Module D01ALF in NAG
Is a general purpose integrator which calculates an approximation to the
integral of a function F(x) over a finite interval (A,B), where the integrand may
have local singular behaviour at a finite number of points within the integration
interval.
Classes : H2a2a1 . Automatic 1-D finite interval quadrature (user need only
specify required accuracy) (special integrand including
weight functions, oscillating and singular integrands,
principal value integrals, splines, etc.), integrand
available via user-defined procedure
Type : Fortran subroutine in NAG library (D01 sublibrary).
Access : Proprietary. Many implementations available.
Precision: Double.
Usage : CALL D01ALF (F, A, B, NPTS, POINTS, EPSABS, EPSREL, RESULT, ABSERR,
W, LW, IW, LIW, IFAIL)
Details : Documentation Example Example-output
Sites : (1) AIX (2) ITL
AIX: IBM RS6000, National Institute of Standards and Technology (NIST),
Gaithersburg, MD. Available to NIST staff.
Precision: Double.
Access available only to NIST staff on internal Unix systems. They may access this
package provided the /itl tree is cross-mounted.
Link : f77 -o prog prog.f -L/itl/links/generic/lib -lnag
Documentation: acroread
/itl/apps/naglib-19/docs/NAGdoc/fl/pdf/D01/d01alf_fl19.pdf
Example : cat
/itl/apps/naglib-19/flib619da/examples/source/d01alfe.f
Example-outpu: cat
/itl/apps/naglib-19/flib619da/examples/results/d01alfe.r
ITL: Unix Workstation Network, National Institute of Standards and
Technology (NIST), Gaithersburg, MD. Available to NIST staff.
Precision: Double.
Access available only to NIST staff on internal Unix systems. They may access this
package provided the /itl tree is cross-mounted.
Link : f77 -o prog prog.f {-lcomplib.sgimath}
-L/itl/links/generic/{lib lib32 lib64}{/mips3 /mips4}
-lnag
Documentation: acroread
/itl/apps/naglib-19/flib619da/NAGdoc/fl/pdf/D01/d01alf_fl19.pdf
Example : cat
/itl/apps/naglib-19/flib619da/examples/source/d01alfe.f
Example-outpu: cat
/itl/apps/naglib-19/flib619da/examples/results/d01alfe.r
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This page was generated on Fri Jan 09, 2009 at 11:33:39 UTC