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while number of ferries > m or EWD is reduced do Identify the best overlap or merge operation ops; Identify the best merge- or reduce operation opl; if EWD(ops) < EWD(opl) and EWD(opl)Y < Ycurrent EWD then Perform ops; else Perform opl; Refine node assignment to maintain feasibility; Compute each ferry route; EWD refers to estimated weighted delay The MURA uses a greedy heuristic for assigning nodes to ferries MURA starts with n ferries, and each node is assigned to a ferry That is, each ferry route consists of one node MURA re nes the node assignment and reduces the number of ferries to m by using four types of operations In each step, MURA estimates the weighted delay of the resulting node assignment for each operation and chooses to perform the best one until the number of ferries is m and no further improvement can be found.

and the result of this user-defined conversion would then need to be converted to type int using the conversion function

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (710 / 1065) [2001-3-29 11:32:11]

Before we can move forward to our object-based design, we need to step back into a short digression on C++ program memory allocation The reason is that we cannot realistically implement our designs (and therefore show realistic C++ code) without first introducing how to acquire and access memory during program execution That is the purpose of this short section Under C++, objects can be allocated either statically that is, by the compiler as it processes our program source code or dynamically that is, by a run-time library invoked during program execution The primary trade-off between the two methods of memory allocation is efficiency versus flexibility: static memory allocation is considerably more efficient to allocate because it is

b(1)

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (32 / 1065) [2001-3-29 11:32:02]

done prior to program start-up It is less flexible, however, because it requires that we know prior to the execution of the program the amount and type of memory that we need We cannot, for example, easily process and store the words of an arbitrary text file using a statically allocated string array In general, the storage of an unknown number of elements requires the flexibility of dynamic memory allocation Until now, all our memory allocation has been static For example, the definition

The details on how to estimate the weighted delay for a node assignment are given in reference 34 Then MURA modi es the node assignment, if necessary, to ensure feasibility; that is, there is a path between each sender/receiver pair and the total traf c load on each route is lower than its capacity Given the node assignment, we can apply the algorithms in SIRA to compute each ferry route Simulation results are obtained to evaluate the performance of route assignment algorithms, especially on the effect of the number of ferries on the average message delay Numerical results indicate that when the traf c load is low, the improvement in delay due to the increased number of ferries is modest This is because the delay is dominated by the distance between nodes.

int ival = 1024;

instructs the compiler to allocate sufficient storage to hold any value of type int, associate the name ival with that storage, and then place an initial value of 1024 in that storage This is all done prior to program execution There are two values associated with the object ival: the value it contains in this case, 1024 and the address at which that value is stored In C++, it is possible to access either value When we write

int ival2 = ival + 1;

we are accessing the value that ival contains, adding 1 to it, and initializing ival2 with that new value In our example, ival2 has an initial value of 1025 How do we access and store the memory address C++ supports a pointer type to hold the memory address values of objects For example, to declare a pointer type capable of holding ival's address value, we write

However, when the traf c load is high, an increase in the number of ferries can signi cantly reduce the delay While the MV and FIMF approaches control the individual virtual nodes trajectories, Chatzigiannakis et al [36] present a snake protocol, where a snake-like sequence of carriers (called supports in reference 36; see Figure 810a) or virtual nodes always remain pairwise adjacent and move in a way determined by the snake s head The main idea of the snake protocol is as follows..

// a pointer to an object to type int int *pint;

C++ predefines a special address-of operator (&) that, when applied to an object, returns that object's address value Thus, to assign pint to ival's memory address, we write

To access the actual object pint addresses, we must first dereference pint using the dereference operator (*) For example, here is how we would indirectly add 1 to ival through pint:

b(0)

// indirectly adding 1 to ival through pint *pint = *pint + 1;