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Bit Cell Overview A bit cell as used in Figure 8-3 is, in fact, an electrically reversible self-analyzing memory cell. It is educational, especially for beginners in circuit analysis, to go through the circuit step by step. Figure 8-4 shows the plan for a bit cell. The transmission gate (TG) symbols represent CMOS circuits, as shown in Figure 8-5. The NMOSFET is referenced to ground, the lowest potential in the circuit. The gate of the NMOSFET, pin 4, is conducting when the voltage on pin 4 is above the threshold for conduction, which occurs at a higher voltage. The PMOSFET is referenced to a dc voltage labeled VDD, the highest potential in the circuit. The gate of the PMOSFET, pin 3, is conducting when the voltage on pin 3 is below the threshold for conduction, which occurs at a lower voltage. Having back-to-back complementary MOSFETs like this ensures good conduction in both directions. The timings of the Pre and Fm signals are shown in Figure 8-6. The Fm signal is the rst to go true and the last to go false. Both Fm and Vtog are steady for the AND gate. The adiabatic AND gate may now be activated in each cell of each word of memory. This is accomplished by energizing V1, whose waveform is shown in Figure 8-6. The AND gate is designed to operate transmission gate 2. At this point the Pre signal for transmission gate 1 (TG1) is applied; this will precharge the bus capacitance Cb using charge from source V2. The AND gate now comes into play. If all Vtog selected are true, the bus capacitance does not

This new command is much more intuitive to use because we no longer have to think in terms of mixing channels. All we have to think about is how light or dark a color will be in the resulting black and white. Let s step through this command together:

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V = A'U diag{o;', 1

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FIGURE 11.6 Clockwise from upper left, the parrot seen in Figure 11.5 has been Sketched with the Chalk & Charcoal, Bas Relief, Graphic Pen, and Photocopy filters.

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+ 5 i=l Pi,j + FPi,jri,j%Pt i=l A4 = aj + C i=l h,jci;i, (

P(E1F) =

T liscussion in Sec. 44.1 shows that when J ( w ) is quadratic in w, as in (44.1), then more can be h

ip( l )

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Now consider the case where we deal with M queues in series. The external arrival rate to queue 1 equals X and the service rate of queue i equals pi. For stability we require that all pi = X/pi < 1. If there are queues for which pj 2 1, these queues build up an infinitely large waiting line and the average response time of the series of queues goes to infinity as well. The queue with the largest value of pj is said to be the bottleneck node (or weakest link) of the QN. In Figure 10.1 we show a series QN. Since there are no departures from the QN, nor arrivals to the QN in between any two queues, the arrival rate at any queue i equals X. Furthermore, a departure at queue i (i = l;**,A4 - 1) results in an arrival at queue i + 1. In Figure 10.2 we show the state-transition diagram of the CTMC underlying a series QN with M = 2. Notice that the state space Z = LV2. Every state (i, j) E Z signifies the situation with i customers in queue 1 and j customers in queue 2. The sum of i and j is the total number of customers in the series QN. As can be observed form Figure 10.2, a column of states represent states with the same overall number of customers present in the QN. Recognising that there are basically 4 different types of states, it is easy to write down the GBEs for this CTMC: state (0,O) states (i,O), states (0, j), states (i, j), i E JV+ j f JV+ i, j E N+ : Po,oX=

When clicking and dragging the Sticky Note tool, the pop-up note aligns to the top-left corner of the note icon. When clicking with the Sticky Note tool, a pop-up window is created at a fixed size away from the icon.

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