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Fig. 2-42

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15.1 15.2 15.3 15.4 A graph is simple if it has no loops or repeated edges. No: In an undirected graph, an edge cannot be a path because an edge is a set of two elements (i.e., an unordered pair) while a path is a sequence (i.e., an ordered list of vertices). Two vertices are connected if there is a path from one to the other. Two vertices are adjacent if they form an edge. Using only the definition of graph isomorphism, it is easier to prove that two graphs are isomorphic because it only requires finding an isomorphism and verifying that it is one. Proving from the definition that two graphs are not isomorphic would require verifying that every one of the n! one-to-one functions is not an isomorphism. No: The five conditions of are not sufficient for two graphs to be isomorphic. It is possible for all five conditions to be true for two nonisomorphic graphs. (See Problem 15.7.) The reason that the natural definition of a graph prohibits loops is that an edge in a graph is a two-element set, and that requires the two elements to be different. In the natural definition of a digraph, an edge is an ordered pair, and that allows both components to be the same. a. b. c. d. e. f. g. True True True True False True True

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Find vL for the full-wave recti er circuit of Fig. 2-43(a), treating the transformer and diodes as ideal. Assume RS 0.

NETWORKING 71 Explain how an IP packet might become duplicated and arrive twice at its destination Suppose a TCP message is sent from Host A to distant Host Z Because of network congestion, Host A does not get a confirmation from Host Z within its timeout period for the message confirmation Therefore, Host A assumes the message was lost, and it sends the message again Perhaps all of the IP packets will eventually arrive at Host Z, and that will mean that many or all packets are duplicated at Host Z It s also possible that an error in a router s routing table could result in a packet being sent twice by different paths to the distant host 72 Some researchers in networking complain that networking protocols have become ossified.

15.5 15.6

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The adjacency matrix is best for a dense graph because it is compact and provides fast direct access. The adjacency list is best for a sparse graph because it allows easy insertion and deletion of edges.

n:1 4

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What do they mean by that, and why might that be so Who benefits from ossified protocols As the Internet and its protocols have become central to many business applications, the consequences of any change to the protocols have become much more serious When only a hundred academics used the Internet regularly, there was more opportunity to try new protocols and approaches Now with millions of people, thousands of businesses, and billions of dollars dependent on current protocol definitions, it is almost unthinkable to disturb the protocol infrastructure Our ossified protocols support the business, shopping and communications of end users of the Internet 73 Using Google or some other source, find a list of other well known ports in networking besides port 80 See http://enwikipediaorg/wiki/List_of_TCP_and_UDP_port_numbers 74 Most Internet communications use the TCP protocol, but some do not Some communications use only the IP protocol.

There must be exactly two 1s in each column of an incidence matrix of a simple graph because each column represents a unique edge of the graph, and each edge is incident upon exactly two distinct vertices.

_ iD2 (a)

15.1 a. b. c. d. e. f. g. h. i. j. k. n = 6. V = {a, b, c, d, e, f}. E = {ab, bc, bd, cd, ce, de, cf, df}. d(a) = 1, d(b) = 3, d(e) = d(f) = 2, d(c) = d(d) = 4. The path abcd has length 3. The path abcfde has length 5. The cycle bcedb has length 4. A spanning tree is shown in Figure 15.46. Its adjacency matrix is shown in Figure 15.47. Its incidence matrix is shown in Figure 15.47. Its adjacency list is shown in Figure 15.47.

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