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At the end of our discussion of the increment and decrement operators, we introduced the abstraction of a stack to illustrate the use of the postfix and prefix forms of these operators We conclude this chapter with a brief walk-through of the design and implementation of an iStack class that is, a Stack that supports only elements of type int A stack is a fundamental data abstraction of computer science allowing for the nesting and retrieval of values in LIFO sequence that is, last in, first out The two fundamental operations on a stack are push a new value onto the stack and pop (retrieve) the last value pushed onto the stack Other operations support user queries as to whether the stack is full() or empty() and to determine the size() of that stack that is, how many elements it contains Our initial implementation supports only elements of type int Here is the declaration of its public interface:

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#include <vector> class iStack { public: iStack( int capacity ) : _stack( capacity ), _top( 0 ) {} bool pop( int &value ); bool push( int value ); bool full(); bool empty(); void display(); int size(); private: int _top; vector< int > _stack; };

We've chosen a fixed-sized implementation for our iStack class to illustrate the use of the prefix and postfix instances of the increment and decrement operators (we'll modify it to grow dynamically at the end of 6) We store the elements in a vector of elements of type int named _stack _top holds the value of the next available slot into which to push() a value The current value of _top reflects the element count of the stack size(), therefore, simply needs to return _top:

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Transmission power control is a key factor to several performance measures such as throughput delay, and energy ef ciency Reducing transmit power level can reduce the energy consumption for communication and increase the spatial reuse of wireless medium, which improves the throughput of wireless network On the other hand, increasing transmit power level can increase the transmission range of nodes, which reduces the average number of hops each route needed in the network In this situation, the total transmission delay along each route decreases Moreover, higher transmit power level improves the quality of the signal received at the receiver, which reduces the bit error probability (BER) of the packets and hence avoids the additional delay induced by the link layer retransmissions Based on the above observations, transmission power control problem can be regarded as a typical example of cross-layer design problems in wireless ad hoc networks.

inline int iStack::size() { return _top; };

empty() returns true if _top is equal to 0, and full() returns true if _top is equal to _stacksize():

inline bool iStack::empty() { return _top false : true; } inline bool iStack::full() {

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (183 / 1065) [2001-3-29 11:32:04]

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Observe that Tcell is a constant value so that the computation time is a linear function of p (and n if n . p). 13.2.4 SRT-4 Divider

Intensive research has been conducted to improve the network performance in terms of network throughput, delay, and energy ef ciency with transmission power control The rst wave of such approaches is power-controlled MAC protocols for example, BASIC schemes [2 5], PCM [6, 7], PCMA [8], and so on Then other approaches with transmission power control are exploited to improve the network performance These early works only consider the interplay between power control and single layer; hence they may not necessarily lead to performance improvement when combining power-aware algorithms across multiple layers Simulation results in reference 9 show that this phenomenon can be realized under certain conditions Therefore, power control problem should be tackled in a systematic approach [10 15] Energy is a precious resource in wireless ad hoc networks because most nodes in the network are driven by battery and cannot be recharged in most cases.

return _top < _stacksize()-1 false : true; }

Here is our implementation of pop() and push() We added a print function to trace the execution of each:

bool iStack::pop( int &top_value ) { if ( empty() ) return false; top_value = _stack[ --_top ]; cout "iStack::pop(): " top_value endl; return true; } bool iStack::push( int value ) { cout "iStack::push( " value " )\n"; if ( full() ) return false; _stack[ _top++ ] = value; return true; }

Before we exercise our Stack class, let's add a display() function allowing us to view the contents Given an empty stack, it outputs the following:

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