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Deadlocks can be described precisely in terms of a directed graph called a wait-for graph This graph consists of a pair G = (V, E), where V is a set of vertices and E is a set of edges The set of vertices consists of all the transactions in the system Each element in the set E of edges is an ordered pair Ti Tj If Ti Tj is in E, then there is a directed edge from transaction Ti to Tj , implying that transaction Ti is waiting for transaction Tj to release a data item that it needs When transaction Ti requests a data item currently being held by transaction Tj , then the edge Ti Tj is inserted in the wait-for graph This edge is removed only when transaction Tj is no longer holding a data item needed by transaction Ti A deadlock exists in the system if and only if the wait-for graph contains a cycle Each transaction involved in the cycle is said to be deadlocked To detect deadlocks, the system needs to maintain the wait-for graph, and periodically to invoke an algorithm that searches for a cycle in the graph To illustrate these concepts, consider the wait-for graph in Figure 1618, which depicts the following situation: Transaction T25 is waiting for transactions T26 and T27 Transaction T27 is waiting for transaction T26 Transaction T26 is waiting for transaction T28 Since the graph has no cycle, the system is not in a deadlock state Suppose now that transaction T28 is requesting an item held by T27 The edge T28 T27 is added to the wait-for graph, resulting in the new system state in Figure 1619 This time, the graph contains the cycle T26 T28 T27 T26 implying that transactions T26 , T27 , and T28 are all deadlocked Consequently, the question arises: When should we invoke the detection algorithm The answer depends on two factors: 1 How often does a deadlock occur 2 How many transactions will be affected by the deadlock.

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Here r is the magnitude of the complex number, again the length of a vector directed from the origin to the point (x, y) Therefore r= zz (79)

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The McGraw Hill Companies, 2001

If deadlocks occur frequently, then the detection algorithm should be invoked more frequently than usual Data items allocated to deadlocked transactions will be unavailable to other transactions until the deadlock can be broken In addition, the number of cycles in the graph may also grow In the worst case, we would invoke the detection algorithm every time a request for allocation could not be granted immediately

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