XLPack 7.0
XLPack Numerical Library (Excel VBA) Reference Manual
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Functions

Functions

Sub Defin (F As LongPtr, A As Double, B As Double, Result As Double, Info As Long, Optional Neval As Long, Optional Eps As Double=-1, Optional L As Long=-1)
 Finite interval automatic quadrature (double exponential (DE) formula)
 
Sub Defin_r (A As Double, B As Double, Result As Double, Info As Long, XX As Double, YY As Double, IRev As Long, Optional Neval As Long, Optional Eps As Double=-1, Optional L As Long=-1)
 Finite interval automatic quadrature (double exponential (DE) formula) (reverse communication version)
 
Sub Qag (F As LongPtr, A As Double, B As Double, Result As Double, Info As Long, Optional AbsErr As Double, Optional Neval As Long, Optional EpsAbs As Double=-1, Optional EpsRel As Double=-1, Optional Key As Long=-1, Optional Limit As Long=-1, Optional Last As Long)
 Finite interval adaptive quadrature (15/21/31/41/51/61 point Gauss-Kronrod rule)
 
Sub Qag_r (A As Double, B As Double, Result As Double, Info As Long, XX As Double, YY As Double, IRev As Long, Optional AbsErr As Double, Optional Neval As Long, Optional EpsAbs As Double=-1, Optional EpsRel As Double=-1, Optional Key As Long=-1, Optional Limit As Long=-1, Optional Last As Long)
 Finite interval adaptive quadrature (15/21/31/41/51/61 point Gauss-Kronrod rule) (reverse communication version)
 
Sub Qags (F As LongPtr, A As Double, B As Double, Result As Double, Info As Long, Optional AbsErr As Double, Optional Neval As Long, Optional EpsAbs As Double=-1, Optional EpsRel As Double=-1, Optional Limit As Long=-1, Optional Last As Long)
 Finite interval adaptive quadrature with sigularities (21 point Gauss-Kronrod rule)
 
Sub Qags_r (A As Double, B As Double, Result As Double, Info As Long, XX As Double, YY As Double, IRev As Long, Optional AbsErr As Double, Optional Neval As Long, Optional EpsAbs As Double=-1, Optional EpsRel As Double=-1, Optional Limit As Long=-1, Optional Last As Long)
 Finite interval adaptive quadrature with sigularities (21 point Gauss-Kronrod rule) (reverse communication version)
 
Sub Qng (F As LongPtr, A As Double, B As Double, Result As Double, Info As Long, Optional AbsErr As Double, Optional Neval As Long, Optional EpsAbs As Double=-1, Optional EpsRel As Double=-1)
 Finite interval automatic quadrature (21/43/87 point Gauss-Kronrod rule)
 
Sub Qng_r (A As Double, B As Double, Result As Double, Info As Long, XX As Double, YY As Double, IRev As Long, Optional AbsErr As Double, Optional Neval As Long, Optional EpsAbs As Double=-1, Optional EpsRel As Double=-1)
 Finite interval automatic quadrature (21/43/87 point Gauss-Kronrod rule) (reverse communication version)
 

Detailed Description

This is the group of H2a1a. One dimensional finite interval quadrature (automatic quadrature).