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For certain kinds of joins, such as equi-joins and natural joins, it is possible to partition the two input relations across the processors, and to compute the join locally at each processor Suppose that we are using n processors, and that the relations to be joined are r and s Partitioned join then works this way: The system partitions the relations r and s each into n partitions, denoted r0 , r1 , , rn 1 and s0 , s1 , , sn 1 The system sends partitions ri and si to processor Pi , where their join is computed locally The partitioned join technique works correctly only if the join is an equi-join (for example, r 1rA=sB s) and if we partition r and s by the same partitioning function on their join attributes The idea of partitioning is exactly the same as that behind the partitioning step of hash join In a partitioned join, however, there are two different ways of partitioning r and s: Range partitioning on the join attributes Hash partitioning on the join attributes In either case, the same partitioning function must be used for both relations For range partitioning, the same partition vector must be used for both relations For hash partitioning, the same hash function must be used on both relations Figure 202 depicts the partitioning in a partitioned parallel join Once the relations are partitioned, we can use any join technique locally at each processor Pi to compute the join of ri and si For example, hash join, merge join, or nested-loop join could be used Thus, we can use partitioning to parallelize any join technique

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of these TCP SYNs, but to keep on sending SYNs to tie up resources on the internal machine As I discuss later in this chapter and in 10, the appliances have capabilities that you can configure to deal with these kinds of attacks

The McGraw Hill Companies, 2001

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If one or both of the relations r and s are already partitioned on the join attributes (by either hash partitioning or range partitioning), the work needed for partitioning is reduced greatly If the relations are not partitioned, or are partitioned on attributes other than the join attributes, then the tuples need to be repartitioned Each processor Pi reads in the tuples on disk Di , computes for each tuple t the partition j to which t belongs, and sends tuple t to processor Pj Processor Pj stores the tuples on disk Dj We can optimize the join algorithm used locally at each processor to reduce I/O by buffering some of the tuples to memory, instead of writing them to disk We describe such optimizations in Section 20523 Skew presents a special problem when range partitioning is used, since a partition vector that splits one relation of the join into equal-sized partitions may split the other relations into partitions of widely varying size The partition vector should be such that | ri | + | si | (that is, the sum of the sizes of ri and si ) is roughly equal over all the i = 0, 1, , n 1 With a good hash function, hash partitioning is likely to have a smaller skew, except when there are many tuples with the same values for the join attributes

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UDP, the User Datagram Protocol, is a connectionless protocol and, unlike TCP, has no defined state machine This means that there is no preliminary transport layer negotiation between the two devices that will be communicating Instead, a device just starts sending UDP segments when it wishes to communicate with another device: there is no defined process, at layer 4, as to how this should occur Likewise, there is no signal at the transport layer indicating the end of the actual UDP transmission UDP itself also has no built-in flow control to regulate the flow of traffic between two machines Because of these limitations, UDP is typically used only to send a small amount of information between devices A good example of this is the DNS protocol used when a device needs to resolve a hostname to an IP address The device sends a DNS query (UDP segment) to a DNS server, and the server responds with a single reply In this example, using UDP is a more efficient process than TCP because only two segments need to be sent

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Partitioning is not applicable to all types of joins For instance, if the join condition is an inequality, such as r 1ra<sb s, it is possible that all tuples in r join with some tuple in s (and vice versa) Thus, there may be no easy way of partitioning r and s so that tuples in partition ri join with only tuples in partition si We can parallelize such joins by using a technique called fragment and replicate We rst consider a special case of fragment and replicate asymmetric fragment-andreplicate join which works as follows

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The McGraw Hill Companies, 2001

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