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This implementation ensures that both e n q u e u e and d e q u e u e can be performed in constant time The fundamental problem with this approach is shown in the first line of Figure 169 After three more enqueue operations, we cannot add any more items, even though the queue is not really full Array doubling does not solve the problem because, even if the size of the array is 1000, after 1000 enqueue operations there is no room in the queue, regardless of its actual size Even if 1000 d e q u e u e operations have been performed, thus abstractly making the queue empty, we cannot add to it

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(12.77)

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As Figure 169 shows, however, there is plenty of extra space: All the positions before f r o n t are unused and can thus be recycled Hence we use wraparound; that is, when either back or f r o n t reaches the end of the array, we reset it to the beginning This operation implementing a queue is called a circular array implementation We need to double the array only when the number of elements in the queue equals the number of array positions To e n q u e u e ( f ) , we therefore reset back to the start of the array and place f there After three d e q u e u e operations, f r o n t is also reset to the start of the array The interface for the generic Queue class is shown in Figure 1610 The Q u e u e class has four data members: a dynamically expanding array, the number of items currently in the queue, the array index of the front item and the array index of the back item

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the beginning of the array when either reaches the end Using wraparound to implement the queue is called a circular array implementation

// //

EXERCISE 12.18 Show that deep inelastic electron electromagnetic scattering on an isoscalar target gives

-1.5000 -1.0566 -0.9441 -0.7694 -0.6821 -0.6107 -0.5525 -0.5517 -0.5447 -0.5162 -0.1743 -0.1333 -0.0323

* * * * * X * * * * * * * * * * * * p " B L I C OPERATIONS*************i*********

6 / / void enqueue ( x 1 - - > Insert x 7 / / void dequeue ( ) - - > Return and remove least recent item 8 / / Object getFront( ) - - > Return least recently inserted item 9 / / boo1 isEmpty( ) - - > Return true if empty; else false 10 / / void makeEmpty( ) - - > Remove ail items 11 / / ***************f**ERRORS***************************** 12 / / UnderflowException thrown as needed 13 template <class Object> 14 class Queue

(12.78)

16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32

public: Queue (

Cumulative Sum of Ix; - 55.01 11.8 38.3 56.2 92.2 109.5 150.6 172.5 216.0 256.8 284.5 332.7 334.2 355.9

boo1 isEmpty( ) const; const Object & getFrorit ( i const; void makeEmpty ( ) ; Object dequeue ( ) ; void enqueue( const Object private: vector<Object> int int int

per nucleon, see Exercise 9.5. Note that, in contrast to vN -+ /LX, (12.78) embodies parity conservation so Q and Q appear symmetrically.

theArray; currentsize; front ; back ;

void increment( int void doubleQueue( ) ;

If there were just three valence quarks in a nucleon, Q = 0, the vN -+ /L -X and vN -+ /L+X data would exhibit the dramatic V-A properties of the weak interac-

const;

11.8 26.5 17.9 36.0 17.3 41.1 21.9 43.5 40.8 27.7 48.2 1.5 21.7

34 1 ;

We declare two methods i n the private section These methods are used internally by the Queue methods but are not made available to the user of the class One of these methods is the increment routine, which adds 1 to its parameter and returns the new value Because this method implements wraparound, if the result would equal the array size it is wrapped around to zero This routine is shown in Figure 161 1 The other routine is doubleQueue, which is called if an enqueue requires a doubling of the array It is slightly more complex than a simple call to the

tion exactly. That is,

6 7 i

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