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W2036726943 abstract "A median of a k -tuple π =( x 1 ,…, x k ) of elements of a finite metric space ( X , d ) is an element x for which ∑ i =1 k d ( x , x i ) is minimum. The function m with domain the set of all k -tuples with k >0 and defined by m(π)={x : x is a median of π } is called the median function on X . Continuing with the program of characterizing m on various metric spaces, this paper presents a characterization of the median function on distributive semilattices endowed with the standard lattice metric." @default.
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W2036726943 date "2003-04-01" @default.
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W2036726943 title "The median function on distributive semilattices" @default.
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W2036726943 doi "https://doi.org/10.1016/s0166-218x(02)00213-5" @default.
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