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and Nutrition","monthly_downloads":0,"total_dependent_repos":0,"total_dependent_packages":0,"readme":"[![Build Status](https://simc.arpae.it/moncic-ci/CRITERIA3D/rocky8.png)](https://simc.arpae.it/moncic-ci/CRITERIA3D/)\n[![Build Status](https://simc.arpae.it/moncic-ci/CRITERIA3D/rocky9.png)](https://simc.arpae.it/moncic-ci/CRITERIA3D/)\n[![Build Status](https://simc.arpae.it/moncic-ci/CRITERIA3D/fedora40.png)](https://simc.arpae.it/moncic-ci/CRITERIA3D/)\n[![Build Status](https://simc.arpae.it/moncic-ci/CRITERIA3D/fedora42.png)](https://simc.arpae.it/moncic-ci/CRITERIA3D/)\n\n# CRITERIA-3D\nCRITERIA-3D is a three-dimensional water balance for small catchments.  \nIt includes a numerical solution for three-dimensional water and heat flow in the soil, coupled surface and subsurface flow, meteorological data interpolation, radiation budget, crop development and crop water uptake. It needs hourly meteo data as input (air temperature, precipitation, solar irradiance, air relative humidity, wind speed).  \nSee [CRITERIA3D paper](https://github.com/ARPA-SIMC/CRITERIA3D/blob/master/DOC/CRITERIA3D.pdf) for more information. \n\n![](https://github.com/ARPA-SIMC/CRITERIA3D/blob/master/DOC/img/CRITERIA3D.png)\n\n## How to compile CRITERIA-3D\nDependencies:\n- [Qt libraries](https://www.qt.io/download-qt-installer): Qt 5.x or following is needed (download also QtCharts).\n- Only for Qt 6.x : download also *Qt5 Compatibility Module*\n\nBuild (with Qt Creator):\n1) Build the project  *MapGraphics/MapGraphics.pro* \n2) Build the project  *bin/Makeall_CRITERIA3D/Makeall_CRITERIA3D.pro*\n\nWarning: deselect the flag 'Shadow build' in 'Build settings' of the Qt Creator, for both the projects *MapGraphics.pro* and *Makeall_CRITERIA3D.pro*\n\n## How to compile VINE3D\nFollow the same steps of CRITERIA-3D, using the project  *bin/Makeall_CRITERIA3D/Makeall_VINE3D.pro*\n\n## soilFluxes3D library \nagrolib/soilFluxed3D is a numerical solution of flow equations of water and heat in the soil, in a three-dimensional domain.  \nSurface water flow is described by the two-dimensional parabolic approximation of the St. Venant equation, using Manning’s equation of motion. 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