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8.1 INTRODUCTION In the last few years, there has been much research activity in mobile (wireless) ad hoc networks (MANETs). MANETs are infrastructureless, and nodes in the networks are constantly moving. In MANETs, nodes can directly communicate with each other if they enter each other s communication range. A node can terminate packets or forward packets (serve as a relay). Thus, a message traverses an ad hoc network by being relayed from one node to another, until it reaches its destination. As nodes are moving, this becomes a challenging task, since the topology of the network is in constant change. How to nd a destination, how to route to that destination, and how to ensure robust communication in the face of constant topology change are major challenges in mobile ad hoc networks. Routing in mobile ad hoc networks is a well-studied topic. To accommodate the dynamic topology of mobile ad hoc networks, an abundance of routing protocols have recently been proposed, such as OLSR [1], AODV [2], DSR [3], LAR [4], EASE [5, 6], ODMRP [7], and many others [8, 9]. For all these routing protocols, it is implicitly assumed that the network is connected and there is a contemporaneous end-to-end path between any source and destination pair. However, in a physical ad hoc network, the assumption that there is a contemporaneous end-to-end path between any source and destination pair may not be true as illustrated below. In MANETs, when nodes are in motion, links can be obstructed by intervening objects. When nodes must conserve power, links are shut down periodically. These events result in intermittent connectivity. At any given time, when no path exists between source and destination, network partition is said

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unsigned int ui1 = 3, ui2 = 7;

(a) (b)

The divider structure is:

Exercise 413 Using the model of the bit_on() inline function, provide a bit_turn_on() (turns on a specified bit), a bit_turn_off() (turns off a specified bit), a flip_bit() (reverses the value of a specified bit), and a bit_off() (tests whether the specified bit is off) collection of inline functions operating on a bitvector represented as an unsigned int Then write a small program to exercise the functions Exercise 414 What is the weakness of explicitly coding the functions of Exercise 413 to operate on an unsigned int One alternative is the use of a typedef A second alternative is the use of the template mechanism introduced in Section 25 Rewrite the bit_on() inline function defined above using a typedef and then using the function template mechanism

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Table bitset Operations Operation test( pos ) any() none() count() size() [ pos ] flip() flip( pos ) set() set( pos ) reset() reset(pos) Function is pos bit on is any bit on are no bits on number of bits on number of bit elems access pos bit reverse all bits reverse pos bit turn on all bits turn on pos bit turn off all bits turn off pos bit Use atest( 4 ) aany() anone() acount() asize() a[ 4 ] aflip() aflip( 4 ) aset() aset( 4 ) areset() areset( 4 )

Algorithms and Protocols for Wireless and Mobile Ad Hoc Networks, Edited by Azzedine Boukerche Copyright 2009 by John Wiley & Sons Inc.

The problem of representing bitvectors with integral types is the low-level complexity of the expressions that use the bitwise operators to set, reset, and test the individual bits For example, to turn on the 27th bit using our integral type, we write the following:

quiz1 |= 1 27;

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (166 / 1065) [2001-3-29 11:32:04]

quiz1[ 27 ] = 1;

3 3 2 4 1

quiz1set( 27 );

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(As noted in the previous section, the numbering of bits begins with zero: in practice, bit 27 refers to the 28th bit In our example, we are wasting the first bit so that references to our bits begin with 1) To use the bitset class, we must include its associated header file:

A bitset can be declared in one of three ways In its default definition, we simply indicate how large a bitvector we wish For example:

entity srt_carry_save_r2 is port ( X: in std_logic_vector (N downto 0); Y: in std_logic_vector (N-1 downto 0); Q: out std_logic_vector (P downto 0); R: out std_logic_vector (N downto 0) ); end srt_carry_save_r2; architecture rtl of srt_carry_save_r2 is type rems is array (0 to P) of std_logic_vector (N+2 downto 0); signal c, s, c_o, s_o: rems; signal q _ pos, q _ neg, en, op: std_logic_vector (P-1 downto 0); signal qq: std_logic_vector (P downto 0); signal rr: std_logic_vector (N+1 downto 0); begin s(0)<=X(N)&X& 0 ; c(0)<=(others=> 0 ); gen _ p: for i in 0 to P-1 generate selc: srt_cs_selection port map(s(i)(N+2 downto N-1), c(i)(N+2 downto N-1), en(P-i-1), op(P-i-1), q _ pos(P-i-1), q _ neg(P-i-1)); cell: srt_cs_cell port map (Y, c(i)(N+1 downto 0), s(i)(N+1 downto 0), en(P-i-1), op(P-i-1), c_o(i)(N+1 downto 0), s_o(i)(N+1 downto 0)); c(i+1)<=c_o(i)(N+1 downto 0)& 0 ; s(i+1)<=s_o(i)(N+1 downto 0)& 0 ; end generate; rr<=c(P)+s(P); qq<=( 0 &q_pos) - q_neg; nal_adjust: correction_cell port map (QQ, rr(N+1 downto 1), Y, X(N), rr(N+1), Q, R); end rtl;

bitset< 32 > bitvec;

to occur Thus, it is perfectly possible that two nodes may never be part of the same connected portion of the network Figure 81 illustrates the time evolving behavior in intermittently connected networks (ICNs) In Figure 81, there is no direct path from node S to node D at any given time Packets from node S can be delivered to node D if intermediate nodes can hold/carry the packets (at 8:00 am, node S sends the packets to node 2, at 10:10 am, node 2 forwards the packets to node 3, and at 11:00 am, node 3 forwards the packets to node D) Examples of an intermittently connected network are as follows: (a) An interplanet satellite communication network where satellites and ground nodes may only communicate with each other several times a day.

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