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19 Cards in this Set

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Cycle

formed when an arc is used connecting two vertices that are already connected.

not allowed in minimum spanning trees


Kruskal's algorithm

Finds a minimum spanning tree


Needs to be checked for cycles to remove them


Starts with the shortest arc

Prim's algorithm

Finds a minimum spanning tree


Algorithm prevents cycles


Starts from any vertex


Connects vertices to nearest nodes


Dijkstra's algorithm

Finds the shortest route between two vertices

bipartite graph

consists of two sets of vertices which arcs can connect between sets but not within sets

alternating path

used to find improved matchings, starts at an unmatched vertex in set 1 to an unmatched vertex in set 2, alternating between arcs in/ not in the matching

matching

1-1 pairing between the two distinct sets

complete matching

1-1 matching where all set 1 and all set 2 elements are matched

graph

collection of vertices and nodes

network

weighted graph

walk

sequence of edges where the end of each edge is the beginning of the next

trail

walk where no edges are repeated

path

sequence of edges where no vertex appears more than once

simple graph

no loops and no more than one edge connecting any pair of vertices

connected graph

path exists between every pair of vertices

tree

connected graph with no cycles loops or multiple edges

spanning tree

tree (connected graph with no cycles loops or multiple edges) including all vertices

minimum spanning tree

tree including all vertices of minimum total weight

digraph

graph containing directed edges (have a direction)