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Improving Computational Upper and Conditional Lower Bounds of Fréchet Distance on Practical Input Curves (Bachelor thesis)

Nico Gründel
Fachrichtung Informatik - Saarbrücken
AG1 Mittagsseminar (own work)
AG 1  
AG Audience
English

Date, Time and Location

Tuesday, 17 December 2019
13:00
30 Minutes
E1 4
024
Saarbrücken

Abstract

The Fréchet Distance is a measurement of similarity between polygonal curves, which has applications in many different areas of computer science. Many of these applications, however, encompass only a narrow set of inputs. For this purpose, there have been efforts in finding faster algorithms for certain curve types, such as κ-bounded and κ-straight curves. There are currently no known conditional lower bounds for the Fréchet Distance on both κ-straight and κ-bounded curves matching the fastest known algorithms. In this work we show that the fastest algorithm for κ-bounded curves is in fact faster than thought, and propose a matching lower bound for both κ-straight and κ-bounded curves.

Contact

Karl Bringmann
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Karl Bringmann, 11/30/2019 13:19 -- Created document.