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- W2890669346 abstract "We prove that the set of $n$-point configurations for which solution of the planar Steiner problem is not unique has Hausdorff dimension is at most $2n-1$. Moreover, we show that the Hausdorff dimension of $n$-points configurations on which some locally minimal trees have the same length is also at most $2n-1$. Methods we use essentially requires some analytic structure and some finiteness, so that we prove a similar result for a complete Riemannian analytic manifolds under some apriori assumption on the Steiner problem on them." @default.
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- W2890669346 date "2018-09-05" @default.
- W2890669346 modified "2023-09-27" @default.
- W2890669346 title "On uniqueness in Steiner problem" @default.
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