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To route to a target node t, a packet holds two elds: rst, the identi er and virtual position h(t) of the target node and, second, a k-position vector indicating the minimum distance that the packet has seen so far using the set C(i, t) of the i k beacons closest to t that it has seen so far Thus, C(i, t) is the set of nodes maintained in the memory of a host and can in uence route selection by affecting distances between hosts as de ned in Eqs (22) and (23) If no neighbor is found that improves on this minimum distance, then the packet is forwarded toward the beacon closest to the destination The beacon then forwards, rst attempting a greedy approach and then failing the attempt using ooding 232 Using Anchors In a related model, rst proposed by Wattenhofer et al.

We cannot explicitly initialize a vector object in the same way However, we can initialize it to all or a portion of an existing array by specifying the address of the beginning and one past the last element of the array we wish to have the vector initialized with For example:

INDEX generic design ow, 264 input/output blocks (IOB), 262 logic block, 260 look-up table (LUT), 259 programming methods, 258 Xilinx speci cs, 260 Fixed-point numeration system, 51 Flag done, 284 stat-done, 347 Floating-point numbers adder, 527 adder subtractor, 537 addition, 515, 518 arithmetic operations, 515 chopping, 524 difference, 517 divider, 542 division, 521 multiplication, 520 multiplier, 537 multiplier with stored-carry encoding, 541 normalization, 515, 523 normalization circuit, 530 over ow, 524 rounding, 515 rounding circuit, 530 rounding schemes, 524 square root, 522, 546 subtraction, 518 subtractor, 527 truncation, 524 under ow, 524 unit, 513 Floating-point numeration system, 51, 52, 513, 514 ANSI/IEEE, 44, 53 unbiased, 525 FPGA, see Field-programmable gate array Frobenius numbers, 236 Full adder augmented, 316 cell, 289 generalized, 370 decimal, 291 Full subtractor cell, 344 Function approximation, 35 Galois eld, 33 operations, 222 Garner s algorithm, 22, 23, 180 Gate array, 2. See also Field programmable gate array; Integrated circuit Gcd, see Greatest common divisor

// copies the 6 elements of ia into ivec vector< int > ivec( ia, ia+6 );

The two pointers passed to ivec mark the range of values with which to initialize the object The second pointer always points one past the last element to be copied The range of elements marked can also represent a subset of the array For example:

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (123 / 1065) [2001-3-29 11:32:03]

[12], the nodes of the network know the underlying topology (eg, this could be a map of the network), while the beacons are called anchors and are linearly ordered B1 B2 Bk Given that each node in the network knows the underlying network topology, it is able to compute its hop distance to each one of the k anchors Bi The beacon vectors (called pseudo-coordinates) are known to all the nodes of the network Thus, the network can be thought of as being embedded in a pseudo-k-dimensional space while each node knows in addition to its own coordinate the coordinates of all its direct neighbors When receiving a message containing the (pseudo-) coordinate of the destination, a node forwards the message to its geometrically closest (in the pseudogeometric space) neighbor to the destination.

// copies 3 elements: ia[2], ia[3], ia[4] vector< int > ivec( &ia[ 2 ], &ia[ 5 ] );

Unlike a built-in array, a vector can be initialized with or assigned to another vector For example:

vector< string > svec; void init_and_assign() { // initializing one vector with another vector< string > user_names( svec ); // // copying one vector into another svec = user_names; }

In the STL idiom, a vector is used very differently Rather than define it with a given size, we define an empty vector:

[2] STL stands for Standard Template Library Prior to inclusion within Standard C++, the vector class, together with the generic algorithms, was part of stand-alone library known as the STL ([see MUSSER96])

The pseudo-geometric routing problem can be solved if there is a pseudo-geometric routing algorithm that guarantees message delivery To guarantee delivery, any routing algorithm must rst resolve the naming problem in that all nodes must have unique identi ers, since the destination could not be uniquely identi able otherwise, in general Once this problem is solved, it is necessary.

vector< string > text;