Finding Your Way: Shortest Paths on Networks
November 19, 2020 Β· Declared Dead Β· π Frontiers for Young Minds
"No code URL or promise found in abstract"
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Authors
Teresa Rexin, Mason A. Porter
arXiv ID
2011.09632
Category
math.HO
Cross-listed
cs.SI,
math.OC,
nlin.AO,
physics.soc-ph
Citations
0
Venue
Frontiers for Young Minds
Last Checked
3 months ago
Abstract
Traveling to different destinations is a big part of our lives. We visit a variety of locations both during our daily lives and when we're on vacation. How can we find the best way to navigate from one place to another? Perhaps we can test all of the different ways of traveling between two places, but another method is to use mathematics and computation to find a shortest path. We discuss how to construct a shortest path and introduce Dijkstra's algorithm to minimize the total cost of a path, where the cost may be the travel distance, travel time, or some other measurement. We also discuss how to use shortest paths in the real world to save time and increase traveling efficiency.
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