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29 Cards in this Set

  • Front
  • Back

What is a graph?



A graph consists of points (vertices or nodes) which are connected by lines (arcs or edges)

What is a subgraph?

Is a graph, each of whose vertices belongs to belong to the graph and each of whose edges belongs to this graph

What is a weighted graph?

If a graph has a number associated with each edge (usually called its weight)

What is the degree/valency?

The degree/valency of a vertex is the number of edges incident to it.

What is a path?

A finite sequence of edges, such that the end vertex of one edge in the sequence is the start vertex of the next, and in which no vertex appears more than once

What is a cycle/circuit?

A closed path- the end vertex of the last edge is the start vertex of the first edge

Why is Hamiltonian cycle?

A cycle that passes through every vertex of a graph

What is a digraph?

If the edges of a graph have a direction associated with them

What is a tree?

A connected graph with no cycles

What is a spanning tree?

A subgraph of the graph which includes all the vertices of this graph and is also a tree

What is a minimum spanning tree?

Is a spanning tree such that the total length of its edges is as small as possible

What is a dummy activity?

Sometimes needed to correctly represent precedents (pretend line)

What is the early event time?

The earlier time each activity can start

What is late event time?

The latest time each activity can start without delaying the project

What are critical activities?

The activities that must be done at specific times

What is a float?

How much flexibility the other, non critical activities have

What is a matching?

A one to one pairing of some or all of the elements of one set with the elements of a second

What is a maximal matching?

A matching I which the number of arcs is as big as possible
What is a complete matching?


A matching of two sets each of which has n nodes and n arcs

What is a bipartite graph?

Two sets of vertices X and Y. The edges only join vertices in X to vertices in Y not in the same set

What is an isomorphic graph?

Graphs that show the same information but are drawn differently

What is a walk?

A part where you can return to vertices more than once

What is a loop?

Starts and finishes at the same vertices

What is an adjacency matrix?

Records the number of direct links between vertices

What is a distance matrix?

Records the weights in the edges

What is an Eulerian graph?

A graph in which all Valencies are even

What is a traversable graph?

When it is possible to travel around every arc just once without lifting your own from the paper

What is valency/ degree?

The amount of arcs that are connected to one node

What is a connected graph?

When there is a path between every node