Landmark weights - an alternative to spatial distances in shortest route algorithms

Although numerous studies have shown that landmarks are important for navigation, almost all navigation systems implement a shortest-route algorithm without considering landmarks. Which options do we have to integrate landmarks into a route calculation? How would the resulting routes differ from sho...

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Published inSpatial cognition and computation Vol. 23; no. 3; pp. 206 - 232
Main Authors Nuhn, Eva, Timpf, Sabine
Format Journal Article
LanguageEnglish
Published Mahwah Taylor & Francis 03.07.2023
Taylor & Francis Ltd
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ISSN1387-5868
1542-7633
1573-9252
DOI10.1080/13875868.2022.2130330

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Summary:Although numerous studies have shown that landmarks are important for navigation, almost all navigation systems implement a shortest-route algorithm without considering landmarks. Which options do we have to integrate landmarks into a route calculation? How would the resulting routes differ from shortest routes? We propose a weighting method for Dijkstra's shortest route algorithm to generate "landmark routes" and compare them to their corresponding shortest routes. We show that the extra distance and time needed to walk the landmark routes is acceptable in most of the routes. The main contribution is a thorough discussion of the differences between the two types of routes. Since the results are promising, we discuss variations in computing the weights as well as recommend human subject tests.
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ISSN:1387-5868
1542-7633
1573-9252
DOI:10.1080/13875868.2022.2130330