/netlib/quadpack

• file: dqc25s.f
  gams: H2a2a2
• file: qc25s.f
  gams: H2a2a2
• file: qage.f
  gams: H2a1a1
  for: same as (quadpack/qag) but provides more information and control
• file: dqage.f
  gams: H2a1a1
  for: same as (quadpack/dqag) but provides more information and control
• file: qagie.f
  gams: H2a3a1,H2a4a1
  for: same as (quadpack/qagi) but provides more information and control
• file: dqagie.f
  gams: H2a3a1,H2a4a1
  for: same as (quadpack/dqagi) but provides more information and control
• file: qagpe.f
  gams: H2a2a1
  for: same as (quadpack/qagp) but provides more information and control
• file: dqagpe.f
  gams: H2a2a1
  for: same as (quadpack/dqagp) but provides more information and control
• file: qagse.f
  gams: H2a1a1
  for: same as (quadpack/qags) but provides more information and control
• file: dqagse.f
  gams: H2a1a1
  for: same as (quadpack/dqags) but provides more information and control
• file: qawoe.f
  gams: H2a2a1
  for: same as (quadpack/qawo) but provides more information and control
• file: dqawoe.f
  gams: H2a2a1
  for: same as (quadpack/dqawo) but provides more information and control
• file: qawse.f
  gams: H2a2a1
  for: same as (quadpack/qaws) but provides more information and control
• file: dqawse.f
  gams: H2a2a1
  for: same as (quadpack/dqaws) but provides more information and control
• file: qawce.f
  gams: H2a2a1,J4
  for: same as (quadpack/qawc) but provides more information and control
• file: dqawce.f
  gams: H2a2a1,J4
  for: same as (quadpack/dqawc) but provides more information and control
• file: qawfe.f
  gams: H2a3a1
  for: same as (quadpack/qawf) but provides more information and control
• file: dqawfe.f
  gams: H2a3a1
  for: same as (quadpack/dqawf) but provides more information and control
• file: qag.f
  gams: H2a1a1
  for: 1D globally adaptive integrator using Gauss-Kronrod quadrature, oscillating integrand
  prec: single
• file: dqag.f
  gams: H2a1a1
  for: 1D globally adaptive integrator using Gauss-Kronrod quadrature, oscillating integrand
  prec: double
• file: qagi.f
  gams: H2a3a1,H2a4a1
  for: 1D globally adaptive integrator, infinite intervals
  prec: single
• file: dqagi.f
  gams: H2a3a1,H2a4a1
  for: 1D globally adaptive integrator, infinite intervals
  prec: double
• file: qagp.f
  gams: H2a2a1
  for: 1D globally adaptive integrator, singularities or discontinuities
  prec: single
• file: dqagp.f
  gams: H2a2a1
  for: 1D globally adaptive integrator, singularities or discontinuities
  prec: double
• file: qags.f
  gams: H2a1a1
  for: 1D globally adaptive integrator using interval subdivision and extrapolation
  prec: single
• file: dqags.f
  gams: H2a1a1
  for: 1D globally adaptive integrator using interval subdivision and extrapolation
  prec: double
• file: qawo.f
  gams: H2a2a1
  for: 1D integration of cos(omega*x)*f(x) or sin(omega*x)*f(x) over a finite interval, adaptive subdivision with extrapolation
  prec: single
• file: dqawo.f
  gams: H2a2a1
  for: 1D integration of cos(omega*x)*f(x) or sin(omega*x)*f(x) over a finite interval, adaptive subdivision with extrapolation
  prec: double
• file: qaws.f
  gams: H2a2a1
  for: 1D integration of functions with powers and or logs over a finite interval
  prec: single
• file: dqaws.f
  gams: H2a2a1
  for: 1D integration of functions with powers and or logs over a finite interval
  prec: double
• file: qawc.f
  gams: H2a2a1,J4
  for: compute Cauchy principal value of f(x)/(x-c) over a finite interval
  prec: single
• file: dqawc.f
  gams: H2a2a1,J4
  for: compute Cauchy principal value of f(x)/(x-c) over a finite interval
  prec: double
• file: qng.f
  gams: H2a1a1
  for: 1D non-adaptive automatic integrator
  prec: single
• file: dqng.f
  gams: H2a1a1
  for: 1D non-adaptive automatic integrator
  prec: double
• file: qawf.f
  gams: H2a3a1
  for: Fourier sine/cosine transform for user supplied interval a to infinity
  prec: single
• file: dqawf.f
  gams: H2a3a1
  for: Fourier sine/cosine transform for user supplied interval a to infinity
  prec: double
• file: qk15.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 15 point rule and give error estimate, non-automatic
  prec: single
• file: dqk15.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 15 point rule and give error estimate, non-automatic
  prec: double
• file: qk21.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 21 point rule and give error estimate, non-automatic
  prec: single
• file: dqk21.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 21 point rule and give error estimate, non-automatic
  prec: double
• file: qk31.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 31 point rule and give error estimate, non-automatic
  prec: single
• file: dqk31.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 31 point rule and give error estimate, non-automatic
  prec: double
• file: qk41.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 41 point rule and give error estimate, non-automatic
  prec: single
• file: dqk41.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 41 point rule and give error estimate, non-automatic
  prec: double
• file: qk51.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 51 point rule and give error estimate, non-automatic
  prec: single
• file: dqk51.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 51 point rule and give error estimate, non-automatic
  prec: double
• file: qk61.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 61 point rule and give error estimate, non-automatic
  prec: single
• file: dqk61.f
  gams: H2a1a2
  for: estimate 1D integral on finite interval using a 61 point rule and give error estimate, non-automatic
  prec: double
• file: qk15i.f
  gams: H2a3a2,H2a4a2
  for: estimate 1D integral on (semi)infinite interval using a 15 point quadrature rule,non-automatic
  prec: single
• file: dqk15i.f
  gams: H2a3a2,H2a4a2
  for: estimate 1D integral on (semi)infinite interval using a 15 point quadrature rule,non-automatic
  prec: double
• file: qk15w.f
  gams: H2a2a2
  for: estimate 1D integral with special singular weight functions using a 15 point quadrature rule
  prec: single
• file: dqk15w.f
  gams: H2a2a2
  for: estimate 1D integral with special singular weight functions using a 15 point quadrature rule
  prec: double
• file: qc25c.f
  gams: H2a2a2,J4
  for: 1D integral for Cauchy principal values using a 25 point quadrature rule
  prec: single
• file: dqc25c.f
  gams: H2a2a2,J4
  for: 1D integral for Cauchy principal values using a 25 point quadrature rule
  prec: double
• file: qmomo.f
  gams: H2a2a1,C3a2
  for: 1D integration of k-th degree Chebyshev polynomial times a function with singularities
  prec: single
• file: dqmomo.f
  gams: H2a2a1,C3a2
  for: 1D integration of k-th degree Chebyshev polynomial times a function with singularities
  prec: double
• file: qc25f.f
  gams: H2a2a2
  for: 1D integral for sin/cos integrand using a 25 point quadrature rule
  prec: single
• file: dqc25f.f
  gams: H2a2a2
  for: 1D integral for sin/cos integrand using a 25 point quadrature rule
  prec: double
• lib: Old (tar)
• file: changes
• file: doc
• file: dqcheb.f
• file: dqelg.f
• file: dqpsrt.f
• file: dqwgtc.f
• file: dqwgtf.f
• file: dqwgts.f
• file: qcheb.f
• file: qelg.f
• file: qpsrt.f
• file: qwgtc.f
• file: qwgtf.f
• file: qwgts.f
• lib: test (tar)
• file: readme

• index help

Eric and Jack