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where K = -c In(R)/4l. Equation (6.60) is purely formal, because the field does not decay continuously in time but only at those discrete times when it hits one of the mirrors. If, however, the mirrors are sufficiently good reflectors so that electromagnetic radiation can complete many round trips before it loses a very small fraction of its energy,9 we can neglect the fact that the losses are localized at the mirrors and assume them to be distributed homogeneously in the cavity and occur continuously in time. lO In this case, equation (6.60) is a good approximation for any time t > 0, even for times that are not integral multiples of a round-trip time. In our crude argument above, we have omitted an important detail. When the mean energy of the field in the cavity becomes comparable to the mean energy of blackbody radiation, equation (6.60) breaks down. This is because the energy leaking out of the cavity will be balanced by energy being fed into the cavity by blackbody radiation. At zero temperature, however, there is no blackbody radiation and we would expect (6.60) to be valid all the way down to the quantum zero-point energy. The quantum states that recover classical radiation in the limit of high intensity are coherent states. So if (6.60) can be carried out to the quantum limit, a coherent state la) at time t decays to (6.61) We will use this result to derive the master equation describing the decay of any cavity field.

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7 An alternative approach keeps the state vector description but replaces SchrOdinger's equation by a stochastic equation [88, 131,590]. SHere c is the speed of light in the cavity. 9That is. if the decay time is much longer than the time of flight of a light signal through the cavity. IOThis implies coarse graining at a time scale on the order of the time of flight of a light signal through the cavity (see [362]).

What if you purchase the program midyear If you want to be able to generate reports for the full year, you will have to enter historical transactions such as sales, receipts, and payments from the beginning of the year Because the start date that you select determines the data available for generating all future QuickBooks reports, you will want to select a start date that corresponds to the beginning of a logical accounting period such as the beginning of a tax year or quarter Most existing businesses choose January 1 of the current year as their start date Accordingly, you would enter data for all transactions that occurred on or after January 1 into the system, and this information will then be available to generate QuickBooks reports for the current 12-month accounting period and quarterly reporting periods within that year.

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