Convection Heat Transfer with Application to Electronics Cooling - PowerPoint PPT Presentation

1 / 31
About This Presentation
Title:

Convection Heat Transfer with Application to Electronics Cooling

Description:

Laboratory Introduction. Procedure. Experimental Results. Disscussion of Results. Conclusions ... Data acquisition system. Setup. Thermocouple Locations: ... – PowerPoint PPT presentation

Number of Views:184
Avg rating:3.0/5.0
Slides: 32
Provided by: vuUn
Category:

less

Transcript and Presenter's Notes

Title: Convection Heat Transfer with Application to Electronics Cooling


1
Convection Heat Transfer with Application to
Electronics Cooling
  • Presentation by
  • Mark Hoffman
  • Steve Laurino
  • Matt Weber
  • MER050
  • 5/29/02

2
Presentation Outline
  • Laboratory Introduction
  • Procedure
  • Experimental Results
  • Disscussion of Results
  • Conclusions
  • Questions

3
Introduction
  • Experiment to model the heat transfer from an IC
    chip (aluminum block to simulate Pentium III
    chip)
  • Trials performed with and without heat sinks to
    determine effects
  • Trials performed with free and forced convection
    to determine effects
  • Force convection trials performed with various
    fan velocities to determine effects

4
Introduction- Definitions
  • Free Convection- Relative motion between fluid
    and surface due to buoyancy within the fluid,
    i.e. temperature or mass gradient
  • Forced Convection- Relative motion between fluid
    and surface is maintained by external means, i.e.
    fan, pump, etc.

5
Introduction- Definitions
  • Heat Sink- device attached to a microprocessor
    chip to keep it from overheating by absorbing its
    heat and dissipating it into the air.

6
Introduction-Theory
  • Power into the simulated IC module is equal to
    the conductive and convective heat transfer out
    of the module
  • This assumes there is no heat generated or heat
    stored within the IC module
  • Pin Q(conv) Q(loss)
  • Egen, Est 0

7
Introduction-Theory
  • Resistance between module and air is equal to the
    temperature difference between the module and
    free stream divided by the convective heat
    transfer
  • R case?air
  • (T(mod) -T(amb) )/Q(conv)

8
Setup
  • Tabletop windtunnel
  • Simulated IC module
  • Power Supply
  • 3 Type k thermocouples
  • Thermocouple Junction
  • Data acquisition system

9
Setup
  • Thermocouple Locations
  • T(ambient) Free stream (center of honeycomb
    stabilizer)
  • T(Plexi) Underside of windtunnel directly
    beneath aluminum block
  • T(module) Center of Aluminum block

10
Procedure-Week 1Forced Convection
  • Transient- Fan set to 12V, dT20 C
  • Without heat sink- Fan set to varying voltages,
    dT 20 C
  • With heat sink- Fan set to varying voltages, dT
    20 C
  • Liquid Crystal Imagery Fan set to varying
    voltages, T(mod) 85 C
  • (Allowed to reach steady state in all cases)

11
Procedure Week 2Natural (free) Convection
  • Varying heater power ? steady state conditions
  • Without heat sink- Heater set to varying power,
    time allowed to attain steady state.
  • With heat sink - Heater set to varying power,
    time allowed to attain steady state.

12
Results- Week 1
13
Results- Week 1
14
Results- Week 1
15
Results- Week 1
16
Results- Week 1
17
Results- Week 1
18
Results- Week 1
19
Results- Week 1
20
Results- Week 2
21
Results- Week 2
22
Results- Week 2
23
Results- Week 2
24
Conclusions-Week 1
  • A fan voltage increase leads to a decrease in
    resistance, an increase in convection heat
    coefficient, an increase in Qconv, and does not
    change Qloss noticeably.
  • Similar results are seen with increases in air
    velocity because fan voltage is directly related
    to velocity

25
Conclusions- Week 1
  • Observed resistance from module with the heat
    sink to air was extremely close to the given
    resistance curve for the heat sink.
  • As the air velocity increased, the distance from
    the edge of module to location where a
    temperature of 33C was observed also increased.

26
Conclusions- Week 2
  • The resistance remains approximately constant for
    each case, with and without the heat sink. The
    resistance with the heat sink is lower than
    without the heat sink.
  • H is higher with the heat case for each power
    setting

27
Conclusions- Week 2
  • Qloss increases as the power increases for both
    cases. The case without the heat sink experiences
    a greater heat loss because in the cases with the
    heat sink more heat is lost through convection so
    there is less heat that needs to be lost through
    conduction to the plexiglas maintain the system
    energy balance.

28
Conclusions- Week 2
  • Qconv increases almost linearly with an increase
    in power. The value of Qconv with and without the
    heat sink is approximately the same for each
    power level.

29
Sources of Error
  • Lab settings - non-steady environment
    conditions (movement around setup, doors
    and windows opening and closing)
  • Outlier data - some calculated data fell so
    far from the rest of the data that it
    radically altered the scale of the plots
  • Mislabeled data - confusing and mislabeled data
    submitted by teams to web site

30
Recommendations
  • Make a template for team data submissions so that
    all data will be appropriately labeled.
  • More time before presentations would facilitate
    more accurate data calculation
  • Data should be submitted and finalized in a
    timely manner in close proximity to the
    completion of collection of experimental data

31
Questions
  • ?
Write a Comment
User Comments (0)
About PowerShow.com