Scaling structure of the surface layer of diffusion-limited aggregates.
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Biomedical subjects
P Meakin
Publications and source records attributed to P Meakin.
A new model for biological pattern formation.
Various non-equilibrium growth models have been used to explore the development of morphology in biological systems. Here we review a class of biological growth models which exhibit fractal structures and discuss the relationship of these models to a variety of other phenomena.
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Long-time crossover phenomena in coagulation kinetics.
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Dimensionalities for the harmonic and ballistic measures of fractal aggregates.
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Diffusion-limited surface deposition in the limit of large anisotropy.
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Universality, nonuniversality, and the effects of anisotropy on diffusion-limited aggregation.
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Multiple-contact diffusion-limited-aggregation model.
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Diverging length scales in diffusion-limited aggregation.
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Scaling properties for the surfaces of fractal and nonfractal objects: An infinite hierarchy of critical exponents.
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Ballistic deposition on surfaces.
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Scaling of the growth probability measure for fractal structures.
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Are random fractal clusters isotropic?
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Comment on "Active zone of growing clusters: Diffusion-limited aggregation and the Eden model"
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New kinetic percolation model with diffusion-limited growth.
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Fractal aggregates in sputter-deposited NbGe2 films.
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Dynamic cluster-size distribution in cluster-cluster aggregation: Effects of cluster diffusivity.
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New class of screened growth aggregates with a continuously tunable fractal dimension.
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Scaling in steady-state cluster-cluster aggregation.
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