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Therefore, network coding is not concerned with reliable transmissions, which is instead the major target of erasure coding, but focuses more generally on the overall optimization of network usage Moreover, as far as robustness and exibility are concerned, network coding seems to be quite suitable to new emerging scenarios of extreme and challenged networks like, for example, delay tolerant networks (DTNs), intermittently connected ad hoc and sensor networks, underwater acoustic sensor networks, and vehicular ad hoc networks These scenarios are prone to link failures because nodes can move, crash, or simply go to sleep mode to save energy It has been shown that network coding-based algorithms for data dissemination where all nodes are interested in knowing all the information produced are actually very ef cient Apart from targets and performance, the other great difference between erasure and network coding is recursive coding at intermediate nodes.

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Given the class template Screen you developed in the exercises of the previous sections (in particular, the member functions you defined in Exercise 165 of Section 163, and the static members you defined in Exercise 167 of Section 165), organize these definitions to take advantage of the template separation compilation model

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (778 / 1065) [2001-3-29 11:32:12]

Before we look at class template specializations and see why our programs might need to define them, let's add two new member functions to the class template Queue The member functions min() and max() iterate through the items in the Queue to find the minimum value and the maximum value respectively (preferably, we could use the generic algorithms min() and max() presented in 12; however, to introduce template specializations, we define these functions as member functions of the class template Queue) :

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template <class Type> class Queue { // public: Type min(); Type max(); // }; // find minimum value in the Queue template <class Type> Type Queue<Type>::min( ) { assert( ! is_empty() ); Type min_val = front->item; for ( QueueItem *pq = front->next; pq != 0; pq = pq->next ) if ( pq->item < min_val ) min_val = pq->item; return min_val; } // find maximum value in the Queue template <class Type> Type Queue<Type>::max( ) { assert( ! is_empty() ); Type max_val = front->item; for ( QueueItem *pq = front->next; pq != 0; pq = pq->next ) if ( pq->item > max_val ) max_val = pq->item; return max_val; }

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With network coding, both source nodes and intermediate/relay nodes encode the original and/or to-beforwarded data; however, in generic relay systems, relay nodes simply repeat data toward the next identi ed hops (see Figure 410) To illustrate the advantages of network coding, let us consider a classical example Figure 411 shows the graph representation of a one-source two-sink network The capacity of each link (edge) of the network is one bit per second The value of the.

The following statement in the member function min() compares two items in the Queue:

This introduces a hidden requirement on the types with which the Queue class template is instantiated: A type used as a template argument must either be able to use the predefined less than operator defined for built-in types, or be a user-defined class type that defines its own operator<() If operator<() is not defined for such a type, and an attempt is made to call min() on a Queue of items of this type, a compile-time error is issued at the point where the invalid comparison operator is used in min() (A similar problem exists with the member function max() and its use of operator>())

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (779 / 1065) [2001-3-29 11:32:12]

Let's assume that we have the following type with which we would like to instantiate the class template Queue:

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