H2a3a. One dimensional semi-infinite interval quadrature

Functions
Sub	Dehint (F As LongPtr, A As Double, Result As Double, Info As Long, Optional Neval As Long, Optional L As Long, Optional Eps As Double=-1)
	Semi-infinite interval automatic quadrature (double exponential (DE) formula)
Sub	Dehint_r (A As Double, Result As Double, Info As Long, XX As Double, YY As Double, IRev As Long, Optional Neval As Long, Optional L As Long, Optional Eps As Double=-1)
	Semi-infinite interval automatic quadrature (double exponential (DE) formula) (reverse communication version)
Sub	Deoint (F As LongPtr, A As Double, Omega As Double, Integr As Long, Result As Double, Info As Long, Optional Neval As Long, Optional Err As Double, Optional Eps As Double=-1, Optional Phi As Long=0)
	Semi-infinite interval automatic quadrature for Fourier integrals (double exponential (DE) formula)
Sub	Deoint_r (A As Double, Omega As Double, Integr As Long, Result As Double, Info As Long, XX As Double, YY As Double, IRev As Long, Optional Neval As Long, Optional Err As Double, Optional Eps As Double=-1, Optional Phi As Long=0)
	Semi-infinite interval automatic quadrature for Fourier integrals (double exponential (DE) formula) (reverse communication version)
Sub	Qagi (F As LongPtr, Bound As Double, Inf As Long, 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)
	Infinite interval automatic quadrature (adaptive automatic quadrature)
Sub	Qagi_r (Bound As Double, Inf As Long, 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)
	Infinite interval automatic quadrature (adaptive automatic quadrature) (reverse communication version)
Sub	Qawf (F As LongPtr, A As Double, Omega As Double, Integr As Long, Result As Double, Info As Long, Optional AbsErr As Double, Optional Neval As Long, Optional EpsAbs As Double=-1, Optional Limlst As Long=-1, Optional Lst As Long, Optional Limit As Long=-1, Optional Maxp1 As Long=-1)
	Semi-infinite interval adaptive quadrature for Fourier integrals (25-point Clenshaw-Curtis and 15-point Gauss-Kronrod rule)
Sub	Qawf_r (A As Double, Omega As Double, Integr As Long, 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 Limlst As Long=-1, Optional Lst As Long, Optional Limit As Long=-1, Optional Maxp1 As Long=-1)
	Semi-infinite interval adaptive quadrature for Fourier integrals (25-point Clenshaw-Curtis and 15-point Gauss-Kronrod rule) (reverse communication version)
Sub	Qk15i (F As LongPtr, A As Double, Inf As Long, Result As Double, Optional AbsErr As Double)
	Semi-infinite/infinite interval quadrature (15-point Gauss-Kronrod rule)
Sub	Qk15i_r (A As Double, Inf As Long, Result As Double, XX As Double, YY As Double, IRev As Long, Optional AbsErr As Double)
	Semi-infinite/infinite interval quadrature (15-point Gauss-Kronrod rule) (reverse communication version)

Detailed Description

This is the group of H2a3a. One dimensional semi-infinite interval quadrature (user-defined integrand function).