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Minimum Spanning Trees Homework Assignment for CSC 490 Students, Fall 2006 - Prof. Gary Lo, Assignments of Computer Science

Information about a homework assignment for the computer science senior seminar i class taught by professor gary locklair during the fall 2006 semester. The assignment involves solving problem 1 from chapter 22 of the new turing omnibus, which requires students to create a different minimum spanning tree and show the contents of the list l and the order of tree construction for each iteration of the minspan algorithm.

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Pre 2010

Uploaded on 07/22/2009

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CSC 490 – Computer Science Senior Seminar I Professor Gary
Locklair
Written Homework Assignment #3 Fall
2006
Chapter 22 in The New Turing Omnibus – Minimum Spanning Trees
Solve Problem 1 (create a “different” minimum spanning tree).
For each iteration of the MINSPAN algorithm, show:
a) the “contents” of L, (for example L = {CD:5, DG:7, BD:10}) and
b) show construction of the tree by identifying the order in which “bold” lines
(the tree) are created. That is, create a diagram and label the tree edges
with an ordinal number (1st, 2nd , 3rd, etc).
{15 points}
CSC 490 – Computer Science Senior Seminar I Professor Gary
Locklair
Written Homework Assignment #3 Fall
2006
Chapter 22 in The New Turing Omnibus – Minimum Spanning Trees
Solve Problem 1 (create a “different” minimum spanning tree).
For each iteration of the MINSPAN algorithm, show:
a) the “contents” of L, (for example L = {CD:5, DG:7, BD:10}) and
b) show construction of the tree by identifying the order in which “bold” lines
(the tree) are created. That is, create a diagram and label the tree edges
with an ordinal number (1st, 2nd , 3rd, etc).
{15 points}

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CSC 490 – Computer Science Senior Seminar I Professor Gary Locklair Written Homework Assignment #3 Fall 2006 Chapter 22 in The New Turing Omnibus – Minimum Spanning Trees Solve Problem 1 (create a “different” minimum spanning tree). For each iteration of the MINSPAN algorithm, show: a) the “contents” of L, (for example L = {CD:5, DG:7, BD:10}) and b) show construction of the tree by identifying the order in which “bold” lines (the tree) are created. That is, create a diagram and label the tree edges with an ordinal number (1st, 2nd^ , 3rd, etc). {15 points} CSC 490 – Computer Science Senior Seminar I Professor Gary Locklair Written Homework Assignment #3 Fall 2006 Chapter 22 in The New Turing Omnibus – Minimum Spanning Trees Solve Problem 1 (create a “different” minimum spanning tree). For each iteration of the MINSPAN algorithm, show: a) the “contents” of L, (for example L = {CD:5, DG:7, BD:10}) and b) show construction of the tree by identifying the order in which “bold” lines (the tree) are created. That is, create a diagram and label the tree edges with an ordinal number (1st, 2nd^ , 3rd, etc). {15 points}