<p><b>kavulich@ucar.edu</b> 2012-04-04 08:41:25 -0600 (Wed, 04 Apr 2012)</p><p>Some copyediting, updated WRFDA diagram<br>
</p><hr noshade><pre><font color="gray">Modified: trunk/wrf/UsersGuide/users_guide_chap6.doc
===================================================================
--- trunk/wrf/UsersGuide/users_guide_chap6.doc 2012-04-02 20:27:24 UTC (rev 341)
+++ trunk/wrf/UsersGuide/users_guide_chap6.doc 2012-04-04 14:41:25 UTC (rev 342)
@@ -1,4 +1,4 @@
-ࡱ > B / bjbjqq e e ` ] 1 1 > > > > > T C? C? C? ? A C? D I R M p M M M N UU T V $ 1 ӏ r 9 > UW
N N UW UW > > M M " K N p p p UW > M > M p UW p p n t M @P C? n j | f ؆ T E n > E @ E > p UW UW UW p UW UW UW UW UW UW UW
E UW UW UW UW UW UW UW UW UW 1 = :
+ࡱ > B
bjbjqq e e ] 1 1 > > > > > T C? C? C? ? A C? ) D I R -M p M M M N U d W 4 6 6 6 6 6 6 $ m r Z - > W N N W W Z > > M M " N W / > M > M 4 W 4 n n
M ] C? Y v f մ T ) ܱ @ > W W W Z Z W W W ) W W W W W W W W W W W W W 1 = :
Chapter 6: WRF Data Assimilation
Table of Contents
@@ -18,7 +18,7 @@
HYPERLINK \l "_Description_of_Namelist_1"Description of Namelist Variables
Introduction
-Data assimilation is the technique by which observations are combined with an NWP product (the first guess or background forecast) and their respective error statistics to provide an improved estimate (the analysis) of the atmospheric (or oceanic, Jovian, whatever) state. Variational (Var) data assimilation achieves this through the iterative minimization of a prescribed cost (or penalty) function. Differences between the analysis and observations/first guess are penalized (damped) according to their perceived error. The difference between three-dimensional (3D-Var) and four-dimensional (4D-Var) data assimilation is the use of a numerical forecast model in the latter.
+Data assimilation is the technique by which observations are combined with an NWP product (the first guess or background forecast) and their respective error statistics to provide an improved estimate (
the analysis) of the atmospheric (or oceanic, Jovian, etc.) state. Variational (Var) data assimilation achieves this through the iterative minimization of a prescribed cost (or penalty) function. Differences between the analysis and observations/first guess are penalized (damped) according to their perceived error. The difference between three-dimensional (3D-Var) and four-dimensional (4D-Var) data assimilation is the use of a numerical forecast model in the latter.
The MMM Division of NCAR supports a unified (global/regional, multi-model, 3/4D-Var) model-space data assimilation system (WRFDA) for use by the NCAR staff and collaborators, and is also freely available to the general community, together with further documentation, test results, plans etc., from the WRFDA web-page HYPERLINK "http://www.mmm.ucar.edu/wrf/users/wrfda/index.html"http://www.mmm.ucar.edu/wrf/users/wrfda/index.html.
Various components of the WRFDA system are shown in blue in the sketch
below, together with their relationship with the rest of the WRF system.
@@ -32,33 +32,33 @@
In this chapter, you will learn how to run the various components of the WRFDA system. For training purposes, you are supplied with a test case, including the following input data: a) observation file (in the format prior to OBSPROC), b) WRF netCDF background file (WPS/REAL output used as a first guess of the analysis), and c) Background error statistics (estimate of errors in the background file). You can download the test dataset from HYPERLINK "http://www.mmm.ucar.edu/wrf/users/wrfda/download/testdata.html"http://www.mmm.ucar.edu/wrf/users/wrfda/download/testdata.html. In your own work, you will have to create all these input files yourself. See the section HYPERLINK \l "_Running_Observation_Preprocessor_1"Running Observation Preprocessor for creating your observation files. See the section HYPERLINK \l "_Running_gen_be_1"Running gen_be for generating your background error statistics file, if you want to use cv_options=5 or c
v_options=6.
Before using your own data, we suggest that you start by running through the WRFDA- related programs at least once, using the supplied test case. This serves two purposes: First, you can learn how to run the programs with data we have tested ourselves, and second you can test whether your computer is adequate to run the entire modeling system. After you have done the tutorial, you can try running other, more computationally intensive, case studies and experimenting with some of the many namelist variables.
-WARNING: It is impossible to test every code upgrade with every permutation of computer, compiler, number of processors, case, namelist option, etc. The namelist options that are supported are indicated in the WRFDA/var/README.namelist, and these are the default options.
-Hopefully, our test cases will have prepared you for the variety of ways in which you may wish to run WRFDA, with your own domain. Please inform us about your experiences.
-As a pro
fessional courtesy, we request that you include the following reference in any publications that uses any component of the community WRFDA system:
+WARNING: It is impossible to test every permutation of computer, compiler, number of processors, case, namelist option, etc. for every WRFDA release. The namelist options that are supported are indicated in the WRFDA/var/README.namelist, and these are the default options.
+Hopefully, our test cases will prepare you for the variety of ways in which you may wish to run your own WRFDA experiments. Please inform us about your experiences.
+As a professional courtesy, we request that you include the following reference in any publication that uses any component of the community WRFDA system:
Barker, D.M., W. Huang, Y.R. Guo, and Q.N. Xiao., 2004: A Three-Dimensional (3DVAR) Data Assimilation System For Use With MM5: Implementation and Initial Results. Mon. Wea. Rev., 132, 897-914.
Huang, X.Y., Q. Xiao, D.M. Barker, X. Zhan
g, J. Michalakes, W. Huang, T. Henderson, J. Bray, Y. Chen, Z. Ma, J. Dudhia, Y. Guo, X. Zhang, D.J. Won, H.C. Lin, and Y.H. Kuo, 2009: Four-Dimensional Variational Data Assimilation for WRF: Formulation and Preliminary Results. Mon. Wea. Rev., 137, 299314.
-Running WRFDA requires a Fortran 90 compiler. We have currently tested the WRFDA on the following platforms: IBM (XLF), SGI Altix (INTEL), PC/Linux (PGI, INTEL, GFORTRAN), and Apple (G95/PGI). Please let us know if this does not meet your requirements, and we will attempt to add other machines to our list of supported architectures, as resources allow. Although we are interested to hear about your experiences on modifying compile options, we do not yet recommend making changes to the configure file used to compile WRFDA.
+Running WRFDA requires a Fortran 90 compiler. We have tested the WRFDA on the following platforms: IBM (XLF), SGI Altix (INTEL), PC/Linux (PGI, INTEL, GFORTRAN), and Apple (G95/PGI). Please let us know
if this does not meet your requirements, and we will attempt to add other machines to our list of supported architectures, as resources allow. Although we are interested to hear about your experiences in modifying compiler options, we do not recommend making changes to the configure file used to compile WRFDA.
Installing WRFDA for 3D-Var Run
Obtaining WRFDA Source Code
Users can download the WRFDA source code from HYPERLINK "http://www.mmm.ucar.edu/wrf/users/wrfda/download/get_source.html"http://www.mmm.ucar.edu/wrf/users/wrfda/download/get_source.html.
-After the tar file is unzipped (gunzip WRFDAV3.4.TAR.gz) and untarred (untar WRFDAV3.4.TAR), the directory WRFDA should be created. This directory contains the WRFDA source, external libraries, and fixed files. The following is a list of the system components and the content for each directory:
+After the tar file is unzipped (gunzip WRFDAV3.4.TAR.gz) and untarred (untar WRFDAV3.4.TAR), the directory WR
FDA should be created. This directory contains the WRFDA source, external libraries, and fixed files. The following is a list of the system components and content for each subdirectory:
-Directory NameContentvar/daWRFDA source code var/runFixed input files required by WRFDA, such as background error covariance, and radiance-related files CRTM coefficients, radiance_info and VARBC.in.var/external
-Library needed by WRFDA, includes crtm, bufr, lapack, blasvar/obsprocObsproc source code, namelist, and observation error file.var/gen_be
+Directory NameContentvar/daWRFDA source code var/runFixed input files required by WRFDA, such as background error covariance, radiance-related files, CRTM coefficients, radiance_info and VARBC.in.var/external
+Library needed by WRFDA, includes CRTM, BUFR, LAPACK, BLASvar/obsprocOBSPROC source code, namelist, and observation error file.var/gen_be
Source code of generated background errorvar/buildBuilds all .e
xe files.
Compile WRFDA and Libraries
-Starting from V3.1.1, some external libraries (e.g., lapack, blas, and NCEP BUFR) are included in the WRFDA tar file. To compile the WRFDA code, it is necessary to have installed the netCDF library, which is the only mandatory library if only conventional observational data from LITTLE_R format file is to be used.
+Starting from V3.1.1, some external libraries (e.g., LAPACK, BLAS, and NCEP BUFR) are included in the WRFDA tar file. To compile the WRFDA code, it is necessary to have installed the netCDF library, which is the only mandatory library if only conventional observational data in LITTLE_R format are to be used.
> setenv NETCDF your_netcdf_path
-If observational data in the PREPBUFR format are to be used, the NCEP BUFR library must be compiled, and BUFR-related WRFDA code must be generated and compiled after configure/compile. Do do this, type:
+If observational data in the PREPBUFR format are to be used, the NCEP BUFR lib
rary must be compiled, and BUFR-related WRFDA code must be generated and compiled after configure/compile. Do do this, set the environment variable BUFR before configuring:
> setenv BUFR 1
-If satellite radiance data are to be used, in addition to the NCEP BUFR library, RTM (Radiative Transfer Model) is required. The current RTM versions that WRFDA uses are CRTM V2.0.2 and RTTOV V10. WRFDA can compile with CRTM only, or RTTOV only, or both CRTM and RTTOV together.
+If satellite radiance data are to be used, in addition to the NCEP BUFR library, a Radiative Transfer Model (RTM) is required. The current RTM versions that WRFDA uses are CRTM V2.0.2 and RTTOV V10. WRFDA can compile with CRTM only, RTTOV only, or both CRTM and RTTOV together.
Starting from V3.2.1, CRTM V2.0.2 is included in the WRFDA tar file.
To have the CRTM library compiled and the CRTM-related WRFDA code generated and compiled after configure/compile, type:
-
> s e t e n v C R T M 1
+ > s e t e n v C R T M 1
I f R T T O V v 1 0 i s t h e R T M t o b e u s e d f o r r a d i a n c e d a t a a s s i m i l a t i o n , t h e u s e r s h o u l d d o w n l o a d a n d i n s t a l l t h e R T T O V l i b r a r y b e f o r e c o m p i l i n g W R F D A .
R T T O V v 1 0 c a n b e d o w n l o a d e d f r o m h t t p : / / r e s e a r c h . m e t o f f i c e . g o v . u k / r e s e a r c h / i n t e r p r o j / n w p s a f/rtm
@@ -178,11 +178,17 @@
Compile em_real
> ./compile em_real
> ls -ls main/*.exe
-You should see wrf.exe
+You should see the following files:
+-rwxr-xr-x 1 user users 23179920 Apr 3 15:22 main/ndown.exe
+-rwxr-xr-x 1 user users 22947466 Apr 3 15:22 main/nup.exe
+-rwxr-xr-x 1 user users 23113961 Apr 3 15:22 main/real.exe
+-rwxr-xr-x 1 user users 22991725 Apr 3 15:22 main/tc.exe
+-rwxr-xr-x 1 user users 32785447 Apr 3 15:20 main/wrf.exe
+
To install WRFDA for the 4D-Var run:
Before you install WRFDA to run 4D-Var, the environment variable WRFPLUS_DIR should to be set with,
>setenv WRFPLUS_DIR ${your_source_code_dir}/WRFPLUSV3
-If you intend to use observational data with the PREPBUFR format, or if you intend to assimilate satellite radiance data, you need to set environment variables for BUFR, CRTM, or RTTOV. This procedure is the same as installing WRFDA for the 3D-Var run.
+If you intend to use observational data in the PREPBUFR format, or if you intend to assimilate sat
ellite radiance data, you need to set environment variables for BUFR, CRTM, or RTTOV. This procedure is the same as installing WRFDA for the 3D-Var run.
>./configure 4dvar
Note: Since V3.4, we are able to compile WRFDA for the 4D-Var run with parallel mode.
>./compile all_wrfvar
@@ -332,7 +338,7 @@
If you use the PREPBUFR format data, change the ob_format=1 in &wrfvar3 in namelist.input and link the data as ob.bufr,
-> ln -fs $DATA_DIR/ob/2008020512/gds1.t12.prepbufr.nr ob.bufr
+> ln -fs $DAT_DIR/ob/2008020512/gds1.t12.prepbufr.nr ob.bufr
We will begin by editing the file, namelist.input, which is a very basic namelist for running the tutorial test case, which can be found in WRFDA/var/test/tutorial/namelist.input (if you have chosen a different working directory, be sure to copy it there) and is shown below. Only the time and domain settings need to be specified in this case, if we are using the default settings provided in WRFDA/Registry/Registry.wrfvar.
&wrfvar1
var4d=false,
@@ -579,8 +585,8 @@
To run WRF 4D-Var, first create and enter a working directory, such as WRFDA/var/test/4dvar.
Note: If you want to set up your own directories to run 4D-Var, please make sure you follow the linkages and namelist.input under WRFDA/var/test/4dvar.
Assume the analysis date is 2008020512 and the test data directories are:
-> setenv DATA_DIR /ptmp/$user/DATA
-> ls lr $DATA_DIR
+> setenv DAT_DIR {directory where data is stored}
+> ls lr $DAT_DIR
ob/2008020512
ob/2008020513
ob/2008020514
@@ -599,39 +605,39 @@
> ln -fs $WRFDA_DIR/var/da/da_wrfvar.exe .
2) Link the observational data, first guess, BE and LANDUSE.TBL, etc..
-> ln -fs $DATA_DIR/ob/2008020512/ob.ascii+ ob01.ascii
-> ln -fs $DATA_DIR/ob/2008020513/ob.ascii ob02.ascii
-> ln -fs $DATA_DIR/ob/2008020514/ob.ascii ob03.ascii
-> ln -fs $DATA_DIR/ob/2008020515/ob.ascii ob04.ascii
-> ln -fs $DATA_DIR/ob/2008020516/ob.ascii ob05.ascii
-> ln -fs $DATA_DIR/ob/2008020517/ob.ascii ob06.ascii
-> ln -fs $DATA_DIR/ob/2008020518/ob.ascii- ob07.ascii
+> ln -fs $DAT_DIR/ob/2008020512/ob.ascii+ ob01.ascii
+> ln -fs $DAT_DIR/ob/2008020513/ob.ascii ob02.ascii
+> ln -fs $DAT_DIR/ob/2008020514/ob.ascii ob03.ascii
+> ln -fs $DAT_DIR/ob/2008020515/ob.ascii ob04.ascii
+> ln -fs $DAT_DIR/ob/2008020516/ob.ascii ob05.ascii
+> ln -fs $DAT_DIR/ob/2008020517/ob.ascii ob06.ascii
+> ln -fs $DAT_DIR/ob/2008020518/ob.ascii- ob07.ascii
-> ln -fs $DATA_DIR/rc/2008020512/wrfinput_d01 .
-> ln
-fs $DATA_DIR/rc/2008020512/wrfbdy_d01 .
+> ln -fs $DAT_DIR/rc/2008020512/wrfinput_d01 .
+> ln -fs $DAT_DIR/rc/2008020512/wrfbdy_d01 .
> ln -fs wrfinput_d01 fg
-> ln -fs $DATA_DIR/be/be.dat .
+> ln -fs $DAT_DIR/be/be.dat .
> ln -fs WRFDA/run/LANDUSE.TBL ./LANDUSE.TBL
> ln -fs WRFDA/run/GENPARM.TBL ./GENPARM.TBL
> ln -fs WRFDA/run/SOILPARM.TBL ./SOILPARM.TBL
> ln -fs WRFDA/run/VEGPARM.TBL ./VEGPARM.TBL
> ln fs WRFDA/run/RRTM_DATA_DBL RRTM_DATA
-From the V3.4, WRF 4D-Var has the capability to consider lateral boundary conditions as control variables as well during minimization. The namelist variable var4d_lbc=true turns on this capability. Therefore, WRF 4D-Var needs not only the firstguess at the beginning of the time window, but also the furstguess at the end of the time window.
+From the V3.4, WRF 4D-Var has the capability to consider lateral boundary conditions as control variables as well during minimization. The namelist variable
var4d_lbc=true turns on this capability. Therefore, WRF 4D-Var needs not only the first guess at the beginning of the time window, but also the first guess at the end of the time window.
-> ln -fs $DATA_DIR/rc/2008020518/wrfinput_d01 fg02
+> ln -fs $DAT_DIR/rc/2008020518/wrfinput_d01 fg02
-Please note: For WRFDA beginner, please dont use this option before you have a good understanding of the 4D-Var lateral boundary conditions control.
+Please note: For WRFDA beginner, please dont use this option before you have a good understanding of the 4D-Var lateral boundary conditions control. To disable this feature, make sure var4d_lbc in namelist.input is set to false.
If you use PREPBUFR format data, please change the ob_format=1 in &wrfvar3 in namelist.input and link the data as ob.bufr,
-> ln -fs $DATA_DIR/ob/2008020512/gds1.t12.prepbufr.nr ob.bufr
+> ln -fs $DAT_DIR/ob/2008020512/gds1.t12.prepbufr.nr ob.bufr
-Becaue 12UTC PREPBUFR data only includ
es the data from 9UTC to 15UTC, so usually, you should inlcude 18UTC PREPBUFR data as well for 4D-Var,
+Because 12UTC PREPBUFR data only includes the data from 9UTC to 15UTC, so usually, you should inlcude 18UTC PREPBUFR data as well for 4D-Var,
-> ln -fs $DATA_DIR/ob/2008020512/gds1.t12.prepbufr.nr ob01.bufr
-> ln -fs $DATA_DIR/ob/2008020518/gds1.t18.prepbufr.nr ob02.bufr
+> ln -fs $DAT_DIR/ob/2008020512/gds1.t12.prepbufr.nr ob01.bufr
+> ln -fs $DAT_DIR/ob/2008020518/gds1.t18.prepbufr.nr ob02.bufr
Note: NCEP BUFR files downloaded from NCEPs public ftp server ftp://ftp.ncep.noaa.gov/pub/data/nccf/com/gfs/prod/gdas.${yyyymmddhh} are Fortran-blocked on a big-endian machine and can be directly used on big-endian machines (for example, IBM). For most Linux clusters with Intel platforms, users need to download the byte-swapping code ssrc.c ( HYPERLINK "http://www.dtcenter.org/com-GSI/users/support/faqs/index.php"http://www.dtcenter.org/com-GSI
/users/support/faqs/index.php, and the C code ssrc.c, located in the /utils directory of the GSI distribution). This code will convert a prepbufr file generated on an IBM platform to a prepbufr file that can be read on a Linux or Intel Mac platform. Compile ssrc.c with any c compiler (e.g., gcc -o ssrc.exe ssrc.c). To convert an IBM prepbufr file, take the executable (e.g. ssrc.exe), and run it as follows:
@@ -903,11 +909,11 @@
NCL scripts (WRFDA/var/graphics/ncl/plot_rad_varbc_param.ncl and WRFDA/var/graphics/ncl/advance_cymdh.ncl) are used for plotting the evolution of VarBC parameters.
Precipitation Data Assimilation in WRFDA 4D-Var
-The assimilation of precipitation observations in WRFDA 4D-Var is described in this section. Currently, WRFPLUS has already included the adjoint and tangent linear codes of large-scale condensation and cumulus scheme, therefore precipitation data can be assimilated directly in 4D-Var. For users who are interested in the scientific detail of 4D-Var assimilation of precipitation, please refer to related scientific paper (which one?). This section provides a description of the usage of the precipitation data assimilation in the WRFDA system, including data processing, namelist variable settings, and how to run WRFDA 4D-Var with precipitation observations.
+The assimilation of precipitation observations in WRFDA 4D-Var is described in this section. Currently, WRFPL
US has already included the adjoint and tangent linear codes of large-scale condensation and cumulus scheme, therefore precipitation data can be assimilated directly in 4D-Var. For users who are interested in the scientific detail of 4D-Var assimilation of precipitation, please refer to related scientific papers. This section provides a description of the usage of the precipitation data assimilation in the WRFDA system, including data processing, namelist variable settings, and how to run WRFDA 4D-Var with precipitation observations.
a. Prepare precipitation observations for 4D-Var
-So far, WRFDA 4D-Var can assimilate NCEP Stage IV radar and gauge precipitation data. NCEP Stage IV archived data are available on the NCAR CODIAC web page at: HYPERLINK "http://data.eol.ucar.edu/codiac/dss/id=21.093"http://data.eol.ucar.edu/codiac/dss/id=21.093 (more information, please see the NCEP Stage IV Q&A Web page at HYPERLINK "http://www.emc.ncep.noaa.gov/mm
b/ylin/pcpanl/QandA/"http://www.emc.ncep.noaa.gov/mmb/ylin/pcpanl/QandA/). The original precipitation data are at 4-km resolution on a polar-stereographic grid. Hourly, 6-hourly and 24-hourly analyses are available. The following is the accumulated 6-h precipitation for the tutorial case.
+As of version 3.4, WRFDA 4D-Var can assimilate NCEP Stage IV radar and gauge precipitation data. NCEP Stage IV archived data are available on the NCAR CODIAC web page at: HYPERLINK "http://data.eol.ucar.edu/codiac/dss/id=21.093"http://data.eol.ucar.edu/codiac/dss/id=21.093 (for more information, please see the NCEP Stage IV Q&A Web page at HYPERLINK "http://www.emc.ncep.noaa.gov/mmb/ylin/pcpanl/QandA/"http://www.emc.ncep.noaa.gov/mmb/ylin/pcpanl/QandA/). The original precipitation data are at 4-km resolution on a polar-stereographic grid. Hourly, 6-hourly and 24-hourly analyses are available. The following image shows the accumulated 6-h precipitatio
n for the tutorial case.
It should be mentioned that the NCEP Stage IV archived data is in GRIB1 format and it cannot be ingested into the WRFDA directly. A tool CONVERTER is provided to reformat GRIB1 observations into the WRFDA-readable ASCII format. It can be downloaded from the WRFDA users page at HYPERLINK "http://www.mmm.ucar.edu/wrf/users/wrfda/" http://www.mmm.ucar.edu/wrf/users/wrfda/. The NCEP GRIB libraries, w3 and g2 are required to compile the CONVERTER. These libraries are available for download from NCEP at HYPERLINK "http://www.nco.ncep.noaa.gov/pmb/codes/GRIB2/" http://www.nco.ncep.noaa.gov/pmb/codes/GRIB2/. The output file to the CONVERTER is named in the format ob.rain.yyyymmddhh.xxh; The 'yyyymmddhh' in the file name is the ending hour of the accumulation period, and 'xx' (=01,06 or 24) is the accumulating length.
@@ -920,12 +926,12 @@
The following example is for assimilating 6-hour accumulated precipitation. In your working directory, link all the necessary files as follows,
> ln -fs $WRFDA_DIR/var/da/da_wrfvar.exe .
-> ln -fs $DATA_DIR/rc/2008020512/wrfinput_d01 .
-> ln -fs $DATA_DIR/rc/2008020512/wrfbdy_d01 .
+> ln -fs $DAT_DIR/rc/2008020512/wrfinput_d01 .
+> ln -fs $DAT_DIR/rc/2008020512/wrfbdy_d01 .
> ln -fs wrfinput_d01 fg
-> ln -fs $DATA_DIR/be/be.dat .
+> ln -fs $DAT_DIR/be/be.dat .
> ln -fs WRFDA/run/LANDUSE.TBL ./LANDUSE.TBL
-> ln -fs $DATA_DIR/ob/2008020518/ob.rain.2008020518.06h ob07.rain
+> ln -fs $DAT_DIR/ob/2008020518/ob.rain.2008020518.06h ob07.rain
Note: The reason why the observation ob.rain.2008020518.06h is linked as ob07.rain will be explained in section d.
@@ -1390,7 +1396,7 @@
WRF-ARW V3: Users Guide 6- PAGE 40
-WRF-ARW V3: Users Guide 6- PAGE 33
+WRF-ARW V3: Users Guide 6- PAGE 21
@@ -1435,10 +1441,18 @@
-WRF-ARW V3: Users Guide 6- PAGE 46
+WRF-ARW V3: Users Guide 6- PAGE 64
- 5 6 V W X d e f g
+WRF-ARW V3: Users Guide 6- PAGE 65
+
+
+
+
+
+
+
+ 5 6 V W X d e f g
# $ % - / U V W p q r s
@@ -1452,7 +1466,7 @@
`
- 5 % m r & n h^h
+ 5 % m n " n h^h
& F
& F gd4i
& F gd
@@ -1481,1399 +1495,1360 @@
7
- " # u v
- 4 5 j k ( ) t u v F G H Q R h i h4i 0JV NH j0$ h4i UjA# h4i U h4i H* h4i H*jD
- h4i Ujm h4i U
-h4i NH h4i 5
-h4i 0JV j h4i Uj h4i Uh4i 9& 3 i 9 o ; < = R \ ] w
-& F $^a$ $a$ n $ `a$ n $ ^a$ n $a$ n = > = E + 6 7 > K N Q z { - . R S T ! ! M" N" w" x" Żűŧ➖ h4i 0JV OJ QJ j^% h4i Uh4i OJ QJ h4i 5OJ QJ h4i 5B* ph h4i 6B* ph h4i B* NH ph h4i B* ph h4i CJ OJ QJ h4i 5
-h4i NH h4i
-h4i 0JV j h4i Uj$ h4i U 2 ! ! ! ! ! ! ! } H kdQ& $$If 0 Nr" L 4 4
+
+
+ q r 0 1 f g $ % p q r
+ B C D M N d e h4i 0JV NH j h4i Uj h4i U h4i H* h4i H*jD
+ hV+ Ujm h4i U
+h4i NH hF h4i 5
+h4i 0JV j h4i Uj h4i Uh4i <" / e ~ 5 k 7 8 9 O Q R w
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- # 4 a[yt O ط ! G ^ kd]; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O G H U [ 2 ^ kdU; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O ̸ Ҹ ^ kdр; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O 8 n $G$ If ]gd O $G$ If ]gd O ^ kdM; $$If F [ P# r
- # 4 a[yt O 8 9 D J p q 0 ^ kdO; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ` kdɁ; $$If )F [ P# r
- # 4 a[yt O q ~ ¹ $7$ G$ If gd O ^ kd˂; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ) + , 9 > K ? $7$ G$ If gd O 8 kdÃ; $$If [P# # # 4 a[yt O
- $If ]gd O $G$ If ]gd O ^ kdG; $$If F [ P# r
- # 4 a[yt O ˻ ̻ 2 ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O ̻ ٻ ݻ # b ^ kd ; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O b c q u 2 ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O ü G ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O G H \ ` 2 ^ kdw; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O ; ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ; < K O 2 ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kdo; $$If F [ P# r
- # 4 a[yt O Ӿ ھ R S " # 6 7 J T U $ , H I a j # + ( ) 7 : H # 1 5 6 U c D E w x < H h:n hq. CJ OJ QJ
-hq. NH hq. hq. CJ OJ QJ hq. 5h:n hq. 5 R Ӿ Ծ ھ X ^ kd; $$If F [ P# r
- # 4 a[yt O 8 kdg; $$If [P# # # 4 a[yt O $G$ If ]gd O
- % 6
- $If ]gd O $G$ If ]gd O ^ kd3; $$If F [ P# r
- # 4 a[yt O 6 7 J P 2 ^ kd+; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O $
+hq. 0J[ hD% hq. CJ OJ QJ hq. CJ OJ QJ hq. Q
+ 0 ` kd\4; $$If 4F [ P# r
+ # 4 a[yt O $G$ If ]gd O ` kd3; $$If 4F [ P# r
+ # 4 a[yt O / 4 5 ` kd4; $$If 4F [ P# r
+ # 4 a[yt O $G$ If ]gd O 5 6 C H I J 0 ` kd5; $$If 4F [ P# r
+ # 4 a[yt O $G$ If ]gd O ` kdd5; $$If 4F [ P# r
+ # 4 a[yt O J W \ ] ^ l q r ` kdl6; $$If 4F [ P# r
+ # 4 a[yt O $G$ If ]gd O r s 0 ` kdt7; $$If 4F [ P# r
+ # 4 a[yt O $G$ If ]gd O ` kd6; $$If 4F [ P# r
+ # 4 a[yt O ` kd7; $$If 4F [ P# r
+ # 4 a[yt O $G$ If ]gd O Ķ Ŷ ƶ 0 ` kd 9; $$If 4F [ P# r
+ # 4 a[yt O $G$ If ]gd O ` kd|8; $$If 4F [ P# r
+ # 4 a[yt O ƶ Ҷ ض ٶ ڶ ` kd9; $$If 4F [ P# r
+ # 4 a[yt O $G$ If ]gd O , h ݷ L
+ $If ]gd O $G$ If ]gd O ` kd:; $$If 4F [ P# r
+ # 4 a[yt O ĸ ( X ^ kd:; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O 8 kd:; $$If [P# # # 4 a[yt O ( ) 6 < d e 2 ^ kd;; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdX;; $$If F [ P# r
+ # 4 a[yt O e p v Թ ^ kdP<; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O Թ չ 2 ^ kdH=; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kd<; $$If F [ P# r
+ # 4 a[yt O $ L M Y _ ^ kd=; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ź n $G$ If ]gd O $G$ If ]gd O ^ kd@>; $$If F [ P# r
+ # 4 a[yt O ź ƺ Ѻ 0 ^ kdB?; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ` kd>; $$If )F [ P# r
+ # 4 a[yt O 9 : I O $7$ G$ If gd O ^ kd?; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ƻ ˻ K ? $7$ G$ If gd O 8 kd@; $$If [P# # # 4 a[yt O
+ $If ]gd O $G$ If ]gd O ^ kd:@; $$If F [ P# r
+ # 4 a[yt O & * X Y 2 ^ kdA; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdA; $$If F [ P# r
+ # 4 a[yt O Y f j ^ kdA; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ? @ 2 ^ kdB; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdzB; $$If F [ P# r
+ # 4 a[yt O @ L P Ծ ^ kdrC; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O Ծ վ # $ 2 ^ kdjD; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdC; $$If F [ P# r
+ # 4 a[yt O $ 1 5 w x ȿ ^ kdD; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ȿ ɿ ؿ ܿ 2 ^ kdE; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdbE; $$If F [ P# r
+ # 4 a[yt O ɿ ؿ ܿ
+ ! 9 : ; H ` g ( 4 i q / 7 b c t ' 5 = K T b ( [ \ } ڵ h:n hq. CJ OJ QJ
+hq. NH hq. CJ OJ QJ h:n hq. 5 hq. 5h hq. NH h hq. hq. hYR hq. CJ OJ QJ G ; < H J ` a g k X ^ kdF; $$If F [ P# r
+ # 4 a[yt O 8 kdZF; $$If [P# # # 4 a[yt O $G$ If ]gd O
+ $If ]gd O $G$ If ]gd O ^ kd&G; $$If F [ P# r
+ # 4 a[yt O 2 ^ kd H; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdG; $$If F [ P# r
+ # 4 a[yt O ( ) 4 6 U ~
$If ]gd O
- $G$ If ]gd O 8 kd; $$If [P# # # 4 a[yt O $G$ If ]gd O $ % , 1 ~
- $G$ If ]gd O $G$ If ]gd O
^ kd; $$If F [ P# r
- # 4 a[yt O ~
- $G$ If ]gd O $G$ If ]gd O ^ kds; $$If F [ P# r
- # 4 a[yt O a ~
- $G$ If ]gd O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O a b j o # ~
- $G$ If ]gd O $G$ If ]gd O ^ kdk; $$If F [ P# r
- # 4 a[yt O # $ + 0 ~
- $G$ If ]gd O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O 2 ^ kdߎ; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kdc; $$If F [ P# r
- # 4 a[yt O ( , ) ^ kd[; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ) * 7 ; 2 ^ kdS; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O : ; H L ^ kdϐ; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O # $ 2 ^ kdǑ; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kdK; $$If F [ P# r
- # 4 a[yt O $ 1 5
- $G$ If gd O ^ kdC; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O U V 2 ^ kd;; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O V c g ~
- $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O X 8 kd; $$If [P# # # 4 a[yt O $G$ If ]gd O ^ kd3; $$If F [ P# r
- # 4 a[yt O 2 ^ kd{; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O < = H J ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O H = P ! % 0 O c j z 0 ? H I Z n 3 4 B f h s Q R A B o p P Q % 0 ; K X c p T
-hq. 0J[ hTT hq. hTT hq. CJ OJ QJ hq. 5
-hq. NH hq. CJ OJ QJ hq. Q = > 2 ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kds; $$If F [ P# r
- # 4 a[yt O > P S ^ kdk; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O % & 2 ^ kdc; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O & 0 6 O P c i j ^ kdߘ; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O j k z 2 ^ kdי; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd[; $$If F [ P# r
- # 4 a[yt O 0 1 ? E ^ kdS; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O 2 ^ kdK; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kdϚ; $$If F [ P# r
- # 4 a[yt O Z [ n t ^ kdǛ; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O 3 X 8 kd; $$If [P# # # 4 a[yt O $G$ If ]gd O ^ kdC; $$If F [ P# r
- # 4 a[yt O 3 4 B H f g 2 ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O g h i s t ~ 8 kdW; $$If [P# # # 4 a[yt O 8 kd; $$If [P# # # 4 a[yt O $G$ If ]gd O 7
- $If ]gd O $G$ If ]gd O ^
kd; $$If F [ P# r
- # 4 a[yt O z z
- $7$ If gd O $7$ G$ If gd O $G$ If ]gd O ^ kd#; $$If F [ P# r
- # 4 a[yt O
- $If ]gd O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O 2 ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O
- % & 0 X ^ kdc; $$If F [ P# r
- # 4 a[yt O 8 kd; $$If [P# # # 4 a[yt O $G$ If ]gd O 0 1 ; = K L X Z c X ^ kd/; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O 8 kdߡ; $$If [P# # # 4 a[yt O c d p r 2 ^ kd'; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O % ` kd; $$If JF [ P# r
- # 4 a[yt O $G$ If ]gd O T U & ' M \ p q * V h J Z ( 2 b j 7 K ~
- X Y 5 A F G 9 : R S { , y 7 C
-hq. CJ hq. 5hq. CJ OJ QJ hq.
-hq. NH Y M N 2 ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd#; $$If F [ P# r
- # 4 a[yt O N \ a B }
- $If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O } ~ P ? kd; $$If ^ [P# # # 4 4
-l a[yt O $G$ If ]gd O ` kd; $$If F [ P# r
- # 4 a[yt O * , V W h k } X K
- $If ]gd O ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O $G$ If ]gd O 8 kdb; $$If [P# # # 4 a[yt O } J ~ q
+ $G$ If ]gd O 8 kdH; $$If [P# # # 4 a[yt O $G$ If ]gd O i ~
+ $G$ If ]
gd O $G$ If ]gd O ^ kdH; $$If F [ P# r
+ # 4 a[yt O i j q v / ~
+ $G$ If ]gd O $G$ If ]gd O ^ kdfI; $$If F [ P# r
+ # 4 a[yt O / 0 7 < ~
+ $G$ If ]gd O $G$ If ]gd O ^ kdI; $$If F [ P# r
+ # 4 a[yt O ~
+ $G$ If ]gd O $G$ If ]gd O ^ kd^J; $$If F [ P# r
+ # 4 a[yt O t ~
+ $G$ If ]gd O $G$ If ]gd O ^ kdJ; $$If F [ P# r
+ # 4 a[yt O t u 2 ^ kdK; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdVK; $$If F [ P# r
+ # 4 a[yt O ' ( 5 9 ^ kdNL; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O = > 2 ^ kdFM; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdL; $$If F [ P# r
+ # 4 a[yt O > K O T ^ kdM; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O T U b f 2 ^ kdN; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kd>N; $$If F [ P# r
+ # 4 a[yt O ( , }
+ $G$ If gd O ^ kd6O; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O } ~ 2 ^ kd.P; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdO; $$If F [ P# r
+ # 4 a[yt O J K U Y ~ ~
+ $G$ If ]gd O ^ kdP; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O J U ~ 6 7 x c m . A f w ; F k ! + # $ U V i { . h z
+hq. 0J[ hTT hq. hTT hq. CJ OJ QJ
+hq. NH hq. 5hq. hq. CJ OJ QJ Q~ x X 8 kdQ; $$If [P# # # 4 a[yt O $G$ If ]gd O ^ kd&Q; $$If F [ P# r
+ # 4 a[yt O x y 2 ^ kdnR; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdQ; $$If F [ P# r
+ # 4 a[yt O c ^ kdR; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O c d m o 2 ^ kdS; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdfS; $$If F [ P# r
+ # 4 a[yt O . / A D f ^ kd^T; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O f g w z 2 ^ kdVU; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdT; $$If F [ P# r
+ # 4 a[yt O ^ kdU; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O
+ 2 ^ kdV; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdNV; $$If F [ P# r
+ # 4 a[yt O ! ; ^ kdFW; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ; < F K 2 ^ kd>X; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdW; $$If F [ P# r
+ # 4 a[yt O k ^ kdX; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O k l X 8 kdY; $$If [P# # # 4 a[yt O $G$ If ]gd O ^ kd6Y; $$If F [ P# r
+ # 4 a[yt O 2 ^ kd~Z; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kdZ; $$If F [ P# r
+ # 4 a[yt O ! ~ 8 kdJ[; $$If [P# # # 4 a[yt O 8 kdZ; $$If [P# # # 4 a[yt O $G$ If ]gd O ! " + - ` i
+ $If ]gd O $G$ If ]gd O
^ kd[; $$If F [ P# r
+ # 4 a[yt O i j { } 2 n z z
+ $7$ If gd O $7$ G$ If gd O $G$ If ]gd O ^ kd\; $$If F [ P# r
+ # 4 a[yt O . 4 h
+ $If ]gd O $G$ If ]gd O ^ kd\; $$If F [ P# r
+ # 4 a[yt O h i z 2 ^ kd]; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kd]; $$If F [ P# r
+ # 4 a[yt O z
+ P Q > M r
+ v w z & 5 + ? r s 6 7 b c r T b H V . < f u n hq. 5
+hq. NH hq. CJ OJ QJ
+hq. 0J[ hq. Y X ^ kdV^; $$If F [ P# r
+ # 4 a[yt O 8 kd^; $$If [P# # # 4 a[yt O $G$ If ]gd O X ^ kd"_; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O 8 kd^; $$If [P# # # 4 a[yt O
+ 2 ^ kd`; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kd_; $$If F [ P# r
+ # 4 a[yt O ! > ` kd`; $$If JF [ P# r
+ # 4 a[yt O $G$ If ]gd O > ? M R 2 ^ kda; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O ^ kda; $$If F [ P# r
+ # 4 a[yt O r s
+
+ $If ]gd O ^ kdb; $$If F [ P# r
+ # 4 a[yt O $G$ If ]gd O
+
+ P ? kd
+c; $$If ^ [P# # # 4 4
+l a[yt O $G$ If ]gd O ` kdb; $$If F [ P# r
+ # 4 a[yt O
+ X K
+ $If ]gd O ^ kdc; $$If F [ +P# r
+ ^ % # 4 a[yt O $G$ If ]gd O 8 kdUc; $$If [P# # # 4 a[yt O
+ z { ~ q
$If ]gd O
- : $G$ If ]gd O ^ kd.; $$If F [ +P# r
- ^ % # 4 a[yt O $G$ If ]gd O J K Z a s
- $If ]gd O $G$ If ]gd O ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O ! i
- $If ]gd O $G$ If ]gd O ^ kd&; $$If F [ +P# r
- ^ % # 4 a[yt O (
- $If ]gd O $G$ If ]gd O ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O ( ) 2 8 b c 2 ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O $G$ If ]gd O ^ kd ; $$If F [ +P# r
- ^ % # 4 a[yt O c j o 7 ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O $G$ If ]gd O 7 8 K Q
- 2 ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O &
- 5 ~ q
- $If ]gd O ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O n $G$ If ]gd O $G$ If ]gd O 5 6 A C ~ n $G$ If ]gd O $G$ If ]gd O ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O 2 ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O ^ kdz; $$If F [ +P# r
- ^ % # 4 a[yt O $G$ If ]gd O ~ ~ $G$ If ]gd O
- ($G$ If ]gd O ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O ~ ~ $G$ If ]gd O
- ($G$ If ]gd O ^ kdr; $$If F [ +P# r
- ^ % # 4 a[yt O 2 ^ kdj; $$If F [ +P# r
- ^ % # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O { K kd; $$If 0 [y % # 4 a[yt O $G$ If ]gd O
- $G$ If gd O { | 2 ^ kdȰ; $$If F [ +P# r
- ^ % # 4 a[yt O $G$ If ]gd O ^ kdL; $$If F [ +P# r
- ^ % # 4 a[yt O , . P y z ^ kdD; $$If F [ +P# r
+ : $G$ If ]gd O ^ kd!d; $$If F [ +P# r
+ ^ % # 4 a[yt O $G$ If ]gd O
+ $If ]gd O $G$ If ]gd O ^ kdd; $$If F [ +P# r
+ ^ % # 4 a[yt O &
+ $If ]gd O $G$ If ]gd O ^ kde; $$If F [ +P# r
+ ^ % # 4 a[yt O & ' 5 ; M
+ $If ]gd O $G$ If ]gd O ^ kde; $$If F [ +P# r
+ ^ % # 4 a[yt O 2 ^ kdf; $$If F [ +P# r
+ ^ % # 4 a[yt O $G$ If ]gd O ^ kdf; $$If F [ +P# r
+ ^ % # 4 a[yt O + , ? E ^ kd g; $$If F [ +P# r
+ ^ % # 4 a[yt O $G$ If ]gd O 2 ^ kdh; $$If F [ +P# r
+ ^ % # 4 a[yt O $G$ If ]gd O ^ kdg; $$If F [ +P# r
+ ^ % # 4 a[yt O r s ~ q
+ $If ]gd O ^ kd}h; $$If F [ +P# r
+ ^ % # 4 a[yt O n $G$ If ]gd O $G$ If ]gd O T ~ n $G$ If ]gd O $G$ If ]gd O ^ kdh; $$If F [ +P# r
+ ^ % # 4 a[yt O T U b h 2 ^ kdi; $$If F [ +P# r
+ ^ % # 4 a[yt O $G$ If ]gd O ^ kdui; $$If F [ +P# r
+ ^ % # 4 a[yt O H I V \ . ^ kdmj; $$If F [ +P# r
+ ^ % # 4 a[yt O $G$ If ]gd O . / < @ f ~ ~ $G$ If ]gd O
+ ($G$ If ]gd O ^ kdj; $$If F [ +P# r
+ ^ % # 4 a[yt O f g u x ~ ~ $G$ If ]gd O
+ ($G$ If ]gd O ^ kdek; $$If F [ +P# r
+ ^ % # 4 a[yt O l m 2 ^ kd]l; $$If F [ +P# r
+ ^ % # 4 a[yt O $G$ If ]gd O ^ kdk; $$If F [ +P# r
+ ^ % # 4 a[yt O m n o p K kdl; $$If 0 [y % # 4 a[yt O $G$ If ]gd O
+ $G$ If gd O n o y z f g Z d { ( 8 & 8 B M \ 3 4 : ; D t u . c o h s 7 g r ! 0 J [ ^
+hq. 5NH h hq. h hq. CJ OJ QJ hq. 5
+hq. NH hq. hq. CJ OJ QJ
+hq. CJ K ! 2 ^ kdm; $$If F [ +P# r
+ ^ % # 4 a[yt O $G$ If ]gd O ^ kd?m; $$If F [ +P# r
+ ^ % # 4 a[yt O ? o ^ kd7n; $$If F [ +P# r
^ % # 4 a[yt O
$If ]gd O $G$ If ]gd O
- 7 8 C E X 8 kd<; $$If [P# # # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ +P# r
- ^ % # 4 a[yt O C s t ! 1 B H I Y h 5 @ Q q | C O U d = X b h4i 0J[ OJ QJ
-h4i 0J[ h4i h+ hq. h+ hq. CJ OJ QJ
-hq. 5NH h hq. h hq. CJ OJ QJ
-hq. NH hq. 5hq. CJ OJ QJ hq. @ 2 ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd; $$If F [ P# r
- # 4 a[yt O " s ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O s t
- $If ]gd O $G$ If ]gd O ^ kd ; $$If F [ P# r
- # 4 a[yt O t u 2 ^ kd; $$If F [ P# r
- # 4 a[yt O $G$ If ]gd O ^ kd|; $$If F [ P# r
- # 4 a[yt O u ! K ^ kdĵ; $$If F [ P# r
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- gd4i o $a$gd4i gd4i o gd4i ( ) * + , - . /
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-h4i CJ h4i # WRF-ARW V3: Users Guide 6- PAGE 47
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- NCAR X Chapter 6: WRF-VAR Title 8 8 @ _PID_HLINKS A O 4 ^ h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / T u t o r i a l s / 2 0 1 1 _ J u l y / d a t a / w r f d a _ h y b r i d _ t e s t d a t a . t a r . g z x w < h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / t o o l s . h t m l 5 ; ? h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / t e s t d a t a . h t m
l J . h t t p : / / w w w . n c o . n c e p . n o a a . g o v / p m b / c o d e s / G R I B 2 / ~ ) h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / e 7 { 4 h t t p : / / w w w . e m c . n c e p . n o a a . g o v / m m b / y l i n / p c p a n l / Q a n d A / V x . h t t p : / / d a t a . e o l . u c a r . e d u / c o d i a c / d s s / i d = 2 1 . 0 9 3 b g u ? h t t p : / / r e s e a r c h . m e t o f f i c e . g o v . u k / r e s e a r c h / i n t e r p r o j / n w p s a f / r t m ' r V h t t p : / / r e s e a r c h . m e t o f f i c e . g o v . u k / r e s e a r c h / i n t e r p r o j / n w p s a f / r t m / r t t o v _ d e s c r i p t i o n . h t m l
' o V h t t p : / / r e s e a r c h . m e t o f f i c e . g o v . u k / r e s e a r c h / i n t e r p r o j / n w p s a f / r t m / r t t o v _ d e s c r i p t i o n . h t m l A [ l = h t t p : / / w w w . d t c e n t e r . o r g / c o m - G S I / u s e r s / s u p p o r t / f a q s / i n d e x . p h p 6 i _ R u n n i n g _ W R F - V a r _ 1 A [ f = h t t p : / / w w w . d t c e n t e r . o r g / c o m - G S I / u s e r s / s u p p o r t / f a q s / i n d e x . p h p u d c _ A d d i t i o n a l _ W R F D A _ E x e r c i s e s : _ 1 & ` _ W R F - V a r _ D i a g n o s t i c s _ 1 5 ; ] ? h t t p : / / w w w . m m m . u c a r . e d u /
w r f / u s e r s / w r f d a / d o w n l o a d / t e s t d a t a . h t m l O y Z _ R u n n i n g _ g e n _ b e ; W " _ R u n n i n g _ O b s e r v a t i o n _ P r e p r o c e s s o r Q
- T _ D e s c r i p t i o n _ o f _ N a m e l i s t _ 1 Q
- Q _ D e s c r i p t i o n _ o f _ N a m e l i s t _ 1 Q
- N _ D e s c r i p t i o n _ o f _ N a m e l i s t _ 1 B K b h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / T u t o r i a l s / 2 0 1 0 _ A u g / t u t o r i a l _ p r e s e n t a t i o n _ s u m m e r _ 2 0 1 0 . h t m l | C H @ h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / f r e e _ d a t a . h t m l \ I E K h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / d o c s / u s e r _ g u i d e _ V 3 / u s e r s _ g u i d e _ c h a p 7 . h t m f o r m a t B > h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / w r f p l u s . h t m l f Z ? A h t t p : / / w w w . m m
m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / g e t _ s o u r c e . h t m l * & < _ R u n n i n g _ g e n _ b e _ 1 I ] 9 $ _ R u n n i n g _ O b s e r v a t i o n _ P r e p r o c e s s o r _ 1 5 ; 6 ? h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / t e s t d a t a . h t m l ` - 3 3 h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / i n d e x . h t m l Q
- 0 _ D e s c r i p t i o n _ o f _ N a m e l i s t _ 1 j k - _ H y b r i d _ D a t a _ A s s i m i l a t i o n _ 2 & * _ W R F - V a r _ D i a g n o s t i c s _ 1 \ ' _ W R F D A _ w i t h _ M u l t i v a r i a t e _ 2 * U $ _ A d d i t i o n a l _ W R F D A _ E x e r c i s e s : * & ! _ R u n n i n g _ g e n _ b e _ 1 W C _ U p d a t i n g _ W R F _ l a t e r a l _ 1 P r e c i p i t a t i o n 0 _ R a d i a n c e _ D a t a _ A s s i m i l a t i o n s 6 _ R u n n i n g _ W
R F - V a r _ 1 I ] $ _ R u n n i n g _ O b s e r v a t i o n _ P r e p r o c e s s o r _ 1 ; _ I n s t a l l i n g _ W R F N L _ a n d } w W R F P l u s ; _ I n s t a l l i n g _ W R F N L _ a n d @ _ I n s t a l l i n g _ W R F - V a r @ _ I n s t a l l i n g _ W R F - V a r C C _ I n t r o d u c t i o n _ 1
+ X d l t | Chapter 6: WRF-VAR MMM User Normal kavulich 74 Microsoft Office Word @ D @ @,xE@ @ <U A uM
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+ NCAR Chapter 6: WRF-VAR Title 8 8 @ _PID_HLINKS A O 4 ^ h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / T u t o r i a l s / 2 0 1 1 _ J u l y / d a t a / w r f d a _ h y b r i d _ t e s t d a t a . t a r . g z x w < h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / t o o l s . h t m l 5 ; ? h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / t e s t d a t a . h t m l
J . h t t p : / / w w w . n c o . n c e p . n o a a . g o v / p m b / c o d e s / G R I B 2 / ~ ) h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / e 7 { 4 h t t p : / / w w w . e m c . n c e p . n o a a . g o v / m m b / y l i n / p c p a n l / Q a n d A / V x . h t t p : / / d a t a . e o l . u c a r . e d u / c o d i a c / d s s / i d = 2 1 . 0 9 3 b g u ? h t t p : / / r e s e a r c h . m e t o f f i c e . g o v . u k / r e s e a r c h / i n t e r p r o j / n w p s a f / r t m ' r V h t t p : / / r e s e a r c h . m e t o f f i c e . g o v . u k / r e s e a r c h / i n t e r p r o j / n w p s a f / r t m / r t t o v _ d e s c r i p t i o n . h t m l '
o V h t t p : / / r e s e a r c h . m e t o f f i c e . g o v . u k / r e s e a r c h / i n t e r p r o j / n w p s a f / r t m / r t t o v _ d e s c r i p t i o n . h t m l A [ l = h t t p : / / w w w . d t c e n t e r . o r g / c o m - G S I / u s e r s / s u p p o r t / f a q s / i n d e x . p h p 6 i _ R u n n i n g _ W R F - V a r _ 1 A [ f = h t t p : / / w w w . d t c e n t e r . o r g / c o m - G S I / u s e r s / s u p p o r t / f a q s / i n d e x . p h p u d c _ A d d i t i o n a l _ W R F D A _ E x e r c i s e s : _ 1 & ` _ W R F - V a r _ D i a g n o s t i c s _ 1 5 ; ] ? h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w
r f d a / d o w n l o a d / t e s t d a t a . h t m l O y Z _ R u n n i n g _ g e n _ b e ; W " _ R u n n i n g _ O b s e r v a t i o n _ P r e p r o c e s s o r Q
+ T _ D e s c r i p t i o n _ o f _ N a m e l i s t _ 1 Q
+ Q _ D e s c r i p t i o n _ o f _ N a m e l i s t _ 1 Q
+ N _ D e s c r i p t i o n _ o f _ N a m e l i s t _ 1 B K b h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / T u t o r i a l s / 2 0 1 0 _ A u g / t u t o r i a l _ p r e s e n t a t i o n _ s u m m e r _ 2 0 1 0 . h t m l | C H @ h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / f r e e _ d a t a . h t m l \ I E K h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / d o c s / u s e r _ g u i d e _ V 3 / u s e r s _ g u i d e _ c h a p 7 . h t m f o r m a t B > h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / w r f p l u s . h t m l f Z ? A h t t p : / / w w w . m m
m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / g e t _ s o u r c e . h t m l * & < _ R u n n i n g _ g e n _ b e _ 1 I ] 9 $ _ R u n n i n g _ O b s e r v a t i o n _ P r e p r o c e s s o r _ 1 5 ; 6 ? h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / d o w n l o a d / t e s t d a t a . h t m l ` - 3 3 h t t p : / / w w w . m m m . u c a r . e d u / w r f / u s e r s / w r f d a / i n d e x . h t m l Q
+ 0 _ D e s c r i p t i o n _ o f _ N a m e l i s t _ 1 j k - _ H y b r i d _ D a t a _ A s s i m i l a t i o n _ 2 & * _ W R F - V a r _ D i a g n o s t i c s _ 1 \ ' _ W R F D A _ w i t h _ M u l t i v a r i a t e _ 2 * U $ _ A d d i t i o n a l _ W R F D A _ E x e r c i s e s : * & ! _ R u n n i n g _ g e n _ b e _ 1 W C _ U p d a t i n g _ W R F _ l a t e r a l _ 1 P r e c i p i t a t i o n 0 _ R a d i a n c e _ D a t a _ A s s i m i l a t i o n s 6 _ R u n n i n g _ W
R F - V a r _ 1 I ] $ _ R u n n i n g _ O b s e r v a t i o n _ P r e p r o c e s s o r _ 1 ; _ I n s t a l l i n g _ W R F N L _ a n d } w W R F P l u s ; _ I n s t a l l i n g _ W R F N L _ a n d @ _ I n s t a l l i n g _ W R F - V a r @ _ I n s t a l l i n g _ W R F - V a r C C _ I n t r o d u c t i o n _ 1
! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z { | } ~
! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z { | } ~
- ! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z { | } ~
+ ! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G H J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z { | } ~
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@@ -30548,12 +30556,12 @@
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