Japan Meteorological Agency:
Model JMA GSM (TL959 L60) 20031216-MRICLIM
Contact Information
Model Abstract
Experimental Implementation
Model Output Description
Detail Model Characteristics
Contact Information
Modeling Group
Japan Meteorological Agency (JMA)
Meteorological Research Institute (MRI)
Model Abstract
Here is a model abstract. Please see
Documentation for the model and model climate or
Model Characteristics
for detail.
The model used in this study is an early version of the next generation of the global atmospheric model of Japan Meteorological Agency (JMA).
MRI and JMA are in collaboration to develop this model for the use of
both climate simulations and weather predictions.
The model is based on the global forecasting model of JMA (JMA-GSM0103),
upon which many modifications have been implemented.
Detail descriptions about JMA-GSM0103 is available on Section 4.2 of
Outline of the Operational Numerical Weather Prediction
at the Japan Meteorological Agency (JMA, 2002).
Based on JMA-GSM0103, modifications described below are implemented into the model.
First, a vertically conservative semi-Lagrangian scheme (Yoshimura and Matsumura 2003),
a new quasiconservative semi-Lagrangian scheme,
has been developed and introduced for time integrations.
Furthermore, a two-time-level semi-Lagrangian scheme has been introduced
instead of a three-time-level scheme, which provides a doubling of
efficiency in principle (Temperton et al. 2001; Hortal 2002; Yoshimura and Matsumura 2005).
These improvements of efficiency enable us to perform high-resolution, long-term integrations.
Prognostic variables have been changed from vorticity and divergence to zonal
and meridional wind components
with the introduction of the semi-Lagrangian scheme (Ritchie et al. 1995).
Second, some physical process schemes are improved.
Cumulus parameterization scheme is improved to
include the entrainment and detrainment effects
between the cloud top and cloud base in convective downdraft
instead of reevapolation of convective precipitation (Nakagawa and Shimpo 2004).
Cloud ice fall scheme based on an analytically integrated solution by Rotstayn (1997)
is introduced (Kawai 2003) instead of rather simple parameterization
in which cloud ice falls only into the next layer or to the ground.
A new stratocumulus parameterization scheme is introduced
following a simple and classical one proposed by
Slingo (1987) with some modifications (Kawai 2004).
Cloud is formed in the model when there is inversion
at the top of boundary layer and mixing layer is formed near the sea surface.
The radiation scheme and the land surface scheme developed for the climate model
of Meteorological Research Institute has been introduced to the model.
The radiation scheme is based on MRI/JMA98 GCM (Shibata et al. 1999).
The treatment of land surface has been improved from SiB (Simple Biosphere model), mainly in soil and snow schemes. In the soil scheme, the 3 layers for the soil water equation are shared with the heat budget equation and the phase changes of water are included, so that the water and energy can conserve in the soil layers. It also has the 4th layer as a heat buffer. In the snow scheme, the number of snow layers varies up to 3 depending on the snow amount, and the heat and water fluxes are calculated. Snow albedo depends on the snow age (Aoki et al. 2003).
Our simulations were performed at a triangular truncation 959
with linear Gaussian grid (TL959) in the horizontal,
in which the transform grid uses 1920 x 960 grid cells, corresponding to the grid size of 20 km.
The model uses 60 levels in the vertical with the model top at 0.1hPa.
If we use an Eularian scheme of the same horizontal resolution,
we need a time step less than about 1 minute to satisfy the CFL criterion.
But the time step we use in this study is 6 minutes since we use a semi-Lagrangian scheme
so the time step is not constrained by the criterion.
Experimental Implementation
Simulation Period
Ocean Surface Boundary
Conditions
Radiative Boundary Conditions
Spinup/Initialization
Earth Orbital Parameters
Calendar
Orography/Land-Sea Mask
Atmospheric Mass
Computer/Operating System
Computational Performance
Simulation Period
We performed four climate simulations using the 20km mesh model:
- a present climate simulation using the observed climatological sea surface temperature (SST) as boundary conditions (10 years; named as "AJ")
- a global warming simulation forced by climatological SST plus anomalies around the year of 2090 obtained from atmosphere-ocean coupled model simulations (10 years; named as "AK")
Ocean Surface Boundary
Conditions
We used in "AJ" simulation
the monthly mean climatological sea surface temperature (SST) and sea ice concentration
by Reynolds and Smith (1994) averaged from November 1981 to December 1993.
Sea surface temperature and sea ice boundary conditions are spatially interpolated at the model's
horizontal resolution
.
In "AK" simulation, anomalies ( [average from 2080 to 2099] - [average from 1979 to 1998] )
in IPCC SRES A1B scenario simulations by MRI-CGCM2.3
are added to the climatological SST.
Radiative Boundary Conditions
AMIP II specifications are followed in "AJ" simulation:
the solar constant is 1365 W m-2
(with both seasonal and diurnal cycles simulated), the carbon dioxide concentration
is 348 ppmv, and the ozone concentration is specified from the recommended
zonal-average monthly climatology of Wang et al. (1995) [1]. The concentrations of the greenhouse gases methane
CH4 (1650 ppbv) and N2O (306 ppbv) follow the
AMIPII recommendations. Halocarbons and aerosols are not included.
See also Chemistry.
In "AK" simulation, values on 2090 in IPCC SRES A1B scenario simulations are used
for the carbon dioxide (659 ppmv),
CH4 (2105 ppbv), and N2O (368 ppbv) concentrations.
Spinup/Initialization
The initial condition is provided by global objective analysis of JMA at July 9, 2002.
Integration for 10 years was conducted, after a spin-up with slight parameter change for 5 and half years.
Earth Orbital Parameters
AMIP II specifications are followed: the obliquity is 23.441 degrees, the
eccentricity is 0.016715, and the longitude of perihelion is 102.7 degrees.
Calendar
The realistic calendar with leap years is used.
Simulations named "AJ" and "AK" are stored as 10 years from 2008 to 2017.
It is just due to the initial condition (Jul2002) and the spin-up (5.5 years),
so they do not correspond to the real calendar year.
Orography/Land-Sea Mask
The model topography is derived from the GTOPO30.
The land-sea distribution is determined by referring to the
Global Land Cover Characteristics (GLCC) database
that is compiled by the U.S. Geological Survey (USGS) and others.
The vegetation types are obtained from Dorman and Sellers (1989).
Atmospheric Mass
The global-average model surface pressure is 985.827 hPa.
Computer/Operating System
The Earth Simulator
Computational Performance
About 240 minutes computing time per simulated month with 30 nodes (240CPUs) of the Earth Simulator.
Model Output Description
Calculation of Standard
Output Variables
Sampling Procedures
Interpolation Procedures
Output Data Structure/Format/Compression
Calculation of Standard
Output Variables
-
Method for calculation of percentage time that a pressure surface is below
ground: a one (1) is set when a pressure surface is below ground and a
zero (0) is set when a pressure surface is above ground. The percentage
time is calculated by accumulating this value at every time step.
-
The total moisture tendency includes that due to moist convection, large-scale
precipitation and vertical diffusion.
-
Method for calculation of cloud properties: The sum of cloud water
and ice is stored (see Cloud and Large-scale Precipitation),
but the extinction coefficient (cloud optical thickness/layer depth) and
cloud emittance are not.
-
Method for calculation of surface variables: When the specified height
of canopy top, which depends on vegetation types, exceeds the defined
height of the surface variable (10 m for wind, 2 m for specific humidity
and temperature), values in the canopy space are assigned to the surface
quantities. Otherwise, on the assumption of a logarithmic distribution
in neutral stability, the surface variables are interpolated between the
values at the lowest atmospheric level (at 995 hPa for a surface pressure
of 1000 hPa) and the canopy space values.
-
The recommended method of Potter
et al.(1992) is used for calculation of clear-sky radiation and cloud
radiative forcing.
-
Potential vorticity is not calculated.
-
The planetary boundary layer (PBL) height is not explicitly computed.
Sampling Procedures
All monthly mean variables are accumulated at every time step (see Time
Integration Scheme(s))
Interpolation Procedures
-
Variables are interpolated to constant pressure surfaces at every time
step, (see Time Integration Scheme(s))
and then are time-averaged to obtain monthly mean data.
-
Variables on pressure surfaces below ground are not calculated.
Output Data Structure/Format/Compression
The output data are supplied in the GrADS format.
Model Characteristics
Model Lineage
Numerical/Computational
Properties
Horizontal
Representation
Horizontal
Resolution
Vertical
Representation
Vertical
Resolution
Time
Integration Scheme(s)
Smoothing/Filling
Dynamical/Physical
Properties
Equations
of State
Diffusion
Gravity
Wave Drag
Chemistry
Radiation
Convection
Cloud and Large-scale Precipitation
Planetary
Boundary Layer
Sea
Ice
Snow
Cover
Surface
Characteristics
Surface
Fluxes
Land
Surface Processes
Model Lineage
The model used in this study is an early version of the next generation
of the global atmospheric model of Japan Meteorological Agency (JMA).
MRI and JMA are in collaboration to develop this model for the use of
both climate simulations and weather predictions.
The model is based on the global forecasting model of JMA (JMA-GSM0103),
upon which many modifications have been implemented.
Detail descriptions about JMA-GSM0103 is available on Section 4.2 of
Outline of the Operational Numerical Weather Prediction
at the Japan Meteorological Agency [10],
which is available online at
http://www.jma.go.jp/JMA_HP/jma/jma-eng/jma-center/nwp/outline-nwp/index.htm.
Numerical/Computational
Properties
Horizontal Representation
Spectral (spherical harmonic basis functions) with transformation to a
Gaussian grid for calculation of nonlinear quantities and most of the physics.
Horizontal Resolution
Spectral triangular 959 (linear grid; TL959),
in which the transform grid uses 1920 x 960 grid cells, corresponding to the grid size of 20 km.
Vertical Representation
Finite differences in hybrid sigma-pressure coordinates after Simmons and
Burridge (1981) [11]. The vertical
differencing scheme conserves global total atmospheric mass.
Vertical Resolution
There are 60 unevenly spaced hybrid levels.
Vertical domain is from surface to 0.1 hPa.;
For a surface pressure of 1000 hPa, the lowest
atmospheric level is at a pressure of about 997 hPa.
13 levels below 800 hPa and 29 levels above 200 hPa.
Time Integration Scheme(s)
-
A two-time-level semi-implicit semi-Lagrangian scheme is used for the time integration
(cf. Yoshimura 2003; Yoshimura 2005).
-
A fixed time step length ( 6 minutes ) is used for dynamics and physics, except for radiation/cloud
calculations.
-
Shortwave radiation and cloud properties are recalculated hourly, and longwave
radiation every 1 hour (but with corrections made at every time step for
diurnal variations in the shortwave fluxes and in the surface upward longwave
fluxes).
Smoothing/Filling
-
Spurious negative values of atmospheric specific humidity (due to truncation
errors in the discretized moisture equation) are reset to zero
Dynamical/Physical Properties
Equations of State
Primitive equations for dynamics in a spectral semi-Lagrangian framework are expressed
in terms of wind velocities, temperature, specific humidity and surface
pressure.
Diffusion
-
The representation of horizontal diffusion is as follows:
-
A linear fourth-order (del**4) horizontal diffusion is applied to vorticity,
divergence and temperature on the hybrid sigma-pressure
surfaces in spectral space.
-
In order to reduce spurious mixing along steep mountain slopes, a first-order
correction to approximate diffusion on constant pressure surfaces is also
applied to the temperature equations.
-
Diffusion coefficients are chosen so that the enstrophy power spectrum
coincides with that expected from two-dimensional turbulence theory.
-
The representation of vertical diffusion is as follows:
-
Within the PBL (see Planetary Boundary
Layer), a stability-dependent local formulation of the vertical diffusion
of momentum, heat and moisture follows the level-2 turbulence closure scheme
of Mellor and Yamada (1974) [14].
-
The vertically variable diffusion coefficient depends on stability (bulk
Richardson number) after Blackadar (1962) [15],
following standard mixing-length theory.
Gravity Wave Drag
-
Orographic gravity wave drag is parameterized by two schemes that differ
mainly in the vertical partitioning of the momentum drag, depending on
the wavelength of the gravity waves (cf. Iwasaki et al. (1989) [18]
for further details).
-
Longwaves (wavelengths >100 km) are assumed to exert drag mainly in the
stratosphere (type A scheme), and shortwaves (wavelengths approximately
10 km) only in the troposphere (type B scheme). In both schemes,
gravity wave stress is a function of atmospheric density, wind, the Brunt-Vaisalla
frequency and subgrid-scale orographic variance obtained from the 5'x5'
U.S. Navy data set (see Orography/Land-Sea
Mask). For the type B scheme, orographic variance is calculated as
an average difference of maximum and minimum heights within each 5'x5'
grid box.
-
Since the momentum drag (stress) due to shortwave gravity waves decreases
with height as a result of nonhydrostatic effects (cf. Wurtele et al. 1987
[17]), the type B scheme assumes the
wave stress to be quadratic in pressure and to vanish near the tropopause.
In the type A scheme, the vertical structure of the momentum stress induced
by gravity waves is simulated after a modified Palmer et al. (1986) [16]
amplitude saturation hypothesis.
Chemistry
-
The carbon dioxide concentration is the AMIP II-specified value of 348
ppmv.
-
Radiative effects of water vapor, but not of aerosols,
are also included (see Radiation).
Radiation
-
A delta-two-stream approximation is used to represent short wave radiation.
Spectral intervals, the data for k-distribution and absorption cross section
and optical parameters for clouds are taken from Briegleb
(1992). The absorption gases and bands are ozone (O3) ultraviolet
and visible region (8 intervals in the 0.2-0.7 micron band), water vapor
near-infrared region (7 intervals in the 0.5-5.0 micron band), carbon dioxide
(CO2, 2.7 and 4.3 micron) and O2 (A and B bands).
Delta-two-stream calculation for transmission and reflection are implemented
by the discrete ordinate method (Shibata
and Uchiyama, 1992).
-
The multi-parameter random model (Shibata
and Aoki, 1989) is used to represent long-wave radiation. Four spectral
intervals (20-550, 550-800, 800-1200 and 1200-2200 cm-1) and
five gases are treated. Water vapor is treated in all the intervals with
continuum absorption, while carbon dioxide (CO2,15 micron) and
ozone (O3, 9.6 micron) absorption are included in the second
and third spectral intervals, respectively. In addition nitrous oxide (N2O,
7.8 micron) and methane (CH4,7.6 micron) absorption are incorporated
in the fourth spectral interval. Full- and half-level temperatures are
calculated from the prognostic layer-mean temperature profile (cf. Shibata
and Uchiyama, 1994) and a two-grid noise suppression scheme is included
in the integration of transmission function (Shibata,
1989). In the longwave, cloud is treated as a gray body, with optical
depth proportional to the cloud water path.
- Aerosol
Convection
-
The cumulus convection scheme proposed by Arakawa and Schubert (1974) is implemented.
The vertical profile of the upward mass flux is assumed to be a linear function of
height, as proposed by Moorthi and Suarez (1992).
The mass flux at the cloud base is determined by solving
a prognostic equation (Randall and Pan 1993; Pan and Randall 1998).
-
Cumulus parameterization scheme is improved to include
the entrainment and detrainment effects between the cloud top and cloud base in convective
downdraft instead of reevapolation of convective precipitation (Nakagawa and Shimpo 2004).
This reduces cooling bias in the tropical lower troposphere of the model as cooling
by the reevapolation is reduced.
Cloud and Large-scale Precipitation
-
Clouds are prognostically determined in a similar fashion to that of
Smith (1990). A simple statistical approach proposed by Sommeria and Deardorff (1977)
is adopted for the calculation of the cloud amount and the cloud water content.
The parameterization of the conversion rate from cloud water to precipitation
follows the scheme proposed by Sundqvist (1978).
-
Cloud ice fall scheme based on an analytically integrated solution by Rotstayn (1997)
is introduced (Kawai 2003) instead of rather simple parameterization
in which cloud ice falls only into the next layer or to the ground.
The prognostic cloud scheme is modified to reduce dependence of precipitation
on the integration time step.
In order to represent subtropical marine stratocumulus off the west coasts of the continents,
a new stratocumulus parameterization scheme is introduced following a simple and
classical one proposed by Slingo (1987) with some modifications (Kawai 2004).
Cloud is formed in the model when there is inversion
at the top of boundary layer and mixing layer is formed near the sea surface.
Planetary Boundary Layer
-
Above the surface layer, the Mellor and Yamada (1974) [14]
level-2 turbulence closure scheme is used to determine effects of vertical
diffusion of heat, momentum, and moisture. The PBL top is not explicitly
determined.
Sea Ice
-
The AMIP II monthly sea ice extents and concentrations are used as the
model's sea ice, with intermediate daily values determined by linear interpolation
(see Ocean Surface Boundary
Conditions). Because the model does not account for fractional
sea ice, a threshold concentration of 55 % is used to determine whether
a grid cell is covered by sea ice.
-
Sea ice is assumed to have a constant depth of 2 m, and the ocean temperature
below the ice is specified to be that for sea ice formation (about -2 degrees
C). The surface temperature of the ice is prognostically determined by
the force-restore method of Deardorff (1978) [38].
The forcing includes the net energy balance of surface heat fluxes as
well as the conduction heating from the ocean below. Snow does not
accumulate on sea ice.
Snow Cover
-
Precipitation may fall as snow if the temperature at the lowest atmospheric
level is less than the freezing point temperature of water (273.16 K).
Snow depth (measured in meters of equivalent liquid water) is prognostically
determined from a budget equation that accounts for accumulation (allowed
only on land surfaces) and melting. Snow melt (which contributes to soil
moisture) may occur if either the ground temperature exceeds the freezing
point or the heat quantity of rainfall on snow exceeds the latent heat
of fusion.
-
A snow density value of 0.2 is used for conversion of snow mass to snow
depth (water equivalent). Fractional snow coverage of a grid square without
vegetation is given by the ratio of snow depth to a critical water-equivalent
depth (0.02 m), or is set to unity if the snow depth exceeds this critical
value. In a vegetation-covered grid square, critical depth varies with
vegetation type and coverage.
-
Sublimation of snow does not contribute to the total surface evaporative
flux. Roughness of the surface decreases with increasing snow depth, the
minimum value being 5 % of the snow-free value. Snow cover also alters
the surface albedo and the heat capacity/conductivity of the soil.
See also Surface Characteristics.
Surface Characteristics
-
In the model, surface types are distinguished
as ocean, sea ice, continental ice, bare ground (desert, half desert, tundra)
and vegetated ground, where the vegetation types of the Simple
Biosphere (SiB) model of Sellers et al. (1986) [39]
are specified at monthly intervals.
-
Over open ocean, roughness lengths for the surface momentum flux
are determined from variable surface wind stress after the method of Charnock
(1955) [40], while those for surface
heat and moisture fluxes are specified as a constant 1.52 x 10-4
m (cf. Kondo 1975 [41]). Roughness length
over sea ice is prescribed as a uniform 1 x 10-3 m. Spatially
varying roughness lengths over land vary monthly according to the seasonal
changes in vegetation (cf. Dorman and Sellers 1989 [42])
and are altered by snow cover.
-
Wavelength-independent surface albedos over open ocean are prescribed to
be 0.12347 for the direct-beam (with sun overhead) and 0.0419 for the diffuse-beam
component of radiation; the direct-beam albedo varies with the solar zenith
angle. Albedo of sea ice (independent of the solar zenith angle) is a constant
0.80 for the UV/visible and 0.40 for the near-infrared spectral intervals.
Over land, albedo is a function of the solar zenith angle and is independent
of the soil moisture; it is specified separately for the UV/visible and
near-infrared spectral intervals. Snow-free land albedos vary monthly according
to the seasonal changes in vegetation (cf. Dorman and Sellers 1989 [42]).
Following Sellers et al. (1986) [39],
land albedo is altered by snow cover; it is an average of the background
albedo and the snow albedo, weighted by the fractional snow coverage. Snow
albedo (maximum 0.80 for UV/visible and 0.40 for near-infrared) varies
depending on the snow mass temperature (see Snow
Cover).
-
Longwave emissivity is prescribed to be unity (blackbody emission) for
those sufaces without vegetation. There is graybody longwave emission (emissivity
less than unity) from the vegetated surfaces.
Surface Fluxes
-
For the treatment of surface radiative fluxes, albedo and longwave emissivity
are determined for the distinguished surface types (see Surface
Characteristics).
-
Treatment of turbulent eddy fluxes of surface momentum, heat and moisture
follows the Monin-Obukhov similarity theory implemented as bulk formulae.
The required values of wind, temperature and humidity are taken to be the
values at the lowest atmospheric level. Over land, surface moisture flux
includes evapotranspiration from the dry vegetation (reflecting the presence
of stomatal and canopy resistances) as well as direct evaporation from
the wet canopy and bare soil. See also Land
Surface Processes.
-
Following Louis et al. (1981) [43],
turbulent drag coefficients depend on the vertical stability and surface
roughness (see Surface Characteristics).
Whenever surface temperature and humidity are determined over land, the
surface roughness of grassland is applied to calculations for all surface
types.
Land Surface Processes
-
The treatment of land surface has been improved from SiB (Simple Biosphere model),
mainly in soil and snow schemes.
In the soil scheme, the 3 layers for the soil water equation are shared with the heat budget
equation and the phase changes of water are included,
so that the water and energy can be conserved in the soil layers.
It also has the 4th layer as a heat buffer. In the snow scheme,
the number of snow layers varies up to 3 depending on the snow amount,
and the heat and water fluxes are calculated. Snow albedo depends on the snow age
(Aoki et al. 2003).
Parameter Tunings
All the settings in the physical parameterizations were 'tuned'
for the original version of the model with 300 to 60 km mesh resolutions.
If the settings were applied to 20 km mesh resolution without any modification,
many problems arose from characteristics depending on resolution. For instance,
1) amount of global average precipitation increased,
2) temperature at tropical upper troposphere became higher, and
3) cloud amount decreased as the horizontal resolution got higher.
In addition to these resolution dependences,
resolution independent characteristics of the model which did not need to be considered
at lower resolutions became conspicuous;
convection was obviously less organized in meso-beta scale than observation and
frequency of tropical cyclones generation was less than observation.
Therefore, some parameterizations of sub-grid scale physical processes
were adjusted in order to reduce these biases.
We tried several sets of the adjustments described below
but we could not do systematic parameter sweep experiments due to constraint
of computation resources and time schedule.
Inhomogeneity of field variables (e.g., temperature, water vapor, etc.)
in a certain large (say, 300 km) area would increases with higher resolution,
even though the area-mean values do not change. Evaporation is
therefore increases since it is a function of square of wind speed.
So we estimate 10% less evaporation in the
TL959 model than in the other resolution models. The amount of precipitation, however,
is not changed so much since negative feedback works against the modification.
On the other hand, as the resolution becomes finer,
deviation from grid-mean value becomes smaller than in a coarser resolution.
Therefore, assumed sub-grid variance of water vapor is set to be 10% smaller in
the cloud scheme of the TL959 model. This modification decreases the over-estimated
condensation and prevents instability from dissolving too fast,
resulting in promoting organization of convection. This is
effective also in decreasing the resolution dependence of global average precipitation.
Detrainment of cloud water at the top of cumulus convection is increased.
Transformation speed from cloud water to precipitation is decreased in the cloud scheme.
These are implemented in order that cumulus
and layer cloud increase and resolution dependence decreases.
These are also effective in decreasing the amount of global average precipitation.
Values of parameters are selected so that the radiation balance is
consistent with observations.
Among a number of modifications implemented in the physical processes of the TL959 model,
the most effective one for improving the representation of tropical cyclones is
to decrease the vertical transport of horizontal momentum in the convection scheme.
The ensemble effect of the convective momentum transport
is generally downgradient and acts to reduce the vertical wind shear of tropical cyclones.
When a convectivescale pressure gradient force (Wu and Yanai 1993; Gregory et al. 1999)
is not included in the convection scheme,
the downgradient momentum transport is over-estimated, which weakens tropical cyclones
excessively.
Therefore, as a simple approximation of the effect of the pressure gradient force,
we reduce the estimation of the effect of the momentum transport by 60 percent,
resulting in more realistic organization of tropical cyclones.
The surface roughness length over the ocean is set to be larger
in order to enhance thermal interaction between sea surface and boundary layer.
This also improves the representation of tropical cyclones.
Gravity wave drag coefficient for short waves is increased
in order to control excessive developments of extratropical cyclones.
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