The phrase "accurate integration" is correct and usable in written English.
It can be used in contexts where precision in combining or incorporating different elements, data, or systems is important.
Example: "The software's accurate integration of various data sources ensures reliable analysis and reporting."
Alternatives: "precise integration" or "correct integration".
This idea was already successfully utilized in the Adaptively Weighted Numerical Integration (AW) method [1], [2], [3], where moments were computed over simplified but homeomorphic domain and then corrected using first-order shape sensitivity, allowing efficient and accurate integration of integrable functions over arbitrary domains.
The effectiveness of the boundary element method is clearly dependent on the implementation of efficient and accurate integration procedures to evaluate boundary integrals of the singular kernels.
Accuracy, measured as the averaged absolute distance of the integrated trajectory to a highly accurate integration with RADAU with 10−11 absolute and 10−8 relative tolerance.
All integrated peaks were manually inspected to ensure correct peak detection and accurate integration.
The two methods were compared and showed a significant improvement with the more accurate integration approach.
In order to get more accurate integration, the subdivision uses the same number of Gauss nodes with other regular element.
Quantified results were manually curated to confirm accurate integrations.
A time-accurate integration method for the study of unsteady incompressible viscous flows is presented, based on a three-point-backward implicit discretization of the Navier-Stokes equations in real time and a pseudo-time relaxation with artificial compressibility to advance the solution between consecutive real time levels.
A second-order accurate numerical integration procedure is used, established entirely in the reference configuration.
The artificial compressibility formulation is utilized with a dual time stepping approach for accurate time integration.
The moments of the peak profiles were measured according to the accurate numerical integration method.
