In addition NAG recommends before calling any library routine you should read the following reference material:
(a) Essential Introduction
(b) Chapter Introduction
(c) Routine
Document
Assuming that the directory containing the libraries has been added to the LIB environment variable, you may compile and link to the NAG Fortran Library and MKL on the command line in the following manner:
df driver.for nag20DD.lib mkl_s.lib mkl_def.lib mkl_lapack.libwhere driver.for is your application program.
If you are using Developer Studio, after establishing a workspace you should make the system aware of the libraries by clicking on Project, then Settings, then Link and entering the library and relevant MKL libraries under Object/library modules. The installation procedure attempts to make Developer Studio aware of the location of the NAG libraries and of the MKL libraries supplied by NAG. You can confirm that it has been successful by examining the Directories pane when Tools/Options/Directories/Show directories for/Libraries has been selected. If the installation had difficulty, perhaps because several versions of Developer Studio were recorded in the registry, then you can set this facility manually in the Directories pane. Otherwise you will have to specify the full path name of the libraries in Object/library modules.
nagex c06eaf
This will copy the example program and its data into the directory c:\test and process them to produce the example program results in the file c06eafe.res. Please note that the environment variables NAGDDDIR and MKLDIR need to be set as follows in order for nagex.bat to run successfully.
The batch file, nagex.bat, which enables a NAG example program to be run, requires the setting of the environment variables NAGDDDIR and MKLDIR. NAGDDDIR should be set to the root directory of the NAG materials, whilst MKLDIR is the root directory of the MKL libraries. If you have not acquired MKL separately then MKLDIR will have the same value as NAGDDDIR.
Under Windows NT, 2000 and XP, the environment variable values may be set using the Control Panel. Under Windows NT, this may be found from the Start Menu by following the Settings/Control Panel/System/Environments route. If the default location is used, set the variable to
nagdddirand the value to
c:\Program Files\Numerical Algorithms Group\FLW3220DDMKLDIR may be set similarly.
Under Windows 95/98, the autoexec.bat file can be edited to add the environment variables. For example, if the default location is used, add the line
set nagdddir=c:\Program Files\Numerical Algorithms Group\FLW3220DDto set NAGDDDIR.
In the online documentation, routine documents present the example programs in a generalised form, using bold italicised terms as described in Section 3.3.
The example programs supplied to a site in machine-readable form have been modified as necessary so that they are suitable for immediate execution. Note that the distributed example programs are those used in this implementation and may not correspond exactly with the programs published in the manual. The distributed example programs should be used in preference wherever possible.
real - DOUBLE PRECISION or REAL (KIND(0.0D0)) basic precision - double precision complex - COMPLEX*16 or COMPLEX (KIND(0.0D0)) additional precision - quadruple precision (REAL*16) machine precision - the machine precision, see the value returned by X02AJF in Section 4
Thus a parameter described as real should be declared as DOUBLE PRECISION in your program. If a routine accumulates an inner product in additional precision, it is using software to simulate quadruple precision.
Additional bold italicised terms are used in the example programs in the online documentation and they must be interpreted as follows:
real as an intrinsic function name - DBLE imag - DIMAG cmplx - DCMPLX conjg - DCONJG e in constants, e.g. 1.0e-4 - D, e.g. 1.0D-4 e in formats, e.g. e12.4 - D, e.g. D12.4
All references to routines in Chapter F07 - Linear Equations (LAPACK) and Chapter F08 - Least-squares and Eigenvalue Problems (LAPACK) use the LAPACK name, not the NAG F07/F08 name. The LAPACK name is precision dependent, and hence the name appears in a bold italicised typeface.
The typeset examples use the single precision form of
the LAPACK name. To convert this name to its double precision form, change the
first character either from S to D or C to Z as appropriate.
For example:
sgetrf refers to the LAPACK routine name - DGETRF cpotrs - ZPOTRS
(a) Subroutines are called as such
(b) Functions are declared with the
right type
(c) The correct number of arguments are passed
(d) All
arguments match in type and structure
The interface blocks were generated automatically by analysing the source code for the NAG Fortran Library. As a consequence, and because these files have been thoroughly tested, they are generally more reliable than individually written declarations.
The NAG Fortran Library Interface Block files consist of 11 separate modules. Their names are:
nag_f77_a_chapter nag_f77_c_chapter nag_f77_d_chapter nag_f77_e_chapter nag_f77_f_chapter nag_f77_g_chapter nag_f77_h_chapter nag_f77_m_chapter nag_f77_p_chapter nag_f77_s_chapter nag_f77_x_chapterThese are supplied in pre-compiled form (.mod files). If you are compiling on the command line, to make one or more files accessible you should either copy them to the current directory or ensure that the directory containing the .mod files has been added to the INCLUDE environment variable.
If you are using Developer Studio, you should find that the installation procedure has made Developer Studio aware of the location of the NAG interface blocks. You can confirm that this has been successful by examining the Directories pane when Tools/Options/Directories/Show directories for/Include files has been selected. If the installation had difficulty, perhaps because several versions of Developer Studio were recorded in the registry, then you can set this facility manually in the Directories pane. Otherwise, after establishing a workspace you should make the system aware of any interface blocks by clicking on Project, then Settings, then Fortran, choosing Preprocessor in the Category menu and entering the full paths to the interface blocks in the box labelled INCLUDE and USE Paths.
In order to make use of these modules from existing Fortran 77 code the following changes need to be made:
These changes are illustrated by showing the conversion of the Fortran 77 version of the example program for NAG Fortran Library routine S18DEF. Please note that this is not exactly the same as the example program that is distributed with this implementation. Each change is surrounded by comments boxed with asterisks.
* S18DEF Example Program Text * Mark 14 Revised. NAG Copyright 1989. ******************************************************************* * Add USE statement for relevant chapters * USE NAG_F77_S_CHAPTER * * ******************************************************************* * .. Parameters .. INTEGER NIN, NOUT PARAMETER (NIN=5,NOUT=6) INTEGER N PARAMETER (N=2) * .. Local Scalars .. COMPLEX*16 Z DOUBLE PRECISION FNU INTEGER IFAIL, NZ CHARACTER*1 SCALE * .. Local Arrays .. COMPLEX*16 CY(N) * .. External Subroutines .. ******************************************************************* * EXTERNAL declarations need to be removed (and type declarations * * for functions). * C EXTERNAL S18DEF * * ******************************************************************* * .. Executable Statements .. WRITE (NOUT,*) 'S18DEF Example Program Results' * Skip heading in data file READ (NIN,*) WRITE (NOUT,*) WRITE (NOUT,99999) 'Calling with N =', N WRITE (NOUT,*) WRITE (NOUT,*) +' FNU Z SCALE CY(1) CY(2) + NZ IFAIL' WRITE (NOUT,*) 20 READ (NIN,*,END=40) FNU, Z, SCALE IFAIL = 0 * CALL S18DEF(FNU,Z,N,SCALE,CY,NZ,IFAIL) * WRITE (NOUT,99998) FNU, Z, SCALE, CY(1), CY(2), NZ, IFAIL GO TO 20 40 STOP * 99999 FORMAT (1X,A,I2) 99998 FORMAT (1X,F7.4,' (',F7.3,',',F7.3,') ',A, + 2(' (',F7.3,',',F7.3,')'),I4,I4) END
S07AAF F(1) = 1.0D+13 F(2) = 1.0D-14 S10AAF E(1) = 1.8500D+1 S10ABF E(1) = 7.080D+2 S10ACF E(1) = 7.080D+2 S13AAF x(hi) = 7.083D+2 S13ACF x(hi) = 1.0D+16 S13ADF x(hi) = 1.0D+17 S14AAF IFAIL = 1 if X > 1.70D+2 IFAIL = 2 if X < -1.70D+2 IFAIL = 3 if abs(X) < 2.23D-308 S14ABF IFAIL = 2 if X > 2.55D+305 S15ADF x(hi) = 2.66D+1 x(low) = -6.25D+0 S15AEF x(hi) = 6.25D+0 S17ACF IFAIL = 1 if X > 1.0D+16 S17ADF IFAIL = 1 if X > 1.0D+16 IFAIL = 3 if 0.0D+00 < X <= 2.23D-308 S17AEF IFAIL = 1 if abs(X) > 1.0D+16 S17AFF IFAIL = 1 if abs(X) > 1.0D+16 S17AGF IFAIL = 1 if X > 1.038D+2 IFAIL = 2 if X < -5.6D+10 S17AHF IFAIL = 1 if X > 1.041D+2 IFAIL = 2 if X < -5.6D+10 S17AJF IFAIL = 1 if X > 1.041D+2 IFAIL = 2 if X < -1.8D+9 S17AKF IFAIL = 1 if X > 1.041D+2 IFAIL = 2 if X < -1.8D+9 S17DCF IFAIL = 2 if abs (Z) < 3.93D-305 IFAIL = 4 if abs (Z) or FNU+N-1 > 3.27D+4 IFAIL = 5 if abs (Z) or FNU+N-1 > 1.07D+9 S17DEF IFAIL = 2 if imag (Z) > 7.00D+2 IFAIL = 3 if abs (Z) or FNU+N-1 > 3.27D+4 IFAIL = 4 if abs (Z) or FNU+N-1 > 1.07D+9 S17DGF IFAIL = 3 if abs (Z) > 1.02D+3 IFAIL = 4 if abs (Z) > 1.04D+6 S17DHF IFAIL = 3 if abs (Z) > 1.02D+3 IFAIL = 4 if abs (Z) > 1.04D+6 S17DLF IFAIL = 2 if abs (Z) < 3.93D-305 IFAIL = 4 if abs (Z) or FNU+N-1 > 3.27D+4 IFAIL = 5 if abs (Z) or FNU+N-1 > 1.07D+9 S18ADF IFAIL = 2 if 0.0D+00 < X <= 2.23D-308 S18AEF IFAIL = 1 if abs(X) > 7.116D+2 S18AFF IFAIL = 1 if abs(X) > 7.116D+2 S18CDF IFAIL = 2 if 0.0D+00 < X <= 2.23D-308 S18DCF IFAIL = 2 if abs (Z) < 3.93D-305 IFAIL = 4 if abs (Z) or FNU+N-1 > 3.27D+4 IFAIL = 5 if abs (Z) or FNU+N-1 > 1.07D+9 S18DEF IFAIL = 2 if real (Z) > 7.00D+2 IFAIL = 3 if abs (Z) or FNU+N-1 > 3.27D+4 IFAIL = 4 if abs (Z) or FNU+N-1 > 1.07D+9 S19AAF IFAIL = 1 if abs(x) >= 4.95000D+1 S19ABF IFAIL = 1 if abs(x) >= 4.95000D+1 S19ACF IFAIL = 1 if X > 9.9726D+2 S19ADF IFAIL = 1 if X > 9.9726D+2 S21BCF IFAIL = 3 if an argument < 1.579D-205 IFAIL = 4 if an argument >= 3.774D+202 S21BDF IFAIL = 3 if an argument < 2.820D-103 IFAIL = 4 if an argument >= 1.404D+102
X01AAF (PI) = 3.1415926535897932D+00 X01ABF (GAMMA) = 0.5772156649015329D+00
The basic parameters of the model
X02BHF = 2 X02BJF = 53 X02BKF = -1021 X02BLF = 1024 X02DJF = .TRUE.Derived parameters of the floating-point arithmetic
X02AJF = Z'3CA0000000000001' ( 1.11022302462516D-16 ) X02AKF = Z'0010000000000000' ( 2.22507385850721D-308 ) X02ALF = Z'7FEFFFFFFFFFFFFF' ( 1.79769313486231D+308 ) X02AMF = Z'0010000000000000' ( 2.22507385850721D-308 ) X02ANF = Z'0010000000000000' ( 2.22507385850721D-308 )Parameters of other aspects of the computing environment
X02AHF = Z'43F0000000000000' ( 1.84467440737095D+19 ) X02BBF = 2147483647 X02BEF = 15 X02DAF = .FALSE.
You are advised to consult the introductory materials before calling any routine.
In addition the following are provided in the .\doc directory
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