Particle representations for measure-valued population models

Donnelly, P; Kurtz, TG

Abstract:

Models of populations in which a type or location, represented by a point in a metric space E, is associated with each individual in the population are considered. A population process is neutral if the chances of an individual replicating or dying do not depend on its type. Measure-valued processes are obtained as infinite population limits for a large class of neutral population models, and it is shown that these measure-valued processes can be represented in terms of the total mass of the ...

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APA Style

Donnelly, P., & Kurtz, T. G. (1999). Particle representations for measure-valued population models. ANNALS OF PROBABILITY, 27(1), 166–205.

MLA Style

Donnelly, P., and T. G. Kurtz. “Particle Representations for Measure-Valued Population Models.” ANNALS OF PROBABILITY, vol. 27, no. 1, 1999, pp. 166–205.

Chicago Style

Donnelly, P, and TG Kurtz. 1999. “Particle Representations for Measure-Valued Population Models.” ANNALS OF PROBABILITY 27 (1): 166–205.
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