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- W2075382364 abstract "We consider the irreversible random sequential adsorption of particles taking k sites at a time, on a one-dimensional lattice. We present an exact expansion for the coverage, θ(t,k)=A0(t)+A1(t)k−1+A2(t)k−2+..., for times, 0≤t≤O(k), and at saturation t=∞. The former is new and the latter extends Mackenzie’s results [J. Chem. Phys. 37, 723 (1962)]. For these expansions, we note that the coefficients Ai≥1(∞) are not obtained as large-t limits of the Ai≥1(t). Finally, we comment on the Laurent expansions for general O(k)<t<∞, which reveal the occurrence of additional kn terms, with n≳0." @default.
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- W2075382364 date "1993-07-15" @default.
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- W2075382364 title "The car‐parking limit of random sequential adsorption: Expansions in one dimension" @default.
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- W2075382364 doi "https://doi.org/10.1063/1.465338" @default.
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