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Creators/Authors contains: "Dehmer, Matthias"

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  1. This paper presents a proof of the existence of connected, undirected graphs with prescribed orbit structure, giving an explicit construction procedure for these graphs. Trees with prescribed orbit structure are also investigated. 
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  2. Entropy-based methods are useful tools for investigating various problems in mathemati- cal chemistry, computational physics and pattern recognition. In this paper we introduce a general framework for applying Shannon entropy to fullerene graphs, and used it to in- vestigate their properties. We show that important physical properties of these molecules can be determined by applying Hosoya entropy to their corresponding graphs. 
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  3. Entropy-based methods are useful tools for investigating various problems in mathemati- cal chemistry, computational physics and pattern recognition. In this paper we introduce a general framework for applying Shannon entropy to fullerene graphs, and used it to in- vestigate their properties. We show that important physical properties of these molecules can be determined by applying Hosoya entropy to their corresponding graphs. 
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