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#include <vector> int min( const vector<int> &ivec, int &occurs ) { int minVal = 0; occurs = 0; int size = ivecsize(); for ( int ix = 0; ix < size; ++ix ) { if ( minVal == ivec[ ix ] ) ++occurs; else if ( minVal > ivec[ ix ] ) { minVal = ivec[ ix ]; occurs = 1; } }

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (194 / 1065) [2001-3-29 11:32:05]

return minVal; }

Moreover, most existing routing protocols for wireless ad hoc networks (eg, AODV [29], DSR [30]) assume a bidirectional link between nodes Because transmission power control can create asymmetric links, less links are available for route choice At the transport layer, congestion control mechanisms, such as those in TCP, regulate allowed source rates so that the aggregate traf c load on any link does not exceed the available capacity Transmission power control affects the interference level in the wireless network and determines the available link capacities, so it affect the operation of congestion control in transport layer 1123 Design Principles for Power Control Since transmission power control can affect several layers of the protocol stack, it is a prototypical cross-layer design problem in wireless ad hoc networks Cross-layer design, in general, should be approached holistically with some caution, keeping in mind the longer-term architectural issues [31].

In general, a function returns only a single value Our requirement, however, is to return not only the minimum value contained within the vector but also a count of its occurrences within the vector In our implementation, we add a reference parameter through which to pass a second value (see Section 73 for a discussion of reference parameters) Any assignment to occur within min() is reflected in the value of the object actually passed as the argument For example:

int main() { int occur_cnt = 0; vector< int > ivec; // fill ivec // occur_cnt holds count of occurrences set within min() int minval = min( ivec, occur_cnt ); // }

An alternative solution is to use a pair object (see Section 314 for a discussion of the pair type) that holds the two integer objects: the minimum value and occurrence count The function then returns an instance of this pair object For example:

// alternative implementation // returning a pair object #include <utility> #include <vector> typedef pair<int,int> min_val_pair; min_val_pair min( const vector<int> &ivec ) { int minVal = 0; int occurs = 0; // same until return return make_pair( minVal, occurs ); }

Kawadia and Kumar [1] enumerate several principles that guides the design of transmission power control algorithms r Effect of Power Control on Capacity and Throughput As transmit power causes interference in the surrounding region due to the sharing nature of wireless medium, reducing the transmit power can reduce the area of interference However, a lower power level results in shorter links, which means that more hops are required per route This puts more relaying burden on nodes For a transmission range of r, the area of the interference is proportional to r 2 , whereas the relaying.

Unfortunately, under either solution our implementation of min() is incorrect Do you see what the problem is That's right: because we initialize minVal to 0, if the smallest array value is a value greater than 0, our implementation does not find it but rather returns 0, and occurs is set to 0 A best first value for minVal is the first element of the array:

To simplify the multiples of Y computation, an alternative of the SRT-4 algorithm has been proposed with a quotient-digit set reduced to f22,21, 0, 1, 2g; so, the operations on Y are reduced to shifts only. Moreover, the range of the remainder can be restricted, typically [22.Y/3, 2.Y/3]. The drawback of this method is the increased complexity of the quotient selection tables. Actually, more steps appear in the staircase borderlines of the P D plot; this means more bits are needed from both the divisor Y and the shifted remainder 4.r(i) to achieve a correct selection of q. The designer is faced with an increased hardware cost for look-up tables, to be balanced against some hardware savings for Y multiples generation. Finally, depending on the available design resources and options, the basic step complexity could slow down the overall process: multiples are computed only once while p cycles are needed to produce the full quotient. Example 13.9 (Complete VHDL source code available.) Generate a generic n-bit base-4 SRT divider with 2 s complement remainder. The division step of Figure 13.18 is:

int minVal = ivec[0];