Importance of Thermal Analysis

Importance of Thermal Analysis  Approximately 70% of failures are due to thermal loads on components.  The failure rates of most components can d...
Author: Aileen Harrison
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Importance of Thermal Analysis 

Approximately 70% of failures are due to thermal loads on components.



The failure rates of most components can double with a 20C increase in the junction temperature operating at about 50% of their rated power.



Electrical performance of many components is temperature dependent.

Thermal Acceleration Factor for Typical IC Devices

Hotter, Smaller Packaging 

Power densities continue to increase due to: • Larger chip sizes • Increased dissipated power • Smaller packaging technology



First SIA Roadmap predicts: • 40 W/die by 2001- already there • 200 W/die by 2007



Temperature limits have remained the same: • Maximum junction temperatures of 150175C. • Reliability requires lower junction temperatures.

Integrated Thermal Design 

Successful design requires adequate thermal management from: • Junction to Case or case to substrate • Substrate (or heat sink) to External Cooling Source



Any one weak link in the thermal path can ruin the design.



Many times thermal management is an integral part of the structural design of the package.



Late changes to correct thermal problems can require costly redesign.

Methods of Heat Transfer 

Conduction • Thermally conductive materials are used to transport heat from source to sink. • Heat is transferred atom to atom through a material.



Convection • Working fluid transports heat from source to sink. • Heat is transferred by both diffusion and advection.



Radiation • Heat is transferred by electromagnetic waves through liquids, gases, and vacuums.

Conduction Heat Transfer

Heat Input

Electrical/Thermal Conductivity

Heat Source T1

Area A

A) Thermal Flow

Area A

B) Electrical Flow

Thermal Conductivity of Various Materials

Effect of Temperature on Thermal Conductivity

Heat Transfer Methods

Five Material Construction with Electrical Analog

Parallel Heat Spreading

Effect of Heat Spreading

Spreading angle based on ratio of thermal conductivities of current layer to underlying layer. Often approximated as 45 o for rapid analysis

Equivalent Thermal Resistance Network

Thermal Impedance 

   

RT ( also called Θ)= L/KA or 1/K ∫ dl/A where A is the surface of any crosssection of heat flow, L is the length and dl is the incremental length along the heat path ( conduction) RT = 1/hAs , where h is the heat transfer coefficient and A is the area (convection) Θjc = junction to case Θcs= case to sink Θja= junction to ambient

Convection Heat Transfer 







The relationship between heat transfer and surface temperature is described by the Newtonian cooling law: Convective heat transfer can be determined by using numerical simulation of fluid flow and energy transfer Convective heat transfer is usually characterized by the Nusselt number, Nu=hL/k The heat transfer coefficients , h, can be determined for a number of conditions

Geometric and Flow Effects on Heat Transfer

Vertical plate height, H

Horizontal plate, heat transfer in upward direction

Horizontal plate, heat transfer in downward direction

Convective Heat Transfer Equations

Heat Sinks

Typical heat sink (Aavid 583068) for component mounting. Used in natural convection and forced conconvection, either in laminate flow (less that 180 feet/min flow) or turbulent flow. Most heat sinks commercially available have been characterized for natural and forced convection parameters

Heat Sink Performance

Heat Sink with natural convection

Heat Sink with Forced Convection (turbulent flow)

Fin Efficiency and Design 



Efficiency = Actual heat transfer = ηf Heat which would be transferred if the entire fin were at the base temperature Important considerations in fin design • fin to fin spacing and number • height and surface area for convection • Thermal contact resistance • Heat transfer coefficients • Weight and other materials aspects

Heat Pipes

Heat Pipes allow large quantities of heat to be transported over long distances. Heat input vaporizes working fluid at evaporator, with condensation at other end. The working fluid returns by the action of a wick. By capillary action. Effective thermal conductivies approaching 10,000 W/moK

Radiation Heat Transfer 





The transfer of radiative energy from a surface to ambient follows the Newtonian cooling relationship, with an added multiplier of a “gray body” shape factor. The radiation heat transfer coefficient follows the relationship: These two equations show that , to a first order, radiation follows a T4 relationship. This is predicted by black body radiation

Temperature Difference for Various Heat Transfer Methods

Thermal Analysis Techniques/Tools 

Successful thermal analysis of electronic systems can be performed using one or a combination of techniques: • • • • •



Empirical data and correlation Closed form analytical solutions Finite difference analysis Finite element analysis Computational fluid dynamics

Thermal analysts will combine many of the techniques.

Analytical Solutions 

Can provide accurate estimations for conduction and convection problems when the thermal paths are highly one dimensional.



Thermal Resistance Concept: • Relatively simple algebraic formulations can rapidly solve many problems and perform preliminary analysis.



Finite Difference Analysis can be developed for problems involving conduction and convection when: • Thermal paths are interdependent and multidimensional. • Correlations are available for convective transport. • Flow dynamics can be estimated reliably.

Analytical Solutions 

Advantages: • “Quick and Dirty” estimates can be performed rapidly. • Low cost, requires basic PC’s and software.



Disadvantages: • Can become highly mathematical. • Have a practical limitation as to design complexity.

Empirical Correlations 

Many correlations are available for very complex objects such as finned heat sinks, card cages, typical memory cards.



Correlations allow for convection effects to be incorporated relatively easily in analytical solutions.



Provide rapid solutions allowing for optimization and “what-if” scenarios.

Numerical Modeling 

Finite Element Analysis is applicable for complex designs where: • Thermal paths are three dimensional. • Thermal interaction between components components.



Computational Fluid Dynamics is necessary when: • Convection is the primary method of heat transfer. • Flow dynamics are unknown and complex. • When fans and blowers are involved.

Numerical Modeling 

Advantages: • Results can be made graphical for ease of interpretation. • Available codes can reliably solve very complex problems.



Disadvantages: • Software is generally expensive. • Engineers require training and experience. • Detailed modeling can be time consuming.

CAD Model of Assembly

Thermal Model