| Procedure | Location | Procedure Type | Description |
|---|---|---|---|
| dgauss_generic | quadrature_module | Subroutine | Integrate a real function of one variable over a finite interval using the specified adaptive algorithm. Intended primarily for high accuracy integration or integration of smooth functions. |
| g10 | quadrature_module | Function | 10-point method. |
| g12 | quadrature_module | Function | 12-point method. |
| g14 | quadrature_module | Function | 14-point method. |
| g6 | quadrature_module | Function | 6-point method. |
| g8 | quadrature_module | Function | This is the 8-point formula from the original SLATEC routine DGAUS8. |
| initialize_integration_class | quadrature_module | Subroutine | Initialize the 1D integration class. Must be called before integration is performed. |
| initialize_integration_class_2d | quadrature_module | Subroutine | Initialize the 2D integration class. Must be called before integration is performed. |
| initialize_integration_class_3d | quadrature_module | Subroutine | Initialize the 3D integration class. Must be called before integration is performed. |
| initialize_integration_class_4d | quadrature_module | Subroutine | Initialize the 4D integration class. Must be called before integration is performed. |
| initialize_integration_class_5d | quadrature_module | Subroutine | Initialize the 5D integration class. Must be called before integration is performed. |
| initialize_integration_class_6d | quadrature_module | Subroutine | Initialize the 6D integration class. Must be called before integration is performed. |
| integrate_1d | quadrature_module | Subroutine | Perform the 1D integration. |
| integrate_2d | quadrature_module | Subroutine | Perform the 2D integration. |
| integrate_3d | quadrature_module | Subroutine | Perform the 3D integration. |
| integrate_4d | quadrature_module | Subroutine | Perform the 4D integration. |
| integrate_5d | quadrature_module | Subroutine | Perform the 5D integration. |
| integrate_6d | quadrature_module | Subroutine | Perform the 6D integration. |