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In a tutorial article [42], Ferreira describes a simple combinatorial reference model that captures most characteristics of the time-varying networks. A notion of evolving graphs, which consists of formalizing time domain graphs, is introduced. Modeling time in mobile ad hoc networks gives rise to several different matrices that may serve as objective functions in routing strategies, such as earliest time to reach one or all the destinations or minimum hop paths (with or without the condition that packets arrive before a prede ned time period). The readers are referred to reference 42 for more details and references therein. In Figure 8.2, originally shown in reference 42, the min-hop path from S to D takes 4 hops at time interval 1 while it takes one hop at time interval 4, where the number next to each link denotes the time interval during which the link is active. In reference 19, algorithms selecting the path of message delivering are presented, depending on the available knowledge about the motion of hosts. Three cases are considered. In the rst case, it assumes that global knowledge of the characteristic pro les with respect to space and time (that is, the characteristic pro les of the motion and availability of the hosts as functions of time) are completely known by all the

#include <list> #include <vector> #include <string> extern int get_word_count( string file_name ); const int list_size = 64; list< int > ilist( list_size ); vector< string > svec(get_word_count(string("Chimera")));

Each element within the container is initialized with the associated default value for its type For an integer, a default value of 0 is used to initialize each element For the string class, each element is initialized with the associated string default constructor Rather than initialize each element to its associated default value, we can specify a value with which to initialize each element For example:

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list< int > ilist( list_size, 1 ); vector< string > svec( 24, "pooh" );

[2] [1]

r1(n 1)

In addition to providing an initial size, we can physically resize the container through the resize() operation For example, when we write

svecresize( 2 * svecsize() );

we double the current size of svec Each new element is initialized with the default value associated with the underlying type of the element If we wish to initialize each new element to some other value, we can specify that value as a second argument:

// initialize each new element to "piglet" svecresize( 2 * svecsize(), "piglet" );

[3] B [1-2]

By the way, what is the capacity of the original definition of svec It has an initial size of 24 elements What is its likely initial capacity That's right svec has a capacity of 24 as well In general, the minimum capacity of a vector is its current size When we double the size of a vector, in general we double its capacity We can also initialize a new container object with a copy of an existing container object For example:

vector< string > svec2( svec ); list< int > ilist2( ilist );

Each container supports a set of relational operators against which two containers can be compared: equality, inequality, less-than, greater-than, less-than-or-equal, and greater-than-or-equal The comparison is based on a pairwise comparison of the elements of the two containers If all the elements are equal and if both containers contain the same number of elements, the two containers are equal; otherwise, they are unequal A comparison of the first unequal element determines the less-than or greater-than relationship of the two containers For example, here is the output of a program comparing five vectors:

ivec1: 1 3 5 7 9 12 ivec2: 0 1 1 2 3 5 8 13 ivec3: 1 3 9 ivec4: 1 3 5 7 ivec5: 2 4 // first unequal element: 1, 0 // ivec1 greater than ivec2 ivec1 < ivec2 //false ivec2 < ivec1 //true // first unequal element 5, 9 ivec1 < ivec3 //true // all elements equal but ivec4 has fewer elements // so ivec4 is less than ivec1 ivec1 < ivec4 //false // first unequal element: 1, 2

hosts Paths are selected by building a tree rst, such an approach is referred to as the tree approach Under the tree approach, a tree is built from the source host by adding children nodes and the time associated with nodes Each node records all the previous nodes the message has to travel and records the earliest time to reach it A nal path can be selected from the tree by choosing the earliest time (or minimum hop) to reach the desired destination The results for the time-evolving graph in Figure 83 using the tree approach are given in Figure 83a From the gure, one can easily notice that a path from A to D can be set up at time period 1 with 3 hops or at time period 4 with one hop.

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r2(n 1)... rs(n 1)