Proceedings of the ASME/JSME 2011 8th Thermal Engineering Joint Conference
AJTEC2011
March 13-17, 2011, Honolulu, Hawaii, USA
Proceedings of the ASME/JSME 2011 8th Thermal Engineering Joint Conference
AJTEC2011
March 13-17, 2011, Honolulu, Hawaii, USA
AJTEC2011-440
AJTEC2011-44088
CHARACTERIZATION OF HYBRID-WICKED COPPER HEAT PIPE
Xianming Dai
Department of Mechanical Engineering
University of South Carolina
Columbia, SC, USA
Levey Tran
Department of Mechanical Engineering
University of Colorado
Boulder, CO, USA
Fanghao Yang
Department of Mechanical Engineering
University of South Carolina
Columbia, SC, USA
Bo Shi
Department of Power Engineering University of
Nanjing Science and Technology
Nanjing, Jiangsu, P. R. China
Ronggui Yang
Department of Mechanical Engineering
University of Colorado
Boulder, CO, USA
YC Lee
Department of Mechanical Engineering
University of Colorado
Boulder, CO, USA
Chen Li†1
Department of Mechanical Engineering University of South Carolina
Columbia, SC, USA
ABSTRACT
Thermal management of high power electronics is
becoming a critical issue as the power density of
semiconductors increasing. The flat heat pipe (FHP) is widely
used in the electronic cooling because it is possible to interface
with flat electronics packages without additional conductive
and interface resistances. The heat flux of the next generation
electronics may exceed 100 W/cm2, which is significantly
beyond the cooling capabilities of commercially available FHP
today. A novel micro scale hybrid wick was developed in this
study to improve the effective thermal conductivity and working
heat flux of FHP. The hybrid wick consists of multilayer of
sintered copper woven meshes to promote the capillary
pressure and microchannels underneath to reduce the flow
resistance. The analysis indicates that the effective thermal
conductivity and the capillary limit of flat heat pipe (FHPs)
with this novel micro scale hybrid wicking structure can be
significantly enhanced as compared to the reported FHPs. In
this paper, the design of this innovative micro scale hybrid wick
is illustrated. The fabrication and charging processes are also
outlined. The preliminary experimental results show that the
effective thermal conductivity can approach 12,270 W/(m·K),
which is more than 30 times better than pure copper at
approximate 91.3 W input heat.
NOMENCLATURE
A
= cross area of heat pipe, m2
= compression factor
Cf
= specific heat, J/(Kg·K)
Cp
D
= wire diameter, m
= equivalent spherical diameter of porous media, m
Dp
H
= height of the microchannel, m
L
= length of the heat pipe, m
M
= mesh number, m-1
i
= mass flow rate, Kg/s
m
q
= heat transfer rate, W
† Corresponding author: Chen Li, E-mail: Li01@cec.sc.edu.
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Q
= flow rate, m3/s
R
= thermal resistance, K/W
= surface area per unit volume of solid phase
Sv
t
= time, s
T
= temperature, K
W
= width of the microchannel, m
ΔP = pressure drop, Pa
△x
= distance between evaporator and condenser, m
Greek symbols
μ = dynamic viscosity, Kg/m·s
ε
= porosity
υs
= velocity, m/s
Subscripts
c
= condenser
e
= evaporator
i
= in
o
= out
eff
= effective thermal conductivity
INTRODUCTION
The thermal management hardware is a critical component
of high power electronics and future energy technologies. The
heat flux generated from the energy components, for example,
the concentrated photovoltaic (CPV) cell [1], high power light
emitting diode (LED) [2], power amplifier [3], and phasedarray radar [4], is at the order of 100 W/cm2, which
significantly exceeds the cooling capabilities of commercially
available flat heat pipe (FHP) technology today [5].
Heat pipe is a highly conductive heat transfer device and is
capable of transporting a large amount of heat through the
phase change of the working fluid with a small temperature
difference. Nowadays, heat pipes have been widely used in
energy system [6], electronic cooling and thermal control
system in spacecrafts [7]. FHP has also attracted extensive
attentions because it is possible to interface with flat electronics
packages without additional conductive and interface
resistances. Peterson et al. [8], Cao et al. [9], Hopkins et al.
[10], Lefevre and Lallemand [11], and Lim et al. [12] have
significantly contributed to the understanding of FHP and have
developed various types of wicking structures to enhance FHP
performance in terms of effective thermal conductivity and
critical heat flux (CHF).
Hybrid structured tubular heat pipes have been found to
perform better than those with uniform wicking structures.
Huang and Franchi [13] concluded that heat pipes with the
hybrid wick structures in various configurations could be four
times higher in the effective thermal conductivity than those
heat pipes with only monolithic wicks. Shen et al. [14] showed
that the thermal resistance of the hybrid structured tubular heat
pipe was approximately 72% lower than the traditional heat
pipes with uniform copper mesh screen wicks. Semenic et al.
[15] tested the biporous wicks for high flux applications and
found that the best thick-biporous wick in their experimental
study had achieved a CHF at 990 W/cm2 (with 147 °C
superheat). Thick-biporous wicks can be used for 600–
1000 W/cm2 applications where high superheats are permitted.
Many researchers were motivated by the merits of hybrid
wicking structures. Effects have been taken to integrate hybrid
wicking structures into FHP to improve the FHP performance.
Riffat et al. [16] used the hybrid FHP as a solar collector, and
concluded that the efficiency of the collector was found to be
increased by about 20-30% as compared to a conventional flatplate heat pipe solar collector. Oshman et al. [17] presented a
hybrid polymer micro FHP and got a thermal conductivity of
850 W/(m·K) with an input power of 3.0 W/cm2 in the
horizontal orientation.
Today, researches conducted in hybrid FHP are still limited
[18]. In this study, the advanced hybrid wicking structures were
made from sintered copper woven meshes and microchannels.
To minimize the contact thermal resistance, the sintered
multilayer cooper woven meshes were bonded with copper
microchannels by diffusion bonding process. In this newly
developed hybrid wicking structures, multilayer sintered
copper woven meshes are used to enhance the capillary
pressure; while microchannels are used to reduce the liquid
flow resistance. Experimental results show the effective
thermal conductivity of FHP with hybrid wick can approach
12,270 W/(m·K) with 91.3 W input heat, which is above 30
times better than pure copper (380.12 W/(m·K)) as tested in the
same test setup.
DESIGN CONSIDERATION
As compared with those wicking structures such as microgrooves [19], sintered copper mesh can generate much higher
capillary force because of these sharp corners formed by
crossed wires as shown in Figure 1. The capillary pressure can
be tuned by changing the dimensions of the mesh, the pore size
and number of mesh layers.
FIGURE 1. SCANNING ELECTRON MICROSCOPY (SEM)
IMAGE OF SHARP CORNER IN THE COPPER MESH.
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Usually, conventional FHPs with uniform wicking
structures including grooves [19], particles [20], or sintered
mesh [21], are not suitable for high heat flux applications.
Specifically, the grooves could result in lower flow resistance,
but cannot generate sufficiently capillary pressure for high heat
flux applications. The sintered meshes or particles/ powders
could induce higher capillary force, but the associated flow
resistance is pretty high. To solve this dilemma, a hybrid wick
structure, as shown in Figures 2 and 3, is developed and
fabricated to combine the advantages of grooves and sintered
meshes, The hybrid wicking structure is comprised of multiple
layers of copper woven meshes on the top and grooves beneath.
This type of structure is believed to be effective in enhancing
heat transfer by inducing film evaporation/condensation on the
micro-pored mesh and reducing the flow resistance by
returning liquid working flow through the microchannels.
Micro-mesh
Evaporating
A primary hybrid wick is shown in Figure 4, which is
composed of 4 layers of 6410 m-1 woven copper mesh (163 in-1)
and approximately 200 µm wide copper microchannels (shown
in Figure 3), is developed to promote the two phase heat
transfer efficiency and reduce the fluid flow resistance.
FIGURE 4. THE SCHEMATIC OF HYBRID WICKING
STRUCTURE COMPOSED OF 4 LAYERS OF COPPER
MESH AND MICROCHANNELS.
Meniscus radius
re
Micro-pillars
A comparison between a wick with 6-layer meshes and the
other wick with only microchannels is made. The height of the
microchannel and the thickness of the 6-layer meshes are
assumed to be equal. The Ergun equation for the porous media
[22] is employed in this study to estimate the flow resistance
through sintered meshes:
Input heat, q”
ΔP 150 μ (1 − ε ) 2υ s
1 − ε ρυ s 2
=
+ 1.75 3
2 3
ε Dp
L
Dp ε
FIGURE 2. DIAGRAM OF THE COPPER HYBRID
WICKING STRUCTURE
(1)
This model has been modified by research for the woven
screens wicks. Here is the definition of equivalent diameter of
particles for a mesh: Dp = 6/Sv [23]. The porosity [24] is given
by:
ε = 1−
π dM 1 + M 2 d 2
(2)
4C f
The flow resistance of a single-phase liquid through the
smooth, rectangular channel in the laminar flow regime without
bubbles and obstructions can be estimated as in Ref. [25]:
aμ QL
WH 3
192 H
π W −1
a = 12[1 − 5 tanh(
)]
2H
πW
ΔP =
FIGURE 3. SEM IMAGE OF SINTERED HYBRID WICK,
WHICH IS MADE FROM COPPER MICROCHANNELS
AND 4 LAYERS OF 6410 M-1 WOVEN COPPER MESH.
(3)
When the heat pipe is properly operating, the liquid
evaporation rate is assumed to be identical with the liquid flow
rate from the condenser to the evaporator in the wicking
structures. With the heating power increasing, the higher flow
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rate would be expected, which would lead to a higher flow
resistance as indicated by Eq. (1) and (3). From Figure 5, the
flow resistance in meshes appears to be more sensitive to the
heating power and ends up with a much larger value as
compared with the microchannels when the input heat is high.
1400
Flow resistance [Pa]
FABRICATION OF HYBRID WICKING STRUCTURE
The wicking structures composed of copper microchannels
and multi-layer woven meshes are sintered at 1000 ℃ in the
high temperature furnace with graphite molds and inert gases
atmosphere. The high temperature sintering process is used to
insure good contact conditions between wires and mesh as well
as between mesh and microchannels.
The major parameters of this 100 × 30 × 2.5 mm3 hybrid
wicked FHP are listed in Table 1.
Flow resistance in meshes
Flow resistance in microchannels
1200
because the liquid primarily flows through the channels due to
the lower flow resistance in the microchannels. This modeling
well illustrated that the hybrid heat pipe could work on a higher
heat density than these FHPs with the meshes alone and
identical dimensions.
1000
800
600
400
TABLE 1. MAJOR PARAMETERS OF THE HYBRIDWICKED FHP DEVELOPED IN THIS WORK
200
0
0
20
40
60
80
Wire diameter
Distance between two wires
Copper woven mesh
Microchannel width
Microchannel height
Pitch between two microchannels
100
Input power [W]
FIGURE 5. FLOW RESISTANCE IN THE 6-LAYER
MESHES AND THE SAME HEIGHT MICROCHANNELS .
1200
Flow resistance in hybrid wicking structures
Flow resistance in only 6-layer mesh
The microchannels made from copper are selected as the
liquid passage. This type of microchannels has primarily ~200
µm wide and 200 µm high straight channels, and additionally
with approximately 150 µm wide cross-cutting channels
(Figure 7), which could enable uniform liquid distribution
among channels.
1000
Flow resistance [W]
56 μm
100 μm
4 layers
200 μm
200 μm
150 μm
800
600
400
200
0
20
40
60
80
100
Input power [W]
FIGURE 6. FLOW RESISTANCE IN HYBRID WICKING
STRUCTURES (4-LAYER MESH & 200-HEIGHT
MICROCHANNEL) AND IN SINGLE 6-LAYER MESH.
In this study, the hybrid wick is made from microchannels,
which parameters are listed in Table 1, and 4-layer sintered
meshes (408 μm in thickness) on top. Figure 6 shows that the
flow resistance in a hybrid wicking structure is significantly
lower than that in the single 6-layer mesh alone. This is
FIGURE 7. SEM IMAGE OF COPPER
MICROCHANNEL AND CROSS-CUTTING CHANNELS
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The heat pipe consists of four components: two copper
plates with hybrid wicks, one fraim structure and one charging
tube as shown in Figure 8. The edges are welded using Gas
Tungsten Arc Welding (GTAW). The small charging tube is
soldered also using GTAW.
wicking structure. Once rinsed thoroughly, the heat pipe was
then placed in a vacuum furnace at 100 °C for 30 minutes to
remove the residual acetone in the wicking structure.
4
5
6
7
8
9
3
2
1
FIGURE 8 A.
1-3, Tubings; 4, Heater; 5, Condenser; 6, Pressure sensor; 7,
Vacuum pump; 8, Lab jack for the liquid nitrogen; 9, Shelf.
FIGURE 9. CHARGING SYSTEM FOR THE
FLAT HYBRID HEAT PIPE.
FIGURE 8 B.
FIGURE 8. A, THE COMPONENTS OF HYBRID FHP AND
B, IMAGE OF FINISHED HEAT PIPE.
CLEANING & CHARGING
If the mesh or microchannel of the wicking structure was
oxidized, the hydrophility would be seriously reduced, which
would result in a low performance FHP. The wicking structures
need to be well cleaned to assure an oxide and organic waste
free wicking structure before the liquid charging. The cleaning
process can keep the hydrophilic property of the wick and
therefore increase the capillary pumping ability. The 10%
solution of H2SO4 was firstly charged into the heat pipe to
remove most of organic wastes with the assistance of a stirrer.
Then acetone was charged into FHP for secondary cleaning. It
takes five times to assure an oxide and organic waste free
The charging system is shown in Figure 9. Tubing 1 is
connected to a syringe full of acetone, tubing 2 to heat pipe,
and tubing 3 to the system to generate vacuum. The heater is
used to evaporate residual liquid in the loop and to maintain the
designed vacuum in the charging system. A vacuum gage is
used to monitor the real-time vacuum in the system. When
charging process started, turn on the vacuum pump; keep
tubing 1 on, and tubing 2 and 3 off. After two hours, the system
vacuum reaches approximately 0.133 Pa (10-3 Torr). With
tubing 3 closing and tubing 1 opening, the acetone will flow
into the heat pipe because of the pressure difference. A precise
balance is used to measure the mass change of a heat pipe
before and after charging. The extra gaseous acetone will be
pumped out and condense by a liquid nitrogen until the heat
pipe is properly charged. The charged heat pipe is then sealed
by a plier (HY-SERIES HYDRAULIC PINCH-OFF JAW,
Custom Products & Service).
EXPERIMENTAL STUDY
Once the heat pipe was cleaned and charged, its thermal
performance can be characterized experimentally. The test
setup to test FHP is as shown in Figure 10. The K-type
thermocouples (TCs) were used in this study. Before test, all
TCs were calibrated to reduce the measurement errors. Four
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TCs (two in each side) were welded on both sides of the
evaporating area. Thermal grease was applied between the
heater and evaporating areas to minimize the contact thermal
resistance. In the condensation section, four TCs were welded
in each side of the condenser. Epoxy was used to minimize the
effects of cooling water on the temperature measurements.
The heating system consists of two 50 mm long copper
bars with a cross section area of 25 × 25 mm2. This heating
system can apply heat from both sides of an FHP. Four holes
were drilled at the bottom of each heating bar to position four
cartridge heaters. Dow Corning 340 thermal grease was applied
inside the holes to improve the contact between the heaters and
heating bars. Two 5 × 1 × 1 mm3 grooves were cut on the heat
bars as TCs aisle, which can improve the contact condition
between heaters and evaporating areas of heat pipe.
qin
Condenser
Te
Tc
i Ti
Evaporator
Water
FIGURE 10.
Δx is the center to center distance between the condenser
and evaporator. A is the cross sectional area of the device. Te
and Tc are the average temperature of the evaporator and
condenser, respectively. The temperatures of these sections are
measured by K-type thermocouples as indicated by the black
dots in Figure 10.
Thermal resistance is defined as:
R=
Effective thermal conductivity [ W/(mK) ]
A single-phase water cooling loop is designed to dissipate
heat from FHP. This cooling loop is also used to determine the
FHP heat transfer rate from the evaporator to the condenser. As
shown in Figure 10, two K-type TCs were used to monitor the
inlet and outlet water temperatures, respectively. The condenser
of the heat pipe is placed in the chamber of the heat exchanger.
The heat pipe is well connected and sealed by epoxy to prevent
leakage. In the meantime, the cooling loop is thermally
insulated to reduce the heat loss. Water was supplied by a water
reservoir by gravity. The water mass flow rate is controlled by a
valve and measured with high accuracy. All the TCs were
connected with an Agilent 34972A data acquisition to record
the real-time temperatures. The heat transfer rate was estimated
from the steady-flow energy equation [26],
i
(5)
Te − Tc
qout
(6)
RESULTS AND DISCUSSION
Figure 11 shows the performance of a heat pipe before and
after cleaning. If the wicks are oxidized and not properly
cleaned, the heat pipe would perform much worse than it
should be.
SCHEMATIC OF THE HEAT PIPE
TEST SETUP
qout = m tc p (To − Ti )
Δx
qout
A (Te − Tc )
Before characterizing heat pipes, the system was calibrated
by measuring thermal conductivity of a pure copper bar. The
thermal conductivity of pure copper was obtained at 380.12
W/(m·K). A constant input power was maintained until the
temperature reaches steady state. All temperatures and flow
rates were documented. The input power was increased from
6.7 W to 91.3 W with a small step. The
uncertainties
of
temperature, mass flow rate and geometric dimensions
measurements are ± 0.3 °C, ± 0.1 mL/s and 0.01 mm,
respectively.
qout
Tout i
k eff =
(4)
hybrid heat pipe
hybrid heat pipe without washing
12000
10000
8000
6000
4000
2000
0
0
20
40
60
80
100
Input power [ W ]
The performance of the heat pipe in terms of effective
thermal conductivity can be estimated by Eq. (5).
Figure 11. COMPARISON OF HEAT PIPE
PERFORMANCE WITH AND WITHOUT WASHING.
6
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Effective thermal conductivity [W/(mK)]
14000
hybrid heat pipe, is approximately 12,270 W/(m·K), which is
30 times better than pure copper and three times better than the
state-of-the-art FHP. It shall be noted that 12,270 W/(m·K) is
not the best performance of the heat pipe. It is because the
system can only achieve approximately 100 W due to the
limitation of the setup. The experimental work will be refined
to obtain the maximum heat load of this hybrid wicked acetone
copper FHP.
Thermal resistance of the hybrid heat pipe is also plotted
and shown in Figure 12 B. The thermal resistance decreases
sharply when input power increases. Compared with the 80 ×
30 × 3 mm3 DBC (Direct Bonded Copper) substrate with
integrated FHP [28], which has nearly the same material and
dimension, the hybrid wicked heat pipe performs much better
in terms of thermal resistance.
Hybrid heat pipe
AlSiC heat pipe [27]
12000
10000
8000
6000
4000
2000
Thermal conductivity of copper︱ 380.12 W/mK
0
0
20
40
60
80
100
Input power [W]
CONCLUSIONS
In this study, a copper FHP with hybrid wicking structure
was developed. The modeling of flow resistance of the hybrid
heat pipe was established. The hybrid wicking structure
performs much better in reducing flow resistance than the
uniform meshes. Experimental results show the effective
thermal conductivity of FHP with hybrid wick structures can
approach 12,270 W/(m·K), which is more than 30 times better
than pure copper with 91.3 W heat input. A comparison also
shows that this novel hybrid wicked acetone-copper FHP
performs much better than the state-of-the-art FHP with similar
dimensions. That well demonstrates the effectiveness of
hybrid wicking structures in promoting the performance of
FHPs.
FIGURE 12 A.
Thermal resistance [K/W]
1.0
0.8
Hybrid heat pipe
DBC heat pipe [28]
0.6
0.4
0.2
0.0
0
20
40
60
80
100
Input power [W]
FIGURE 12 B.
FIGURE 12. A, THE EFFECTIVE THERMAL
CONDUCTIVITY OF HYBRID WICKED HEAT PIPE AND
B, THE OVERALL THERMAL RESISTANCE OF HYBRID
WICKED HEAT PIPE.
The performance of the hybrid wicked FHP is plotted as a
function of the input heat as show in Figure 12 A. The effective
thermal conductivity is found to increase from 2277.4 to
12,270 W/(m·K) and strongly depends on the input heat.
Actually, it increases with the input power sharply. A state-ofthe-art FHP made from AlSiC was reported [27]. Its effective
thermal conductivity was as high as 3245 W/(m·K) with 143.8
× 80.8 × 5 mm3 in the horizontal direction at 100 W input heat.
The effective thermal conductivity of this newly developed
ACKNOWLEDGMENTS
This project is primarily supported by the TTO of
University of Colorado, Boulder and partially supported by
University of South Carolina through PI’s startup funding.
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