A scheme for constructing ordered minimal perfect hashing functions (Q1820600)

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scientific article; zbMATH DE number 3997198
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A scheme for constructing ordered minimal perfect hashing functions
scientific article; zbMATH DE number 3997198

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    A scheme for constructing ordered minimal perfect hashing functions (English)
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    1986
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    This paper describes a method to be used for the organization and retrieval of data. Jaeschke proposed the function \(h(k)=\lfloor C/(Dk+E)\rfloor mod n\), where n is the size of a given key set, for constructing minimal perfect hashing functions. We propose another minimal perfect hashing scheme based upon number theory, with the function \(h(k)=\lfloor C/T(k)\rfloor mod n\). The keys can be stored in ascending order by applying this hashing function. A straightforward method to calculate the important parameter C is presented.
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    minimal perfect hashing functions
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