Sharp bounds on the mean condensate run under a flat cover over a convex basin
A research poster from the School of Continuous Improvement models the basin of a solar still as a convex planar body under a flat tilted cover and proves sharp bounds on the mean distance a condensate droplet runs to the edge. A scale-free run constant lies above one half and at most two thirds for every convex basin, every triangle attains the upper bound, and a square basin drains best when the fall line runs from a corner to the midpoint of a far side.
| Authors | Edda Nwafor , Solveig Adeyemi , Brynjar Obiora |
|---|---|
| School | School of Continuous Improvement |
| Output type | Research poster |
| Published | |
| DOI | 10.5555/slop.s0zbc6 |
| Pages | 1 |
| Cited by | 1 output |
| Version | 1.0 |
| Licence | CC BY 4.0 |
Cites
Cited by
Cite as
@misc{slop_s0zbc6,
author = {Edda Nwafor and Solveig Adeyemi and Brynjar Obiora},
title = {The Fall Line of a Square Still: Sharp bounds on the mean condensate run under a flat cover over a convex basin},
year = {2026},
publisher = {Slop University},
doi = {10.5555/slop.s0zbc6},
url = {https://slop.university/outputs/slop-poster-mean-condensate-run-s0zbc6/},
version = {1.0},
note = {Research poster},
}