| d01ajc
|
One-dimensional adaptive quadrature, allowing for badly behaved integrands
|
| d01akc
|
One-dimensional adaptive quadrature, suitable for oscillating functions
|
| d01alc
|
One-dimensional adaptive quadrature, allowing for singularities at specified points
|
| d01amc
|
One-dimensional adaptive quadrature over infinite or semi-infinite interval
|
| d01anc
|
One-dimensional adaptive quadrature, finite interval, sine or cosine weight functions
|
| d01apc
|
One-dimensional adaptive quadrature, weight function with end-point singularities of algebraic-logarithmic type
|
| d01aqc
|
One-dimensional adaptive quadrature, weight function 1/(x-c), Cauchy principal value
|
| d01asc
|
One-dimensional adaptive quadrature, semi-infinite interval, sine or cosine weight function
|
| d01bac
|
One-dimensional Gaussian quadrature rule evaluation
|
| d01fcc
|
Multi-dimensional adaptive quadrature |
| d01gbc
|
Multi-dimensional quadrature, using Monte Carlo method
|
| d01sjc
|
One-dimensional adaptive quadrature, allowing for badly behaved integrands, thread-safe
|
| d01skc
|
One-dimensional adaptive quadrature, suitable for oscillating functions, thread-safe
|
| d01slc
|
One-dimensional adaptive quadrature, allowing for singularities at specified points, thread-safe
|
| d01smc
|
One-dimensional adaptive quadrature over infinite or semi-infinite interval, thread-safe
|
| d01snc
|
One-dimensional adaptive quadrature, finite interval, sine or cosine weight functions, thread-safe
|
| d01spc
|
One-dimensional adaptive quadrature, weight function with end-point singularities of algebraic-logarithmic type, thread-safe
|
| d01sqc
|
One-dimensional adaptive quadrature, weight function 1/(x-c), Cauchy principal value, thread-safe
|
| d01ssc
|
One-dimensional adaptive quadrature, semi-infinite interval, sine or cosine weight function, thread-safe
|
| d01tac
|
One-dimensional Gaussian quadrature rule evaluation, thread-safe
|
| d01wcc
|
Multi-dimensional adaptive quadrature, thread-safe
|
| d01xbc
|
Multi-dimensional quadrature, using Monte Carlo method, thread-safe
|
© The Numerical Algorithms Group Ltd, Oxford UK. 2002