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EXAMPLE 6-10 For the circuit shown in Fig 6-13, nd the total response of the current and the time constant Plot the current as a function of time Suppose that the initial current is 1 A SOLUTION We apply KVL in a clockwise fashion starting at the voltage source We have 12 + 6i + 15 Cleaning up a bit gives di + 4i = 8 dt This is an inhomogeneous differential equation the presence of the extra term is due to the voltage source When we solve for the total solution, we have a solution that includes the zero-input response + zero-state response We have already seen that the zero-input response is the solution of a circuit when initial conditions are supplied but no sources are included in the circuit The zero-state response is the response of the circuit due to the presence of sources Mathematically, the zero-input response is the homogeneous solution to the differential equation describing the circuit, and the zero-state response is the inhomogeneous solution In our case, we nd the zero-input response by solving di + 4i = 0 dt di =0 dt

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Consider two schedules S and S , where the same set of transactions participates in both schedules The schedules S and S are said to be view equivalent if three conditions are met: 1 For each data item Q, if transaction Ti reads the initial value of Q in schedule S, then transaction Ti must, in schedule S , also read the initial value of Q 2 For each data item Q, if transaction Ti executes read(Q) in schedule S, and if that value was produced by a write(Q) operation executed by transaction Tj , then the read(Q) operation of transaction Ti must, in schedule S , also read the value of Q that was produced by the same write(Q) operation of transaction Tj 3 For each data item Q, the transaction (if any) that performs the nal write(Q) operation in schedule S must perform the nal write(Q) operation in schedule S Conditions 1 and 2 ensure that each transaction reads the same values in both schedules and, therefore, performs the same computation Condition 3, coupled with conditions 1 and 2, ensures that both schedules result in the same nal system state In our previous examples, schedule 1 is not view equivalent to schedule 2, since, in schedule 1, the value of account A read by transaction T2 was produced by T1 , whereas this case does not hold in schedule 2 However, schedule 1 is view equivalent to schedule 3, because the values of account A and B read by transaction T2 were produced by T1 in both schedules The concept of view equivalence leads to the concept of view serializability We say that a schedule S is view serializable if it is view equivalent to a serial schedule As an illustration, suppose that we augment schedule 7 with transaction T6 , and obtain schedule 9 in Figure 1512 Schedule 9 is view serializable Indeed, it is view equivalent to the serial schedule <T3 , T4 , T6 >, since the one read(Q) instruction reads the initial value of Q in both schedules, and T6 performs the nal write of Q in both schedules Every con ict-serializable schedule is also view serializable, but there are viewserializable schedules that are not con ict serializable Indeed, schedule 9 is not con ict serializable, since every pair of consecutive instructions con icts, and, thus, no swapping of instructions is possible Observe that, in schedule 9, transactions T4 and T6 perform write(Q) operations without having performed a read(Q) operation Writes of this sort are called blind writes Blind writes appear in any view-serializable schedule that is not con ict serializable T3 read(Q) write(Q) write(Q) Figure 1512 Schedule 9 a view-serializable schedule T4 write(Q) T6.

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FIGURE 2-20

The McGraw Hill Companies, 2001

We already have quite a bit of practice solving this equation The solution is i H (t) = K e 4t where H indicates this is the homogeneous part of the solution We found 4 from the time constant, which is = L/R = 15 = 025 s 6

15

So far, we have studied what schedules are acceptable from the viewpoint of consistency of the database, assuming implicitly that there are no transaction failures We now address the effect of transaction failures during concurrent execution If a transaction Ti fails, for whatever reason, we need to undo the effect of this transaction to ensure the atomicity property of the transaction In a system that allows concurrent execution, it is necessary also to ensure that any transaction Tj that is dependent on Ti (that is, Tj has read data written by Ti ) is also aborted To achieve this surety, we need to place restrictions on the type of schedules permitted in the system In the following two subsections, we address the issue of what schedules are acceptable from the viewpoint of recovery from transaction failure We describe in 16 how to ensure that only such acceptable schedules are generated

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