Computer-aided design and analysis of circuits and semiconductor – Nanotechnology related integrated circuit design
Reexamination Certificate
1997-07-17
2001-04-24
Smith, Matthew (Department: 2825)
Computer-aided design and analysis of circuits and semiconductor
Nanotechnology related integrated circuit design
C716S030000
Reexamination Certificate
active
06223328
ABSTRACT:
BACKGROUND OF THE INVENTION
1. Field of the Invention
The present invention relates to a wiring processing method, wiring processing equipment, and recording medium for a wiring processing program suitable for use in designing a large scale integrated circuit (LSI) using the computer aided design (CAD) system.
In clock nets on a clock distributing circuit of a clock synchronous circuit, to equalize the delay time (propagation delay time of a clock) from a clock generator (driver) to each of clock receivers, namely, to decrease a clock skew being a difference of a clock propagation delay time is a very important technique for stabilizing the operation of the clock distributing circuit. If the clock skew is large, the receivers on the nets will have a problem with synchronizing operation on the nets; and therefore, the clock skew of the clock distributing circuit has to be reduced.
Further, to minimize the lengths of wirings to connect circuit elements on an LSI and to enhance quality of wiring is necessary to speed up the processes in the LSI.
In this case, to estimate a possibility of a wiring before executing the wiring and from the possibility to improve a layout of the circuits and to optimize a wiring area should also be considered.
Especially at present, a wiring objective is inclined to have a gigantic scale, and an early estimation and evaluation of the possibility of wirings has increased the need.
2. Description of the Related Art
There have been many reports on the wiring processing method for reducing the clock skew, namely, a difference of a clock propagation delay time in the clock synchronous circuit.
The IBM method will hereunder be described which is a typical wiring processing method for reducing the clock skew. This method is detailed in ‘Ren-Song Tsay, “Exact zero skew”, Proc. IEEE Int. Conference on CAD, pp336-339, 1991’.
Before explaining the wiring processing method for reducing a clock skew, first,
FIG. 34
illustrates a configuration of a clock tree in a clock net on a clock distributing circuit of a clock synchronous circuit.
A clock tree
130
comprises a sub-clock tree consisting of a clock receiver (receiving circuit)
112
and a wiring
118
and another sub-clock tree consisting of a clock receiver (receiving circuit)
115
and a wiring
121
, which are connected at an equal delay branch point (tapping point) “x” where the sub-clock trees have an equal delay.
Thus, in the clock tree
130
, a clock driver (clock generator) not illustrated in
FIG. 34
supplies a clock signal to the receiver
112
and
115
through the equal delay branch point “x”.
Here, the receiver
112
is composed of a flip-flop (time constant t
1
)
113
and a capacitor (capacitance C
1
)
114
, and the receiver
115
is composed of a flip-flop (time constant t
2
)
116
and a capacitor (capacitance C
2
)
117
.
The wire
118
forms a Π type RC circuit consisting of one resistor (resistance r
1
)
119
and two capacitors (capacitance c
1
/2)
120
.
Further, in the same manner as the wire
118
, the wire
121
also forms the Π type RC circuit consisting of one resistor (resistance r
2
)
122
and two capacitors (capacitance c
2
/2)
123
.
Here, the reason that a wiring between the receiver
112
and
115
is represented by means of the one Π type RC circuit in
FIG. 34
will now be described.
First, a close look at one sub-clock tree is requested.
FIG. 32
illustrates a model for a clock tree with a buffer, and as shown in this figure, the clock tree with a buffer
100
comprises a clock generator (clock source)
101
as the driver, a clock receiver (latch)
103
as the receiver, and a buffer
102
through which the former two are connected.
Here, the clock source
101
is connected to the buffer
102
through a wire
104
and the buffer
102
is connected to the latch
103
through the wire
105
.
This clock tree
100
has a configuration as shown in
FIG. 33
in detail.
The clock source
101
has a resistor (resistance r
s
)
106
; the buffer
102
has a delay circuit (internal delay time d
b
)
111
, a resistor (resistance r
b
)
107
, and a capacitor (capacitance c
b
)
109
; the latch
103
has a capacitor (capacitance c
1
)
110
.
The delay time from the clock source
101
to the latch
103
includes the delay time due to the wiring resistors and capacitors of the wiring
104
and
105
, and the internal delay time d
b
by the delay circuit
111
of the buffer
102
.
The wiring resistor has become a big problem as not negligible, since the size of transistors and the cross-sectional area of wirings have decreased owing to the recent progress in the semiconductor microstructuring technique.
Accordingly, it has become necessary to deal with the wiring
104
and
105
as a distributed constant circuit from accuracy for estimating the delay time. Generally, as shown in
FIG. 33
, the wiring
104
and
105
have been evaluated by means of the Π type RC circuit composed of one resistor (resistance r
s
)
106
and two capacitors (capacitance c
1
/2)
108
as a concentrated constant circuit being a typical form of the distributed constant circuit.
Incidentally, the equal delay branch point “x” is an input point of a clock from the driver (clock generator) not illustrated in FIG.
34
.
In the clock tree
130
shown in
FIG. 34
, the clock skew by the two sub-clock trees of the clock tree 130 varies depending on the position of the equal delay branch point “x”. Therefore, the position of the equal delay branch point “x” has to be set very accurately so as to reduce the clock skew in the clock tree
130
.
According to the method (zero-skew-merge) to determine the equal delay branch point “x” in the wiring between the two sub-clock trees, the equal delay branch point “x” is known to satisfy the following equation.
r
1
(
c
1
/2
+C
1
)+
t
1
=r
2
(
c
2
/2
+C
2
)+
t
2
.
Where L, &agr;, &bgr; are given as below,
L: wiring length between the two sub-clock trees
&agr;: resistance for unit length of the line
&bgr;: capacitance for unit length of the line the equal delay branch point “x” is determined by the following:
x=
[(
t
2
−t
1
)+&agr;
L
(
C
2
+&bgr;L/
2)]/[&agr;
L
(&bgr;
L+C
1
+C
2
)].
Incidentally, circuits on an LSI are connected through optimum wiring paths searched by means of an automatic wiring system.
There have been many reports on the automatic searching method for wiring paths, and the Mikami-Tabuchi method as a kind of the line segment searching method will hereafter be described.
The line segment searching method is a method to search wiring paths while sequentially generating vertical or horizontal probes, which has an advantage in a high speed processing with a small storage capacity.
In the Mikami-Tabuchi method, as shown in
FIG. 35
, first, temporal line segments of level 0 are generated in the horizontal direction from the search start point S and the search end point T. Where there is no overlapping with these temporal line segments, next, temporal line segments of level 1 intersecting vertically to the line segments of level 0 are generated.
And, repeating these steps, when the temporal line segments from both sides intersect, the intersecting line segments are searched backward, thereby finding a wiring path, for example, as shown in FIG.
36
.
The Mikami-Tabuchi method can find a wiring path invariably where there is a wiring path, however, the number of the temporal line segments increases rapidly as the level increases, and in the worst case, as many temporal line segments as the number of the grids have to be searched. Thus, the method is applied wherein the level number of the temporal line segments is limited to, for example, 2 or 3.
However, in the clock tree
130
as shown in
FIG. 34
, the foregoing wiring
118
and
121
each are evaluated by means of a single Π type RC circuit (Π type RC model).
This is because the resistance and capacitance for each unit grid in the wiring on both sides of the equal delay branch point x are assumed equal regardless of t
Ikeda Hiroshi
Isomura Tomoyuki
Ito Noriyuki
Tada Toshihiko
Armstrong Westerman Hattori McLeland & Naughton LLP
Fujitsu Limited
Siek Vuthe
Smith Matthew
LandOfFree
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