On Shortest Paths in Polyhedral Spaces

Cover On Shortest Paths in Polyhedral Spaces
On Shortest Paths in Polyhedral Spaces
Micha Sharir
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Passing to subsequences if necessary, we can assume that 4>„ converge to some (j>, and that the paths p(9„, Z„) converge to p{B, Z) and similarly the paths p(4>„^„) converge to p(4>, Z). Let ^'*, t)" be the two sequences of edges of K through which the two paths p{Q„^„) and p(^^, Z„) pass. Passing again to a subsequence if necessary, we can assume that the sequences ^" and t)" are both constant (necessarily distinct from one another). Two cases can arise: (i) If 9 ?^ 4> then by (a) the two dist...inct paths p(Q, Z) and p(yZ) are shortest paths to Z, so -23- that Z is a ridge point, and r(6) = Z, because p(6yZ) does not pass through a vertex of ^ or a ridge point (other than Z).
(ii) If 6 =

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