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Euler tour - Encyclopedia of Mathematics
https://encyclopediaofmath.org/wiki/Euler_tour
How to Cite This Entry: Euler tour. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Euler_tour&oldid=13533
What is a Euler or Eulerian tour?
https://iq.opengenus.org/what-is-a-euler-or-eulerian-tour/
An Euler tour or Eulerian tour in an undirected graph is a tour/ path that traverses each edge of the graph exactly once. Graphs that have an Euler tour are called Eulerian graphs. Necessary and sufficient conditions. An undirected graph has a closed Euler tour if and only if it …Author: Alexa Ryder
Leonhard Euler - Wikipedia
https://en.wikipedia.org/wiki/Leonhard_Euler
Leonhard Euler (/ ˈ ɔɪ l ər / OY-lər; German: (); 15 April 1707 – 18 September 1783) was a Swiss mathematician, physicist, astronomer, geographer, logician and engineer who made important and influential discoveries in many branches of mathematics, such as …
Eulerian Path Brilliant Math & Science Wiki
https://brilliant.org/wiki/eulerian-path/
An Eulerian path on a graph is a traversal of the graph that passes through each edge exactly once, and the study of these paths came up in their relation to problems studied by Euler in the 18th century like the one below: No Yes Is there a walking path that stays inside the picture and crosses each of the bridges exactly once? After trying and failing to draw such a path, it might seem …
Talk:Euler tour - Algorithmist
https://algorithmist.com/wiki/Talk:Euler_tour
Dec 25, 2005 · Talk:Euler tour. From Algorithmist. Jump to navigation Jump to search. Nice writeup. I noticed that what you call a bridge is already called Articulation_points. Maybe we should link them, or decide on a standard terminology? --Rrenaud 13:12, 25 Dec 2005 (EST) A bridge is an edge, while an articulation point is a point. I was going to do a ...
Euler Tour of Tree - GeeksforGeeks
https://www.geeksforgeeks.org/euler-tour-tree/
Jul 20, 2020 · Euler tour is defined as a way of traversing tree such that each vertex is added to the tour when we visit it (either moving down from parent vertex or returning from child vertex). We start from root and reach back to root after visiting all vertices. It requires exactly 2*N-1 vertices to store Euler tour. Approach: We will run DFS(Depth first search) algorithm on Tree as:
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