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In Section 124, we revisit iterators in a bit more detail For now, we've introduced iterators sufficiently to use them in our text query system implementation But before we turn to that, we need to review some additional operations supported by the container types

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (256 / 1065) [2001-3-29 11:32:05]

const vector< int > ivec; vector< string > svec; list< int > ilist; (a) vector<int>::iterator it = ivecbegin(); (b) list<int>::iterator it = ilistbegin()+2; (c) vector<string>::iterator it = &svec[0]; (d) for ( vector<string>::iterator it = svecbegin(); it != 0; ++it ) //

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It also requires that the radio transceiver can measure the received signal strength PRX With these two values, the node that received the packet can estimate the link attenuation Upon the received signal power, the node can adjust its transmit power to the remote node by PTX = PTX PRX + SR + Secth Here SR is the minimum power level required for correct packet reception, and Secth is a power margin introduced to take into account channel and interference.

int ia[7] = { 0, 1, 1, 2, 3, 5, 8 }; string sa[6] = { "Fort Sumter", "Manassas", "Perryville", "Vicksburg", "Meridian", "Chancellorsville" }; (a) vector<string> svec( sa, &sa[6] ); (b) list<int> ilist( ia+4, ia+6 ); (c) list<int> ilist2( ilistbegin(), ilistbegin()+2 ); (d) vector<int> ivec( &ia[0], ia+8 ); (e) list<string> slist( sa+6, sa ); (f) vector<string> svec2( sa, sa+6 );

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The push_back() method provides a convenient shorthand notation for inserting a single element at the end of a sequence container But what if we wish to insert an element at some other position within the container Or if we wish to insert a sequence of elements at the end or at some other position within the container In these cases, we would use the more general set of insertion methods For example, to insert an element at the beginning of a container, we would do the following:

vector< string > svec; list< string > slist; string spouse( "Beth" ); slistinsert( slistbegin(), spouse ); svecinsert( svecbegin(), spouse );

Here, the first argument to insert() is the position (an iterator addressing some position within the container), and the second

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (257 / 1065) [2001-3-29 11:32:05]

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power-level uctuations When a packet from this node is sent and received by the next-hop node, the next-hop node can do the same adjustment 1152 Power-Ef cient Topology Control Power-ef cient topology control [19 23, 67, 68] in wireless multihop networks maintains a moderate connectivity by adapting transmission range of nodes Reducing the transmission range reduces the energy consumed for per-packet transmission, and it also promotes the spatial reuse The objective of power-ef cient topology control is to minimize the transmit power while maintaining certain connectivity Ramanathan and Rosales-Hain [23] formulate this problem as a constrained optimization problem under the constraints that the result topology should be connected and bi-connected Their goal is to minimize the maximum transmit power of all the nodes in the network, and two centralized algorithms are proposed based on a new analytical representation of wireless multihop networks Haiiaghayi et al.

argument to insert() is the value to be inserted The value is inserted in front of the position addressed by the iterator A more random insertion might be programmed as follows:

string son( "Danny" ); list<string>::iterator iter; iter = find( slistbegin(), slistend(), son ); slistinsert( iter, spouse );

Here, find() either returns the position within the container at which the element is found, or else returns the end() iterator of the container to indicate that the search failed (We'll come back to find() at the end of the next section) As you might have guessed, the push_back() method is a shorthand notation for the following call:

// equivalent to: slistpush_back( value ); slistinsert( slistend(), value );

[68] studied the problem of minimizing power while keeping k-fault tolerance; that is, each node has at least k neighboring nodes within its transmission range Two centralized approximation algorithms are proposed, and the upper bound of the approximation factor is proved A distributed heuristic for 2- and 3-connectivity is also given based on the Minimum Spanning Tree (MST) algorithm Li and Sinna [20] designed a framework for evaluating (a) the performance of topology control algorithms using the overall network throughput and (b) total energy consumption per packet delivered as the metrics Based on this framework, scenarios in which topology control improves the network performance can be identi ed Besides the efforts on theoretical analysis of power-ef cient topology problem, distributed heuristics are also proposed to improve the network performance in terms of energy and throughput.

A second form of the insert() method supports inserting a specified count of elements at some position For example, if we wished to insert ten Annas at the beginning of a vector, we would do the following:

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