2010)

Actes des rencontres du CIRM

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In high dimensions two independent simple random walks have only a finite number of intersections. I describe the main result obtained in a joint paper with Xia Chen in which we determine the exact upper tail behaviour of the intersection local time.