temperature-aware design presented by mehul shah 4/29/04

Temperature-Aware Design

Presented by Mehul Shah4/29/04

The Problem

Power & Thermal densities are increasing Currently @ 50W/cm2, 100W/cm2 @ 50nm technology Power density doubles every 3 years

Operating Vdd scaling much more slowly (ITRS) Cost of cooling rising exponentially

$1 - $3 per Watt of power dissipation Packages designed for worst case power

Hot spots – heat dissipation non-uniform across chip Low-Power design techniques not sufficient Big Hammer : Global Clock Gating limits performance

Impact of Temperature on Design

Increased Delay, Lower Reliability Slower Transistors

Carrier mobility lower at higher temperature Inverter 35% slower at 110

o C vs. 60

o C

Higher Leakage Power By orders of magnitude at higher temperature Leakage becoming more significant than switching

power Higher Metal Resistivity

Copper 39% more resistive at 120o C vs. 20

o C

Lower Mean-Time-To-Failure (MTF) MTF = MTFo exp (Ea / kb T) MTF decreases exponentially w/ Temperature

Moral of the Story

Problem: Temperature adversely affects power, performance & reliability

Solution: “Temperature-Aware” Design

Temperature Aware Design

Thermal Modeling Estimate Operating Temperature Simple : Allow architects to easily reason

about thermal effects Detailed : Model runtime temperature at

Functional-Unit granularity Computationally Efficient Flexible : Easily extend to novel architectures

Dynamic Thermal Management Use runtime behavior and thermal status to

adjust/distribute workload among Functional-Units

Talk Outline

Thermal Modeling Model Description Validation & Case Studies

Dynamic Thermal Management Results Conclusions

References

Kevin Skadron et. al, “Temperature-Aware Microarchitecture”

Wei Huang et. al, Compact Thermal Modeling for Temperature-Aware Design”

Thermal Modeling

Thermal model interacts with Power, Performance, Reliability models

Design convergence requires several iterations

Heat Flow vs. Electrical Phenomenon

Both can be described by the same differential equations Heat Flow = Electrical Current Temperature = Voltage Capacitance = Heat Absorption Capacity

Describe design as a Thermal RC circuit Node = Functional Block

Solve RC equations to obtain Node Temperature

HotSpot Package

Equivalent Model

Equivalent Model (Continued)

Die Area divided into micro-architectural blocks Spreader, Sink divided into five blocks

Rsp, Rhs areas under the die Trapezoids not covered by the die

Rconvective represents thermal resistance from package to air RC Model

Vertical R’s : heat flow between layers Lateral R’s : heat diffusion within a layer

R1 = Block1 to Spreader, R2 = Block1 to rest of the chip R = t / k * A

t : thickness k : thermal conductivity of the material A : Cross-sectional area

C = c * t * A c : thermal capacitance per unit volume Require empirical scaling factor due to lumped model

HotSpot Validation

Fallacy of Using a Power Metric

Compact Thermal Model

Equivalent Model

Equivalent Model (Cont.)

Compact Model vs. HotSpot Arbitrary granularity grid Thermal interface material Spreader, Interface under the die are divided into

chip granularity Primary Heat Flow Path

Rvertical = t / (k * A) C = Alpha * cp * ρ * A

Alpha : To account for lumped capacitor model Cp : specific heat ρ : material density

Equivalent Model (Secondary Path)

Interconnect Thermal Model

Self-heating power & wire length prediction

Pself = I2R R = ρm * L / Am

Equivalent Model (Secondary Path, Cont.)

Equivalent Thermal Resistance

Model Validation & Evaluation (Primary)

Steady State

Transient

Model Validation (Secondary)

Case Study

Thermal Management

Dynamic Thermal Management

Emergency Threshold temperature above which chip is in thermal violation

Trigger Threshold temperature above which DTM is applied

DTM Techniques

Temperature-Tracking Frequency Scaling Feedback controlled Fetch Toggling Migrating Computation Dynamic Voltage Scaling (DVS) Global Clock Gating

DTM Results

Conclusions

Accurate Thermal models are essential for early design estimation

Models are similar to electrical RC networks Arbitrary granularity for localized temperature

information Model all parts of the package

Architectural Techniques can reduce demands on the IC package by

Dynamically adjusting workload to avoid emergencies

Reducing Hot Spots