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A.2.2.4 Storage Elements: Latches and Registers

In addition to combinatorial logic some sort of storage is required for a digital circuit to keep its internal state. Static data storage is accomplished with bi-stable circuits. A.2 Figures A.11 and A.12 show two basic digital static storage elements, the latch and the register or so-called D-flip-flop (the inverters to generate the complement of the clk signals are not shown). The latch is transparent for the data D during the clock-high period, whereas the register actually samples the data at the rising edge of the clk signal. Another example of a static storage element is the RS (reset-set) flip-flop shown in Fig. 4.11. Both latches and registers are used to implement synchronous digital systems (cf. Section A.3).

Figure A.11: CMOS latch
[Circuits]
\includegraphics{stgt-ckt} \includegraphics{stgl-ckt}
[Symbol]
\includegraphics{stgl-sym}

Figure A.12: CMOS register (D-flip-flop)
[Circuit]
\includegraphics{stgr-ck2}
[Symbol]
\includegraphics{stgr-sym}

In dynamic circuits (cf. Section A.2.3.2) data storage is achieved by means of the parasitic capacitances, which retain the charge and thereby the voltage of a node which is in a high-Z state. The advantage of such dynamic latches is their simplicity and higher speed (because of the fewer transistors required). However, the data are retained only for a short time which is determined by the leakage current \ensuremath{I_{\mathit{off}}} of the transistors connected to the storage node. A more detailed discussion of dynamic latches, especially, in the view of high-performance low-power applications is given in [41,75]

Memories for storing larger amounts of data require a somewhat different circuit technique to minimize the number of transistors per bit (one transistor in the case of DRAMs and 4-6 for SRAMs) and to support the addressing of the data. An extensive description of standard memory technologies can be found in [57].



Footnotes

... circuits.A.2
Put in math, this can be any circuit with a state space with negative real eigenvalues in two disjoint regions of the state space and positive real eigenvalues between the two regions.

next up previous contents
Next: A.2.3 Types of Logic Up: A.2.2 Basic Circuits and Previous: A.2.2.3 Transmission Gates, Tri-State

G. Schrom