Distributional notes on Nepal birds [by] Robert L. Fleming and Melvin A. Traylor.

v.53:no.3(1968)

Notes on Nepal birds [by] Robert L. Fleming and Melvin A. Traylor.

v.35:no.8(1961)

A new fruit pigeon from Nepal / Austin L. Rand and Robert L. Fleming.

v.34:no.19(1953)

Further notes on Nepal birds [by] Robert L. Fleming and Melvin A. Traylor.

v.35:no.9(1964)

Two new birds from Nepal [by] Austin L. Rand and Robert L. Fleming.

v.39:no.1(1956)

Jamie Fleming

Director of Residence Jamie Fleming.

El doctor Fleming en España.

Se intercala fotografía del Dr. Fleming acompañado del Dr. Marañón tomada en el Cigarral Los Dolores de Toledo

QUASISTATIONARY DISTRIBUTIONS AND FLEMING-VIOT PROCESSES IN FINITE SPACES

Consider a continuous-time Markov process with transition rates matrix Q in the state space Lambda boolean OR {0}. In In the associated Fleming-Viot process N particles evolve independently in A with transition rates matrix Q until one of them attempts to jump to state 0. At this moment the particle jumps to one of the positions of the other particles, chosen uniformly at random. When Lambda is finite, we show that the empirical distribution of the particles at a fixed time converges as N -> infinity to the distribution of a single particle at the same time conditioned on not touching {0}. Furthermore, the empirical profile of the unique invariant measure for the Fleming-Viot process with N particles converges as N -> infinity to the unique quasistationary distribution of the one-particle motion. A key element of the approach is to show that the two-particle correlations are of order 1/N.