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- W2764768 abstract "How many points of a lattice hit a given planar domain? This question is known as the lattice-point problem. In stereology the problem is to assess the precision of the area estimator based on number of hits. A stochastic approach of the lattice-point problem has been first developped by D. Kendall. In this paper we extend this approach. The key point is a convergence result for the spectral density of random sets. As a statis- tical application we consider the stereological estimation of planar area. Approximation formulae for mean square errors are provided." @default.
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- W2764768 date "2004-01-01" @default.
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- W2764768 title "Asymptotics for geometric spectral densities and a stochastic approach of the lattice-point problem" @default.
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