Latch (electronics)
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In electronics, a latch is a kind of bistable multivibrator, an electronic circuit which has two stable states and thereby can store one bit of information. Today the word is mainly used for simple transparent storage elements, while slightly more advanced non-transparent (or clocked) devices are described as flip-flops. Informally, as this distinction is quite new, the two words are sometimes used interchangeably.
A circuit incorporating latches has state; its output may depend not only on its current input, but also on its previous inputs. Such a circuit is described as sequential logic.
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[edit] Simple set-reset latches
[edit] SR latch
When using static gates as building blocks, the most fundamental latch is the simple SR latch (or simple SR flip-flop), where S and R stand for set and reset. It can be constructed from a pair of cross-coupled NOR (negative OR) logic gates. The stored bit is present on the output marked Q.
Normally, in storage mode, the S and R inputs are both low, and feedback maintains the Q and Q outputs in a constant state, with Q the complement of Q. If S (Set) is pulsed high while R is held low, then the Q output is forced high, and stays high when S returns low; similarly, if R (Reset) is pulsed high while S is held low, then the Q output is forced low, and stays low when R returns low.
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The R = S = 1 combination is called a restricted combination because, as both NOR gates then output zeros, it breaks the logical equation Q = not Q. The combination is also inappropriate in circuits where both inputs may go low simultaneously (i.e. a transition from restricted to keep). The output would lock at either 1 or 0 depending on the propagation time relations between the gates (a race condition). In certain implementations, it could also lead to longer ringings (damped oscillations) before the output settles, and thereby result in undetermined values (errors) in high-frequency digital circuits. This condition is therefore sometimes avoided.
To overcome the restricted combination, one can add gates to the inputs that would convert (S,R) = (1,1) to one of non-restricted combinations. That can be:
- Q = 1 (1,0) — referred to as an S-latch
- Q = 0 (0,1) — referred to as an R-latch
- Keep state (0,0) — referred to as an E-latch
Characteristic: Q+ = R'Q + R'S or Q+ = R'Q + S see [1]
[edit] SR NAND latch
This is a variety of the simple SR latch built with NAND (negative AND) logic gates. Set and reset now become active low signals, denoted S and R respectively. Otherwise, operation is identical to that of the SR latch. Historically, SR-latches have been predominant despite the notational inconvenience of active-low inputs. This is because NAND gates are cheaper to produce than NOR gates in the diode-transistor logic (DTL) and transistor-transistor logic (TTL) families, which were the basis of early integrated circuits before the complementary metal–oxide semiconductor (CMOS) family attained wide-spread use. Since the 1970's and still as of 2007, most integrated circuits are built using CMOS technology, where the opposite is true.
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[edit] Gated latches
[edit] Gated SR latch
A Synchronous SR latch (sometimes clocked SR flip-flop) can be made by adding a second level of NAND gates to the inverted SR latch (or a second level of NOR gates to the direct SR latch). The extra gates further invert the inputs so the simple SR latch becomes a gated SR latch (and a simple SR latch would transform into a gated SR latch with inverted enable).
With E high (enable true), the signals can pass through the input gates to the encapsulated latch; all signal combinations except for (0,0) = hold then immediately reproduce on the (Q,Q) output, i.e. the latch is transparent.*
With E low (enable false) the latch is closed and remains in the state it was left the last time E was high.
The enable input is sometimes a clock signal, but more often a read or write strobe.
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* Note that, with several transparent latches following each other, the signal would propagate through all of them.
[edit] Gated D-latch
This latch is closely related to the gated SR latch and can be similarly constructed. It is also known as transparent latch, data latch, or simply gated latch. It has a data input and an enable signal (sometimes named clock, or control). The word transparent comes from the fact that, when the enable input is on, the signal would propagate directly through the circuit, from the input D to the output Q.
Transparent latches are typically used as I/O ports or in asynchronous systems.* They are available as integrated circuits, usually with multiple latches per circuit. For example, 74HC75 is a quadruple transparent latch in the ubiquitous 7400 series.
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The truth table shows that when the enable/clock input is 0, the D input has no effect on the output. When E/C is high, the output equals D.
* Transparent latches are also sometimes used in synchronous two-phase systems (for reduced transistor count); however, in single-phase synchronous systems with direct feedback, master-slave devices (often edge-triggered) must be used to avoid analog oscillations.
[edit] Gated Toggle latch
This is another synchronous SR latch that toggles the previous output. If the toggle (T) input is high, the T latch (well known as T flip-flop) changes state ("toggles") whenever the clock input is strobed. If the T input is low, it holds the previous value. Characteristic equation is; Qnext = T ⊕ Qpre, where Qnext is the next state and Qpre is the previous state.
T | Qprev | Qnext | Comment |
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0 | 0 | 0 | Hold state |
0 | 1 | 1 | Hold state |
1 | 0 | 1 | Toggle state |
1 | 1 | 0 | Toggle state |
A T flip-flop can also be built using a JK flip-flop (J & K pins are connected together and act as T) or D flip-flop (T input and Qprevious is connected to the D input through a XOR gate).
[edit] JK latch
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The JK latch follows the following state table:
JK Flip-Flop truth table | ||||
J | K | Qnext | Comment | |
0 | 0 | Qprev | No change | |
0 | 1 | 0 | Reset | |
1 | 0 | 1 | Set | |
1 | 1 | Qprev | Toggle |
[edit] See also
[edit] References
- Hwang, Enoch (2006). Digital Logic and Microprocessor Design with VHDL. Thomson. ISBN 0-534-46593-5.
- Fundamentals of Digital Logic by Brown and Vranesic
- S.P.Vingron: `Switching Theory. Insight through Predicate Logic.' Springer Verlag, 2003. ISBN 3-540-40343-4 — extensively covers the theory of latches
- Parallel Port Output expanding with Latches