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  <TITLE> 2.5.2&nbsp;&nbsp;&nbsp;Flip-Flop</TITLE>

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<P><A NAME="pgfId=56440"></A><HR ALIGN=LEFT></P>



<P><A HREF="CH02.e.htm">Chapter&nbsp;&nbsp;start</A>&nbsp;&nbsp;&nbsp;<A

HREF="CH02.f.htm">Previous&nbsp;&nbsp;page</A>&nbsp;&nbsp;<A HREF="CH02.11.htm">Next&nbsp;&nbsp;page</A></P>



<H2>2.5.2&nbsp;&nbsp;&nbsp;Flip-Flop</H2>



<P><P CLASS="BodyAfterHead"><A NAME="pgfId=88876"></A>Figure&nbsp;2.18(a)

shows a <B>flip-flop</B> constructed from two D latches: a <B>master latch</B>

(the first one) and a <B>slave latch</B> . This flip-flop contains a total

of nine inverters and four TGs, or 6.5 gates. In this flip-flop design the

storage node S is buffered and the clock-to-Q delay will be one inverter

delay less than the clock-to-QN delay.</P>



<P><TABLE BORDER="0" CELLSPACING="2" CELLPADDING="0">

<TR>

<TD><P><P CLASS="TableFigure"><A NAME="pgfId=55931"></A>&nbsp;</P>



<P><IMG SRC="CH02-60.gif" WIDTH="410" HEIGHT="452" NATURALSIZEFLAG="3" 

ALIGN="BOTTOM"></TD></TR>

<TR>

<TD><P CLASS="TableFigureTitle"><A NAME="pgfId=55934"></A>FIGURE&nbsp;2.18&nbsp;&nbsp;CMOS

flip-flop. (a)&nbsp;This negative-edge&#8211;triggered flip-flop consists

of two latches: master and slave. (b)&nbsp;While the clock is high, the

master latch is loaded. (c)&nbsp;As the clock goes low, the slave latch

loads the value of the master latch. (d)&nbsp;Waveforms illustrating the

definition of the flip-flop setup time t<SUB CLASS="Subscript"> SU</SUB>

, hold time t<SUB CLASS="Subscript"> H</SUB> , and propagation delay from

clock to Q, t<SUB CLASS="Subscript"> PD</SUB> .</TD></TR>

</TABLE>

<P CLASS="Body"><A NAME="pgfId=56168"></A>In Figure&nbsp;2.18(b) the clock

input is high, the master latch is transparent, and node M (for master)

will follow the D input. Meanwhile the slave latch is disconnected from

the master latch and is storing whatever the previous value of Q was. As

the clock goes low (the negative edge) the slave latch is enabled and will

update its state (and the output Q) to the value of node M at the negative

edge of the clock. The slave latch will then keep this value of M at the

output Q, despite any changes at the D input while the clock is low (Figure&nbsp;2.18c).

When the clock goes high again, the slave latch will store the captured

value of M (and we are back where we started our explanation).</P>



<P><P CLASS="Body"><A NAME="pgfId=94196"></A>The combination of the master

and slave latches acts to capture or sample the D input at the negative

clock edge, the <B>active clock edge</B> . This type of flip-flop is a <B>negative-edge&#8211;triggered

flip-flop </B>and its behavior is quite different from a latch. The behavior

is shown on the IEEE symbol by using a triangular &quot;notch&quot; to denote

an edge-sensitive input. A bubble shows the input is sensitive to the negative

edge. To build a positive-edge&#8211;triggered flip-flop we invert the polarity

of all the clocksas we did for a latch.</P>



<P><P CLASS="Body"><A NAME="pgfId=108304"></A>The waveforms in Figure&nbsp;2.18(d)

show the operation of the flip-flop as we have described it, and illustrate

the definition of <B>setup time</B> (<SPAN CLASS="EquationNumber"> tSU</SPAN>

), <B>hold time </B>(<SPAN CLASS="EquationNumber"> tH</SPAN> ), and clock-to-Q

propagation delay<B> </B>(<SPAN CLASS="EquationNumber"> tPD</SPAN> ). We

must keep the data stable (a fixed logic '1' or '0') for a time <SPAN CLASS="EquationNumber">

tSU</SPAN> prior to the active clock edge, and stable for a time <SPAN CLASS="EquationNumber">

tH</SPAN> after the active clock edge (during the decision window shown).</P>



<P><P CLASS="Body"><A NAME="pgfId=205385"></A>In Figure&nbsp;2.18(d) times

are measured from the points at which the waveforms cross 50<SPAN CLASS="White">&nbsp;</SPAN>

percent of <SPAN CLASS="EquationVariables"> V</SPAN> <SUB CLASS="SubscriptVariable">

DD</SUB> . We say the <B>trip point</B> is 50 percent or 0.5. Common choices

are 0.5 or 0.65/0.35 (a signal has to reach 0.65<SPAN CLASS="EquationVariables">

V</SPAN> <SUB CLASS="SubscriptVariable"> DD</SUB> to be a '1', and reach

0.35<SPAN CLASS="EquationVariables"> V</SPAN> <SUB CLASS="SubscriptVariable">

DD</SUB> to be a '0'), or 0.1/0.9 (there is no standard way to write a trip

point). Some vendors use different trip points for the input and output

waveforms (especially in I/O cells).</P>



<P><P CLASS="Body"><A NAME="pgfId=57049"></A>The flip-flop in Figure&nbsp;2.18(a)

is a D flip-flop and is by far the most widely used type of flip-flop in

ASIC design. There are other types of flip-flopsJ-K, T (toggle), and S-R

flip-flopsthat are provided in some ASIC cell libraries mainly for compatibility

with TTL design. Some people use the term <B>register</B> to mean an array

(more than one) of flip-flops or latches (on a data bus, for example), but

some people use register to mean a single flip-flop or a latch. This is

confusing since flip-flops and latches are quite different in their behavior.

When I am talking about logic cells, I use the term register to mean more

than one flip-flop.</P>



<P><P CLASS="Body"><A NAME="pgfId=106029"></A>To add an <B>asynchronous

set</B> (Q to '1') or <B>asynchronous reset</B> (Q to '0') to the flip-flop

of Figure&nbsp;2.18(a), we replace one inverter in both the master and slave

latches with two-input NAND cells. Thus, for an active-low set, we replace

I2 and I7 with two-input NAND cells, and, for an active-low reset, we replace

I3 and I6. For both set and reset we replace all four inverters: I2, I3,

I6, and I7. Some TTL flip-flops have <B>dominant reset</B> or <B>dominant

set</B> , but this is difficult (and dangerous) to do in ASIC design. An

input that forces Q to '1' is sometimes also called <B>preset</B> . The

IEEE logic symbols use 'P' to denote an input with a presetting action.

An input that forces Q to '0' is often also called <B>clear</B> . The IEEE

symbols use 'R' to denote an input with a resetting action.</P>



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