Titlebook: Branching Processes Applied to Cell Surface Aggregation Phenomena; Catherine A. Macken,Alan S. Perelson Book 1985 Springer-Verlag Berlin H

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7.2.1.5.2.2 Fe-Ni-Al alloy system, of f-valent antigen and bivalent antibody. Processes involving more than two types, [for example, f-valent antigen in solution with either a mixture of bivalent antibody and Fab fragments (univalent antibody), or a mixture of different affinity antibodies] are treated similarly, but the labor invol

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7.2.1.5.1 General introduction,respective probabilities of k sites on an antibody and ? sites on an antigen being bound. In Example 3.11 we examined the consequences of the equal reactivity assumption and derived the aggregate size distribution for solution phase antigen-antibody reactions. In reactions involving antigen (ligand)

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7.1.2.3.2 Magnetocrystalline anisotropy,distributions. In this paper we have explicated the method and its mathematical foundations in a manner which should make the technique accessible for application in biology. By way of example, we showed how the branching process method could be used to derive the weight fraction distribution of agg

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Lecture Notes in Biomathematicshttp://image.papertrans.cn/b/image/190362.jpg

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7.2.1.5.2.2 Fe-Ni-Al alloy system,ivalent ligands interact with multivalent cell surface receptors, receptor-ligand aggregates form on the cell surface. The formation of such aggregates, as shown by a large number of biological examples, appears to be of primary importance in determining how cells respond to the presence of molecule

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7.2.1.5.1 General introduction,general expression for the weight fraction distribution w. in which p. and p. are unspecified parameters. Then we shall show how this general expression can be simplified into a useable form when p. and p. are given by the binding model of Perelson (1981).

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Branching Processes Applied to Cell Surface Aggregation Phenomena

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