Olav Kallenberg

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A random measure ~ defined on some measurable space (S,S) is said to be symmetrically distributed with respect to some fixed measure w on S, if the distribution of (~Al, ... ,~Ak) for kEN and disjoint AI" .. ,AkES only depends on (wAl, ... ,wAk). The first purpose of the present paper is to extend to such random measures (and then even improve) the results(More)
PREFACE Random measure theory is a new and rapidly growing branch of probabi li ty of increasing interest both in theory and applications. Loosely speaking, it is concerned with random quantities which can only take non-negative values, such as e.g. the number of random variables in a given sequence possessing a certain property, the time spent by a random(More)
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