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- W46998317 abstract "Publisher Summary This chapter discusses the properties of hypergraphs. The hypergraph theory can be viewed as a study of combinatorial properties of finite families of finite sets. The hypergraph theory is a branch of mathematics concerned with combinatorial properties of (finite) families of (finite) sets. Combinatoric models are particularly suited to computational applications and facilitate the interconnection of existing system models. A model structure can be systematically constructed from the component interconnection topology, which is expressed in terms of finite system sets, and this system may be formulated automatically following various procedures based on the combinatorial structure of the system. The mathematical foundations of the modelling arise from—(1) the algebraic theory, (2) the duality concept, and (3) the complex and real analysis. The main drawback of the graph theory is the lack of convenient tools to represent, for example, organometallic compounds, benzenoid systems." @default.
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- W46998317 date "2004-01-01" @default.
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- W46998317 title "Introduction to Hypergraph Theory and Its Use in Engineering and Image Processing" @default.
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