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Surface energy budget and closure of the eastern Tibetan
Plateau during the GAME-Tibet IOP 1998
Kenji Tanakaa,*, Ichiro Tamagawab, Hirohiko Ishikawac, Yaoming Mad, Zeyong Hud
aDepartment of Civil and Environmental Engineering, Faculty of Engineering, Kumamoto University, Kurokami 2-39-1,
Kumamoto 860 8555, JapanbRiver Basin Research Center, Gifu University, Gifu, Japan
cDisaster Prevention Research Institute, Kyoto University, Kyoto, JapandCold and Arid Regions Environmental Engineering Research Institute, Chinese Academy of Sciences, Lanzhou, China
Received 15 August 2002; accepted 4 July 2003
Abstract
Turbulent flux measurements based on the eddy correlation technique were conducted on the Tibetan Plateau during the
Intensive Observation Period (IOP) of the GEWEX Asian Monsoon Experiment (GAME) in 1998. This paper presents on
analysis of the surface energy budget and its closure at the Amdo planetary boundary layer site in the eastern Tibetan Plateau
using GAME-Tibet IOP data. A seasonal variation in the surface energy closure ratio (CR) was seen. CR was higher than 0.8 in
the pre-monsoon period and after DOY 233, when the infrared hygrometer was performing satisfactorily. However, CR was
lower than 0.7 throughout most of the summer monsoon, due at least in part to degraded performance of the infrared hygrometer
under heavy precipitation. In addition, through detail analysis of the diurnal variations of surface energy flux for the best-CR
period of September 4–6, it was found that the melting and freezing of near-surface soil moisture plays a significant role in the
variation of surface energy fluxes, particularly in terms of latent heat flux. The calculated effective mass of melting and freezing
water in one day was 3.3–3.9 kg/m2, which is comparable to the daily total.
q 2003 Elsevier B.V. All rights reserved.
Keywords: Tibetan Plateau; Surface energy flux; Eddy correlation; Closure ratio; Melting/freezing of soil moisture
1. Introduction
The Global Energy and Water Cycle Experiment
(GEWEX) Asian Monsoon Experiment (GAME)
was conducted over a five-year period from April
1996 to March 2001. One of the objectives of this
experiment was to gain an understanding of the
mechanisms of the Asian monsoon by evaluating
energy and water cycles through ground-based
hydro-meteorological observations. The Tibetan
Plateau is one of the experimental regions for the
GAME (a subprogram called GAME-Tibet), and is
located at a mid-latitude (288N–358N) of the eastern
Eurasian continent (808E–1008E), covering an area
of about 1.2 million km2 with a mean altitude of
more than 4000 m above sea level.
The Tibetan Plateau has been thought to play an
important role in the progress of the Asian summer
monsoon through orographic and thermal effects on
0022-1694/$ - see front matter q 2003 Elsevier B.V. All rights reserved.
doi:10.1016/S0022-1694(03)00243-9
Journal of Hydrology 283 (2003) 169–183
www.elsevier.com/locate/jhydrol
* Corresponding author.
E-mail address: [email protected] (K. Tanaka).
the surrounding mid-troposphere, as discussed by
many authors. Two other experiments have been
conducted prior to GAME-Tibet; one as part of the
First Global Atmospheric Research Program Global
Experiment (Yeh et al., 1979) and the other the
Qinghai-Xizang Plateau Meteorology Experiment in
China (Johnson et al., 1987; Yeh, 1988; Zhang et al.,
1988; Ji et al., 1989). Using the data obtained in these
experiments, several indirect methods have been
applied to estimate surface energy fluxes, mainly by
Chinese scientists. He et al. (1987) estimated sensible
and latent heat fluxes from temperature and moisture
budgets in the troposphere over the Tibetan Plateau
and its surrounding region. Gao and Liu (1979)
estimated these fluxes using the Bowen ratio, while
Chen et al. (1985) employed bulk transfer theory for
this analysis, defining the transfer coefficient as a
function of the surface atmospheric pressure and the
wind 10 m above the ground. A review of these
studies by Yanai et al. (1992) leads to the recognition
of the presence of positive temperature anomalies
over the Tibetan Plateau and large-scale vertical
circulation induced by the plateau throughout the nine
months from winter to summer. Specifically, before
the onset of the summer monsoon, the heat source on
the plateau is surrounded by intense cooling in the
adjacent regions.
During the GAME-Tibet, turbulent flux obser-
vations were conducted at four stations (Fig. 1) as part
of an intensive observation period (IOP) in the
summer of 1998. This experiment was apparently
the first in the Tibetan Plateau to involve direct
measurement of sensible and latent heat fluxes. The
stations were located along the Qinghai-Xizang
highway in the Tibetan Plateau, in predominantly
bare terrain with a sparse distribution of short grass
(1–3 cm) during the summer monsoon rainy season.
Site MS3478 was the sole exception, having a
moderate distribution of tall grass (10–20 cm) and
an earth hummock. Some preliminary results using
this data have been reported by scientists involved in
the observation (Tsukamoto et al., 2001; Gao et al.,
2000; Ma et al., 2000).
Tanaka et al. (2001) reported a drastic change in
the sensible and latent heat flux correlated with the
onset of the summer monsoon. The sensible heat flux
was dominant before the onset of the summer
monsoon (in May and early June), and the Bowen
ratio derived from turbulent fluxes ranged from 5 to
10. After the onset of the summer monsoon, the
sensible heat flux decreased and the latent heat flux
increased rapidly as precipitation became frequent
and the surface soil became wet. Those authors took
the residual using the net radiation flux (Rn), sensible
heat flux (H) and latent heat flux (LE), Rn 2 H 2 LE;
which is equivalent to the ground diffusive heat flux
assuming that the surface energy balance is satisfied.
The residual reached a maximum of more than
300 W m22 over a diurnal variation (more than 40%
of net radiation). This residual should be attributable
to the soil heat flux, but an independent estimation
based on measurements was not given because the
analysis of soil parameters such as thermal conduc-
tivity and porosity, had not yet been completed.
Instead, they independently estimated the averaged
soil heat flux needed to melt soil moisture in a 2.5 m-
thick frozen soil layer, and suggested that more than
half of the residual (about 25% of Rn) is used in this
process. However, about 15% of Rn has yet to be
accounted for.
The imbalance in the directly measured
surface energy fluxes has recently been discussed by
a number of authors. Using the closure ratio,
CR ¼ ðH þ LEÞ=ðRn 2 GÞ; where G is the ground
diffusive heat flux at the surface, Stannard et al.
(1994) reported that the typical value of CR for
agricultural land is 0.8–0.9. Kizer and Elliot (1991)
reported a lower value of 0.7. As all land surface
algorithms are constructed on the basis of the surface
energy balance, it is important to examine whether the
surface energy fluxes satisfy the surface energy
balance.
The purpose of this study is to present the seasonal
variation in land surface–atmosphere interaction and
to examine the surface energy balance observed at
Amdo in the eastern Tibetan Plateau. The surface
energy closure is assessed based on four-component
radiation, soil heat flux, and turbulent transport of
latent and sensible heat, and the quality of data for
each factor is checked carefully. A problem is
identified in the latent heat flux data, attributed to
the performance of the infrared hygrometer, and the
importance of the performance of the soil heat flux
meter is also recognized. After correction of the raw
output with respect to the observed soil water content,
a better closure ratio is achieved, and an updated
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183170
diurnal variation of land surface–atmosphere inter-
action is presented. The effective mass of moisture
involved in freezing and thawing in the near-surface
soil layer is also computed to investigate the
importance of the freezing and thawing processes.
2. Instrumentation and general weather condition
The Amdo planetary boundary layer (PBL) site is
located in the middle of the Tibetan Plateau along the
Qinghai-Xizang highway (Fig. 1). The site
(32814.4680N, 91837.5070E, about 4700 m above sea
level) is about 6 km west of the town of Amdo and is
located in a wide valley that runs from northeast to
southwest. Wind along the valley is generally
observed to vary diurnally, except when a strong
system prevails. The observation system consisted of
a turbulent flux measurement system, a surface layer
profile measurement system on a 14 m tower, and a
four-component radiation measurement system.
The turbulent flux measurement system was
composed of a sonic anemo-thermometer (DAT-
300, Kaijo) and an infrared hygrometer (AH-300,
Kaijo). A clinometer was also used to measure sensor
inclination. A capacitive hygrometer (Humicap,
Vaisala) and thermometer (Pt-100) were also set
near the infrared hygrometer. The sensor assembly
was set on top of a short pole (sensor height 2.85 m)
beside the tower. Data was sampled at 10 Hz using an
analog/digital-converter (National Instruments) and
stored on a personal computer in data sets of 30 min.
During the IOP, more than 4900 of these 30-min files
were obtained (about 4.3 Gbytes total data size).
The radiation measurement system was composed
of two shortwave sensors (MS-801, EKO) and two
longwave sensors (PIR, Eppley) for both upward and
downward directions. Longwave radiation was cor-
rected for the dome temperature according to Shimura
(1996). A data logger (QLC50, Vaisala) was
employed to sample the data at 1 Hz, and data was
stored as 10-min averages.
A 14 m tower was set up to measure temperature,
humidity and wind profiles in the atmospheric surface
layer. In this system, atmospheric pressure, accumu-
lated precipitation, solar radiation, and soil par-
ameters were also measured. The sensors used are
listed in Table 1. The 10-min averages were stored by
Fig. 1. Location of four turbulent flux measurement stations (Amdo PBL, MS3478(N-PAM), Naqu-BJ, and MS3637(S-PAM) on the Tibetan
Plateau.
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183 171
a data logger (Milos 500, Vaisala). The logger clock
was synchronized with that of the radiation system in
reference to the downward shortwave radiation data
from both systems.
A soil moisture and temperature measurement
system (SMTMS) was installed approximately 10 m
southwest of the 14 m tower. The system itself was
composed of Pt-100 thermometers at 10 levels (from 4
to 279 cm below ground surface) and time-domain
reflectrometer probes for monitoring soil moisture at
six levels (from 4 to 258 cm below the ground
surface).
Fig. 2 shows the meteorological variables
observed on the 14 m tower and the near-surface
soil moisture measured by the SMTMS. Tower
observation was interrupted during DOY 156–166,
and data for this period in the figure is the mean
temperature and specific humidity data from the
turbulent system at a height of 2.85 m. Significant
changes in the variables can bee seen over the
period DOY 160–190. In the pre-monsoon season
(before DOY 160), the surface layer atmosphere
was very dry: the specific humidity at 1.5 m was
only about 2–4 g/kg, and the soil moisture 4 cm
below the surface was 0.15–0.25 m3/m3. As the
summer monsoon progressed (DOY 160–190), the
surface became wet due to frequent precipitation,
and the specific humidity at 1.55 m increased to
8–10 g/kg. There was a short break in the monsoon
in the period DOY 190–200, during which the
specific humidity decreased rapidly and the atmos-
phere became temporarily dry. After DOY 200,
precipitation occurred almost every day and the
specific humidity remained high at 8–10 g/kg until
DOY 245.
Fig. 3 shows seasonal variations in the daily
maximum and minimum surface temperature ðTsfcÞ
and soil temperature 10 cm below the surface ðT10 cmÞ:
The surface temperature was derived from the
upward and downward longwave radiation according
to the relation
L# ¼ esT4sfc þ ð1 2 eÞL"
; ð1Þ
where L is the longwave radiation flux and the arrows
indicate the upward and downward directions, e
( ¼ 0.98) is the surface emissivity, and s is the Stefan-
Boltzmann constant (5.67 £ 1028 W m22 K24). In
the pre-monsoon season, a diurnal surface tempera-
ture change of over 60 8C (215 to 50 8C) was
recorded. The amplitude of this variation decreased
gradually over the period DOY 160–190 to less than
30 8C after DOY 200.
3. Evaluation of surface energy fluxes
3.1. Turbulent flux of sensible heat and latent heat
The sensible heat flux ðHÞ and the latent heat flux
(LE) are calculated as follows
H ¼ ðrdCpd þ rvCpvÞw0T 0; ð2Þ
LE ¼ rvlw 0q0v; ð3Þ
where Cpd and Cpv are the specific heat capacity of dry
air and water vapor, respectively, rd and rv are the
time averages (i.e. 30-min averages) of dry air density
and water vapor density, w is the vertical velocity, T is
air temperature, q is specific humidity, and l is the
latent heat of water (2.508 £ 106 J/kg). Primes
represent fluctuation values and over-bars represent
averaged values in the processing unit (30 min,
18,000 data in each run). Webb correction (Webb
et al., 1980) is naturally included in Eqs. (2) and (3).
Table 1
Sensors on the 14 m tower
Variable Level (m) Sensor
Wind 1.9, 6.0
and 14.1
Air borne
(OGASAWARA FF-11)
Temperature 1.55, 5.65
and 13.75
Pt-100
(VAISALA HMP35D)
Humidity 1.55, 5.65 and 13.75 Electric capacitance
(ibid)
Pressure – Semi-conductor
(VAISALA DPA-21)
Precipitation – Tipping bucket
(VAISALA RG-13)
Surface
temperature
– IR thermometer
(Optex HR1-FL)
Soil
temperature
0.05, 0.1 and 0.2 Pt-100
Soil heat
flux
0.1 and 0.2 Heat plate
(EKO MF-81)
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183172
Fig. 2. Meteorological variables observed at Amdo PBL site during the IOP. (a) Atmospheric temperature at 1.55 m, (b) specific humidity (solid
line) and daily precipitation (bar), and (c) soil moisture from soil moisture and temperature measurement system (SMTMS).
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183 173
The correction for traverse wind is applied when
obtaining wind speed.
The AH-300 infrared hygrometer, rather than
measuring the absolute absorption by water vapor, is
an open-path humidity sensor that measures the
fluctuation in the intensity of infrared rays. I0 can
then be computed according to the relationship
proposed by Hyson and Hicks (1975) as follows
q0 / aðI0=�IÞ: ð4Þ
The coefficient a is calibrated at the factory.
However, for practical operation, a in fact varies
slightly depending on the ambient temperature and
other instrumental conditions. To resolve this issue,
dynamic calibration is employed, by which a is
calculated for each run in reference to a slower but
stable humidity sensor (Humicap, Vaisala). Fig. 4 is a
schematic of the dynamic calibration process. First,
the reference q fluctuation is computed from T (Pt-
100) and RH (Humicap). Then, the power spectrum of
water vapor density obtained from the infrared
hygrometer data is compared with this reference in
an appropriate frequency range (1/300–1/30 Hz). The
calibration coefficient can then be obtained as follows
(Wang and Mitsuta, 1992)
Qcoeff ¼
PFSqðSTÞPFSqðIRÞ
!1=2
; ð5Þ
whereP
is the summation of the power spectrum for
each vapor density, and Sq is the density of power
spectrum. Subscripts (ST) and (IR) represent data
obtained from the capacitive hygrometer (standard
sensor) and the infrared hygrometer. Turbulent
humidity data is obtained by combining the high-
frequency range of the infrared hygrometer with the
low-frequency range of the capacitive hygrometer
(Tamagawa, 1999). The cut-off frequency in this
study was 0.005 Hz (1/200 Hz).
The quality of turbulent humidity measurement
using the infrared hygrometer depends on the
power of the infrared radiation incident on the
detector, and in practice needs to be judged based
on the correlation between the infrared hygrometer
and the reference value from the capacitive
hygrometer in the relevant spectral range. The
latter is important in that the correlation directly
relates to the reliability of the absolute value.
When the correlation is sufficiently high (i.e. near
unity), the dynamic calibration works well.
Fig. 3. Variations of daily maximum and minimum surface temperatures (Tsfc) and soil temperatures 10 cm below the ground surface (T10 cm).
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183174
Fig. 5 shows the correlation between the infrared
hygrometer and the capacitive humidity sensor. The
correlation was poor at the beginning of the IOP (DOY
130–180), and became worse from late June (DOY
180). The infrared source weakened from the begin-
ning of August (DOY 215), and after the change of
infrared source on DOY 233, the correlation improved.
3.2. Net radiation flux
The net radiation flux density (Rn) was obtained
using data from the four-component radiation system
by the following relation
Rn ¼ S# 2 S" þ L# 2 L"; ð6Þ
Fig. 4. Schematic of processing for turbulent humidity fluctuation data.
Fig. 5. Classification of turbulent quality at Amdo PBL site in relation to the correlation between specific humidity from the infrared hygrometer
and the capacitive humidity sensor. Circles indicate a very good correlation (.0.9), triangles indicate a good correlation (0.8–0.9), crosses
indicate a fair correlation (0.7–0.8), and dots indicate a poor correlation (,0.7).
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183 175
where S and L represent the shortwave and
longwave radiation fluxes, and arrows denote the
upward and downward directions. Considering the
secondary infrared emissions from the sensor’s
dome, the longwave radiation is corrected using
the dome temperature and body (internal) tempera-
ture as follows (Shimura, 1996)
L ¼ Lraw þ CLsðT4b 2 T4
d Þ; ð7Þ
where Lraw represents the longwave radiation before
correction, CL ( ¼ 2.5) is the correction coefficient,
and Td and Tb are the dome and body temperatures.
3.3. Ground diffusive heat flux at surface
The ground diffusive heat flux at the surface ðGsfcÞ
is expressed as a vertical integration of the heat
storage, i.e.
Gsfc ¼ð1
sfc
›CsoilT
›tdz; ð8Þ
where Csoil is the volumetric heat capacity of the
soil. Here, the following approximation is assumed
for Gsfc
Gsfc < �Cðdsfc›Tsfc þ d5 cm›T5 cm þ d10 cm›T10 cmÞ=
›t þ G10 cm; ð9Þ
where the d terms are the effective thicknesses of each
measured temperature, Tsfc; T5 cm; and T10 cm
(dsfc ¼ 0:01 m, d5 cm ¼ 0:06 m, d10 cm ¼ 0:03 m).
The values of d were determined empirically. After
testing several models (linear, polynomials and hybrid
exponential), Eq. (9) gave the most stable estimation
for a variety of situations. In Eq. (9), G10 cm is the
observed soil heat flux at a depth of 10 cm after
correction for soil moisture, and �C is the averaged
volumetric heat capacity defined as
�C ¼ Cdry þ rliqcliqu4 cm; ð10Þ
where rliq ¼ 1:00 £ 103 kg m23 K21, cliq ¼ 4:18
£103 J kg21, u4 cm is the soil moisture content from
the SMTMS, and Cdry ( ¼ 0.90 £ 106 J m23 K21) is
the volumetric heat capacity of dry soil.
The soil heat flux sensor installed in the tower
system is basically applicable under dry conditions,
having a thermal conductivity of 0.21 W m21 K21,
which is about the same value as for dry soil and sand.
When the thermal conductivity of the soil is different
from that of the sensor, Philip (1961) suggested the
use of the following correction function
f ¼F0
F¼
v
1 þ ðv2 1ÞHðhÞ; ð11Þ
where HðhÞ ¼ 1 2 1:70h:
Here, v (¼ lplate=lsoil) is the ratio of the thermal
conductivity of the heat plate to that of the soil, and
h ¼ ðd=A1=2Þ is the deformation factor of the plate
defined by the ratio of the thickness d ( ¼ 4 mm) to
the square root of the area of the measuring surface A
(20 mm £ 110 mm). F0 and F are heat flux through
the heat plate and the corrected value, respectively.
The relationship between thermal conductivity and
soil moisture content is based on McIness’ (1981)
experimental formula (Campbell, 1985), given by
lsoil ¼ A þ Bu2 ðA 2 DÞexp½2ðCuÞE; ð12Þ
in which coefficients A ¼ 0:786; B ¼ 1:484;
C ¼ 12:63; D ¼ 0:227; E ¼ 4:0 are obtained exper-
imentally using local soil samples (private communi-
cation by Dr Nagai).
Fig. 6 compares the soil heat flux through the heat
plate at a depth of 10 cm before and after correction.
The diurnal amplitude of soil heat flux after correction
was 60–80% larger than before correction: ground
diffusive heat flux before correction, 30–50 W m22;
after correction, 40–80 W m22.
4. Seasonal scale variation of surface energy fluxes
and closure ratio
Fig. 7 shows the daily averaged surface radiation
fluxes. The daily averaged downward shortwave
radiation at the top of the atmosphere is plotted in
the same figure, computed as a function of solar zenith
angle and the distance between the sun and the earth.
A solar constant of 1353 W m22 was employed, taken
from Xue et al. (1995). More than 80% of the
downward shortwave radiation reached the plateau
surface under fine weather conditions. During the first
phase of the summer monsoon (DOY 160–190), the
downward shortwave radiation decreased gradually
with increasing cloud cover, implying that the upper
air was gaining moisture. Two fine cloudless days
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183176
Fig. 6. Ground diffusive heat flux at a depth of 10 cm, before (upper panel) and after (lower panel) correction of soil moisture.
Fig. 7. Daily averaged surface radiation flux during the IOP. Four-component radiation flux, i.e. downward shortwave (DSW), upward
shortwave (USW), downward longwave (DLW), and upward longwave (ULW) fluxes are shown. Incoming shortwave radiation flux from the
top of the atmosphere (DSW_TOA) is plotted as a dotted line.
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183 177
occurred in mid-July during a break in the summer
monsoon, on July 12 (DOY 193) and July 16 (DOY
197). The downward shortwave radiation fluctuated
more during the second phase of summer monsoon
(DOY 200–240) than during the first phase.
The downward longwave radiation increased
gradually from about 250 W m22 on DOY 140 to
320 W m22 on DOY 190. Two depressions in down-
ward longwave radiation appeared in the middle of
July, corresponding to the cloudless days (July 12 and
16). After that, the downward longwave radiation
fluctuated slightly around 300 W m22. The upward
shortwave radiation decreased in parallel with the
downward shortwave radiation. The upward long-
wave radiation was rather high and fluctuating prior to
DOY 176, after which it decreased and became
steady. This feature is consistent with the soil
moisture shown in Fig. 2. The ground surface first
became wet following the first massive rainfall around
DOY 178, with some drying after that time until
another very wet period from DOY 188. In mid-July
(DOY 190–200), the downward shortwave radiation
(i.e. incoming solar radiation) jumped to 350 W m22
and the downward longwave radiation decreased to
250 W m22, corresponding to the break in the
summer monsoon. The upward longwave radiation
remained nearly constant after the break at about
370 W m22.
Fig. 8 shows the average daily surface energy
fluxes. During the pre-monsoon period, the sensible
heat flux was dominant, and the latent heat flux was
less than 20 W m22 (daily average). In the first phase
of the summer monsoon, the latent heat flux increased
gradually, whereas the sensible heat flux decreased.
The latent heat flux became comparable to the
sensible heat flux during the break of the summer
monsoon. After that, the latent heat flux continuously
increased and the sensible heat flux decreased. At the
end of the summer monsoon (DOY 250) the latent
heat flux was dominant. The ground diffusive flux at
the surface Gsfc varied between 210 and 20 W m22,
with an average of 10 W m22 (about 5–10% of net
radiation), which is about 60–80% higher than before
correction in the previous section. A negative-Gsfc
was sometimes seen (e.g. DOY 186 and 191),
corresponding to heavy precipitation (rainfall or hail
attack) events. The daily averaged net radiation was
no more than 100 W m22 for most negative-Gsfc days.
Fig. 9 shows the closure ratio, which is defined by
the equation of Stannard et al. (1994)
CR ¼�H þ LE
Rn 2 Gsfc
; ð13Þ
where the over-bar denotes the daily averaged value.
In the computation of the CR, days with daily
averaged net radiation less than 100 W m22 were
eliminated. The daily averaged intensity measured by
the infrared hygrometer is also plotted in the same
figure. CR was computed using a complete data set.
After varying around 0.9 during the pre-monsoon
Fig. 8. Daily averaged surface energy fluxes during the IOP.
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183178
period, CR decreased gradually in parallel with the
decrease in infrared intensity as the summer monsoon
progressed, to values of 0.5 up to DOY 200. CR
increased gradually after DOY 210, although the
infrared intensity continued to decrease. After chan-
ging the infrared source of the hygrometer on DOY
233, the infrared intensity recovered to 0.7 (70%), and
CR recovered to 0.8 and sometime more than 0.9.
The closure ratio was highest on September 5.
Correction of the soil heat flux increased CR slightly
by about 2–3%. According to Kustas et al. (1999), the
typical value of CR is about 0.9 bare ground, or about
0.7 over forest (Kizer and Elliot, 1991). Therefore, the
CR obtained here during the summer monsoon season
was very low.
Comparing the variation of CR with Fig. 5, there
was some inconsistency between the variations in CR
and turbulent humidity. As the summer monsoon
progressed, precipitation became frequent and the
performance of the infrared hygrometer degraded due
to weakening of the incident infrared radiation. This
can be expected to result in an underestimation of the
latent heat flux, and this error may have contributed to
the surface energy imbalance. However, as seen in
Fig. 9, CR increased again after DOY 210 despite the
continual decrease in infrared intensity. Therefore,
some effects beyond the accuracy of the measurement,
such as lateral heat transportation or non-zero vertical
mean wind speed (Lee, 1998), may also contribute to
the large surface energy imbalance. It still remains
unclear quantitatively the degree of contributed of
these effects and the degree of underestimation of LE
measured by the infrared hygrometer.
5. Diurnal variation of surface energy
fluxes on September 5
Fig. 10 shows the diurnal variation of surface
energy fluxes for the period September 4–6 (DOY
247–249), corresponding to the period of highest CR.
The residual of surface energy fluxes d; given by
d ¼ Rn 2 Gsfc 2 H 2 LE; ð14Þ
is also plotted. Note that Beijing Standard Time
(BST), þ8 h from UTC, is employed in the figure. On
September 4, a short rainfall event occurred between
0900 and 0930 BST, and the net radiation flux varied
over the day due to cloud cover. September 5 was
cloudless and fine throughout the day, and the net
radiation varied smoothly. September 6 was very clear
in the morning, yet became cloudy in the afternoon
with a corresponding change in the net radiation flux.
However, no precipitation was observed.
The sensible heat flux was about 120 W m22 in the
afternoon of September 5. The latent heat flux exceeded
300 W m22 in the afternoon of September 5 and 6, and
the Bowen ratio was between 0.3 and 0.4 during the day.
The ground diffusive flux at the surface Gsfc was about
270 W m22, which is about 2 or 3 times higher than
Fig. 9. The surface energy closure ratio (CR) and the daily averaged infrared intensity measured by the infrared hygrometer (I).
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183 179
the typical value observed in other fields (Garatt, 1993).
Interestingly, on September 5, the latent heat flux was
close to 0 W m22 for about 3 h immediately after
sunrise, and then increased suddenly at 1030 BST. The
residual, d; increased rapidly to an extreme peak of
about 200 W m22, subsequently fluctuating between
220 andþ100 W m22 throughout the afternoon under
fine conditions.
Fig. 11 shows the diurnal variation of surface and
near-surface soil temperatures. There is a relationship
between surface temperature and d in Figs. 10 and 11.
When the surface cooled down to 0 8C during the
night, d became negative. The extreme positive d just
after sunrise is consistent with the subsequent
warming of the surface to 0 8C. In addition, the
near-surface soil was very wet, about 0.45 m3/m3
(Fig. 2c), which is 2.5–3 times that of the dry season.
Eq. (9) does not include the heat generated by the
melting or freezing of soil moisture. Hence, d seems
to represent the heat generated by the freezing or
melting of near-surface soil moisture.
Fig. 12 is a schematic of the diurnal variation of
surface temperature and residual flux, d: The diurnal
variation of residual surface energy flux and surface
temperature can be divided into the following periods:
(1) midnight (September 4, 2230 BST–September 5,
0830 BST), when the surface temperature was less
than 0 8C and the residual flux was negative, (2) just
Fig. 10. Diurnal variation of surface energy fluxes between September 4 (DOY 247) and September 6 (DOY 249), 1998.
Fig. 11. Diurnal variation of surface and soil temperature between September 4 and September 6, 1998.
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183180
after sunrise (September 5, 0830–1100 BST), when
the surface temperature increased to 0 8C and the
residual flux was over 200 W m22, and (3) day to
early night (September 5, 1100–2300 BST), when the
surface temperature was higher than 0 8C and melting
and freezing processes had ceased. The total residual
energy per unit area for each period d1; d2 and d3; is
given as follows
d1 ¼ 21:295 £ 106 ðJ m22Þ;
d2 ¼ 1:135 £ 106ðJ m22Þ;
d3 ¼ 0:840 £ 106ðJ m22Þ:
The equivalent mass of frozen/melted water was
estimated by dividing the residual energy by the latent
heat for fusion Lf ( ¼ 3.34 £ 105 J kg21). The
equivalent mass per unit area, m1 and m2; is then
given by
m1 ¼ 23:929 ðkg m22Þ and m2 ¼ 3:398 ðkg m22Þ:
The absolute values of m1 and m2 are nearly
identical. The thickness of the active layer dh;
corresponding to the soil layer that freezes during
the night and thaws up in the morning, is estimated
from the equivalent mass of the soil water content as
dh ¼ lml=rwu: ð15Þ
Substituting typical values m ¼ lm1l ¼ 3:93
(kg m22), rw ¼ 1:00 £ 103 (kg m22) and u ¼ 0:45
(m3/m3), into Eq. (15) gives Dh ¼ 8:73 (mm). In
comparison, according to the turbulent flux obser-
vations, the daily evaporation of this 24-h period was
3.199 kg m22.
Thus, the residual energy flux during the night and
morning is adequately explained by the freezing and
melting of near-surface soil moisture. The masses as
determined were equivalent to the diurnal evaporation
value. Therefore, the freezing and melting of soil
water play a significant role in the surface energy
budget on a diurnal scale. Although, these two
equivalent masses of water are cancelled out over a
daily average, the time scale of thawing and freezing
of near-surface soil moisture, several hours, is
significantly longer than the time step of the
numerical models, for example, about 5 min in
computing 18 £ 18 horizontal resolution. Hence, the
diurnal variation in surface energy fluxes and
equivalent masses of frozen and melt water shown
in this section represent significant information that
may improve the land-surface process algorithm of
the high-resolution general circulation model pre-
sently under development.
6. Concluding remarks
In this paper, two major conclusions were
obtained. First, a seasonal-scale variation in the
surface energy closure ratio (CR) was identified. CR
Fig. 12. Schematic of diurnal variation of surface temperature and the residual energy flux on September 5.
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183 181
was higher than 0.8 in the pre-monsoon dry period and
after late August, at which time the performance of
the infrared hygrometer had degraded. However, CR
was less than 0.7 during most of the summer monsoon
period. The large surface energy imbalance is at least
in part attributed to an underestimation of the latent
heat flux because of the weak infrared radiation
detected during periods of precipitation. However, CR
increase gradually after DOY 210, even though the
infrared intensity measured by the infrared
hygrometer continued to decrease. Hence, the energy
imbalance during the summer monsoon includes
contributions from both the underestimation of latent
heat flux due to the limitations of the infrared
hygrometer and other effects beyond instrumental
error, such as a lateral heat transport or non-zero mean
vertical wind speed. However, these effects could not
be isolated. Computation of Gsfc and correction of the
soil heat flux through the sensor using local soil
parameter also affects the evaluation of CR to some
degree.
The authors investigated the detailed diurnal
variation of the surface energy flux for the three
days (September 4–6), corresponding to the period of
best closure ratio obtained in the IOP, and found that
the freezing and melting of near-surface soil moisture
play a significant role in the surface energy budget on
a diurnal scale, especially in terms of latent heat flux.
According to the estimation for September 4–5, the
mass of frozen and melt water during the night and
morning was about 3.3–3.9 kg m22, which is equiv-
alent to the total daily evaporation.
The authors also attempted to determine how
well the surface energy budget was closed using
raw observation data. During most of the IOP, the
surface energy budget was not closed well. The
possible sources of such surface energy imbalance
have been discussed by many authors. Tamagawa
(2000) generated a continuous turbulent humidity
fluctuation dataset from the data used in this study
to evaluate latent heat flux as a part of an analysis
of the change in flux with averaging time. The
calculated latent heat flux was a little higher
(several percent) than that presented here. Lee
(1998) pointed out that non-zero vertical mean
wind speed at the sensor level will cause the
energy flux to be underestimated by 100 W m22.
Although the present authors attempted to estimate
the vertical wind speed to evaluated this possibility,
no concrete result could be obtained because the
effect is very sensitive to the vertical mean wind
speed and the difference between the temperatures
given by sonic anemo-thermometer and the tower.
However, a well-closed data set was successfully
identified in this study.
In order to understand the role of the Tibetan
Plateau as an elevated heat source in this region, it is
necessary to evaluate inter-annual variations in sur-
face energy fluxes. The authors are using continuous
in situ observations by automated weather stations
following the IOP in 1998, including logging by the
surface radiation system at the Amdo PBL site, to
evaluate the long-term variations in sensible and
latent heat fluxes based on bulk transfer theory. The
coefficients for this evaluation are generated as a
function of atmospheric stability by combining the
14 m tower profile and turbulent flux. The results of
that study are expected to provide good long-term data
on the variation of surface energy fluxes, provided
that the turbulent flux data is of sufficient quality.
Acknowledgements
The data used in this work was obtained during the
intensive observation period of the GAME-Tibet in
1998. Observations were conducted under rigorous
conditions on the Tibetan Plateau. The authors would
like to express their thanks to Prof. Jieming Wang of
the Cold and Arid Regions Environmental and
Engineering Research Institute (CAREERI), Chinese
Academy of Sciences, for understanding coordination
throughout the project. Dr Hongchun Gao and other
staff of CAREERI are also acknowledged for their
assistance during the observations. Thanks are
extended to Prof. Osamu Tsukamoto of Okayama
University, Dr Jun Asanuma of Tsukuba Univsersity,
Mr Yongqiang Qi at Ehime University, and other
staff members involved in the boundary layer
observations during the IOP. Soil layer data was
provided by Prof. Toshio Koike of Tokyo University,
and the parameters of soil properties were provided by
Dr Hideyuki Nagai of Naogoya University.
K. Tanaka et al. / Journal of Hydrology 283 (2003) 169–183182
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