Schedule

A week-by-week breakdown of the material.

Week 1 (01/08-01/12)

Tue

Graph Models (1.1), Connected Graphs (1.2)

Activity Sheet 1

Thu

Common Classes of Graphs (1.3), Multigraphs and Digraphs (1.4)

Activity Sheet 2

Week 2 (01/15-01/19)

Tue
Catchup
Thu

Degree of a Vertex (2.1)

Activity Sheet 3

Week 3 (01/22-01/26)

Tue

Regular Graphs (2.2)

Degree Sequences (2.3)

Activity Sheet 4

Thu

Graph Isomorphism (3.1), Isomorphism as a Relation (3.2)

Activity Sheet 5

Week 4 (01/29-02/02)

Tue

Bridges (4.1)

Assignment 1

Thu

Trees (4.2)

Activity Sheet 6

Week 5 (02/05-02/09)

Tue
Minimum Spanning Trees (4.3)
Thu
Minimum Spanning Trees cont. (4.3)

Week 6 (02/12-02/16)

Tue
Cut-vertices (5.1)
Thu

Blocks (5.2)

Assignment 2

Week 7 (02/19-02/23)

Tue

Review

Assignment 3

Thu
Midterm Chapters 1-4

Week 8 (02/26-03/02)

Tue
BREAK
Thu
BREAK

Week 9 (03/05-03/09)

Tue
Connectivity (5.3)
Thu
Connectivity continued (5.3)

Week 10 (03/12-03/16)

Tue

Eulerian Graphs (6.1)

Activity Sheet 7

Thu
Hamiltonian Graphs (6.2)

Week 11 (03/19-03/23)

Tue
Strong Digraphs (7.1)
Thu
Strong Digraphs (cont)

Week 12 (03/26-03/30)

Tue
Tournaments (7.2)
Thu
Tournaments continued (7.2)

Week 13 (04/02-04/06)

Tue
Midterm 2 (Chapters 5-7)
Thu
Matchings (8.1)

Week 14 (04/09-04/13)

Tue
Planar Graphs (9.1)
Thu

Discussion of the Four Color Theorem (10.1)

Vertex Coloring (10.2)

Final Study guide