EE241 - Spring 2000bwrcs.eecs.berkeley.edu/Classes/icdesign/ee241_s00/... · EE241 6 UC Berkeley...
Transcript of EE241 - Spring 2000bwrcs.eecs.berkeley.edu/Classes/icdesign/ee241_s00/... · EE241 6 UC Berkeley...
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UC Berkeley EE241 B. Nikoli c
EE241 - Spring 2000Advanced Digital Integrated Circuits
Lecture 22
Latch-Based Timing
UC Berkeley EE241 B. Nikoli c
Single-Latch Timing
Latch
Logic
φ LMQMD
QMclkSUsktsklT
T
PWTTTTP +
−+++
≥−
− ,max
QmClkHsktsklLm TPWTTTT −−+++≥
Bounds on logic delay:
Either balance logic delaysor make PW short
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Latch-Based Design
L1Latch Logic
Logic
L2Latch
φ
L1 latch is transparentwhen φ = 0
L2 latch is transparent when φ = 1
UC Berkeley EE241 B. Nikoli c
Latch-Based Timing
L1Latch Logic
Logic
L2Latch
φ
φ = 1
φ = 0
L1 latch
L2 latch
Skew
Can tolerate skew!
Longpath
Shortpath
Static logic
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Latches with Dynamic Logic
φ = 0
φ = 1
L2 latchL1 latch
Shortpath
Clock evaluates logicand opens subsequent latch:
Static signals driving dynamiclogic must be eithernon-inverting orstable before evaluation
N-dominoprecharges
P-dominoevaluates
N-dominoevaluates
P-dominoprecharges
UC Berkeley EE241 B. Nikoli c
Latches with Dynamic Logic
φ = 1
φ = 0
L2 latchL1 latch
Clock opens latch and evaluates subsequent logic:
Static signals driving dynamiclogic must be eithernon-inverting orstable before latch opens
N-dominoprecharges
P-dominoevaluates
N-dominoevaluates
P-dominoprecharges
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Dynamic Logic with Latches
Edges become hardTime available to logic is P – 2TD-Q From [Harris]
UC Berkeley EE241 B. Nikoli c
Two-Phase Clocking with Latches
ClkPW1
ClkPW2
TOV
TOV is the overlap time between the phases – can be positive or negative
Duty cycles can be larger or smaller than 50%
Very common example is two-phase non-overlapping clocking
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Soft-Edge Properties of Latches
l Slack borrowing – logical partition uses left over time (slack) from the previous partition
l Time stealing – logical partition utilizes a portion of time allotted to the next partition
Bernstein et al, Chapter 8
UC Berkeley EE241 B. Nikoli c
50% Duty Cycle
L1Latch Logic Logic
L2Latch
L1Latch Logic
L2Latch
C2
C1
C1 and C2 are two ideal phases
Cycle boundary latches(CBL)
Mid-cycle latches(MCL)
S1 S1S2
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Slack Borrowing
l L1 phase time is from the falling edge of C2 to the falling edge of C1
l L2 phase time is from the falling edge of C1 to the falling edge of C2
l L1phase delay is the sum of S1 logic delay and L1 delay
l L2 phase delay is the sum of S2 logic delay and L2 delay
l Phase delays can be greater or less than phase times
UC Berkeley EE241 B. Nikoli c
Slack Borrowing
C1 = 1
C2 = 1L1 latch
L2 latch
S1delay
S2delay
L1 phase delay
L2 phase delay
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Slack Borrowing
From[Bernstein et al]
UC Berkeley EE241 B. Nikoli c
Slack Borrowing
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Slack Borrowing Example
From[Bernstein et al]
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Slack Borrowing Example (2)
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Time Stealing
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Time Stealing Example
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Time Stealing Example (2)
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Skew-Tolerant Domino
l General Reference:Harris, Horowitz, “Skew-tolerant domino circuits”
ISSCC’97, JSSC 11/97
Also slides from D. Harris’s Web site:http://www3.hmc.edu/~harris/index.html
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Domino Logic with Latches
Time available to logic is P – 2TD-Q
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Clock Skew
Time penalty: TL = P – (2TD-Q + 2Tsk)
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Non-Balanced Phase Delays
Time penalty: TL = P – (2TD-Q + 2Tsk) - Timbal
UC Berkeley EE241 B. Nikoli c
Skew-Tolerant Domino
Overlap clocks:• x evaluates before y precharges • implicit latch between φ1 and φ2• no need for latch between domino phases
From [Harris]
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Multiple Phases
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Precharge Phase
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Evaluation Phase
UC Berkeley EE241 B. Nikoli c
Skew Tolerance
From [Harris]
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Time Borrowing