Title:    An indicator-based problem reduction scheme for coupled reactive transport models - dataset


Citation
Freeman BL, Cleall P, Jefferson AD (2020). An indicator-based problem reduction scheme for coupled reactive transport models - datasetCardiff Universityhttps://doi.org/10.17035/d.2019.0079832549


This data is not currently available becauseIntent to publish project results


Access RightsData is provided under a Creative Commons Attribution (CC BY 4.0) licence

Access Method:  https://doi.org/10.17035/d.2019.0079832549 will take you to the repository page for this dataset, where you will be able to download the data or find further access information, as appropriate.


Cardiff University Dataset Creators


Dataset Details

PublisherCardiff University

Date (year) of data becoming publicly available2020

Data format.xlsx

Estimated total storage size of datasetLess than 100 megabytes

Number of Files In Dataset6

DOI 10.17035/d.2019.0079832549

DOI URLhttp://doi.org/10.17035/d.2019.0079832549

Related URLhttp://rm4l.com/


Description

A significant number of transport models have been developed for the simulation of chemical transport in porous media. However, the computational cost can become prohibitively expensive when a problem comprises multiple chemical species; particularly if transport is considered within a significant domain over a long time period. This dataset contains the results produced by a numerical model employing a new indicator-based multi-order problem reduction scheme (PRS) that adresses this issue, as well as those of a full (non-reduced) model. The dataset comprises 6 Excel files, each of which contains predicted chemical concentrations, errors and CPU times of the simulations. The files correspon to: i) a diffusion problem for the validation of the full model, ii) an applicability investigation used to determine the range of applicability of each order of the PRS, iii) a 4 species diffusion problem for the 0th order scheme, iv) a 6 species diffusion problem for the 1st order scheme, v) a 10 species diffusion problem for the 2nd order scheme and vi) a 6 species advection dominant problem for the 1st and 2nd order scheme.

Research results based upon these data are published at http://doi.org/10.1002/nme.6186


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Last updated on 2022-29-04 at 14:42