Angélique Campaniello

2 articles · 5 co-authors · latest: 2026-08-14
0 citations · h-index 0 · 4 papersData: Semantic Scholar

We have retold 2 papers by this author. most often about: Water, symplectic geometry, elliptic curve. 5 co-authors across our retellings.

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Fluid Dynamics2026-04-021 minarXiv:2604.01692express
The Heart That Won't Sink
A plastic heart rests on the water and doesn't tip over, no matter how you turn it. It freezes in any position, as if the water were holding it by invisible strings. This trick is possible thanks to the Zindler curve — a shape in which all lines that divide the area in half have the same length. The Zindler curve is a closed curve where any chord that bisects the area has the same length.
Waves That Slip Past Obstacles
Waves on the water's surface usually break against any obstacle — a rock, a piling, an island. But what if you arrange obstacles so cleverly that the wave barely notices them? In a new study, scientists assembled a pattern of many points on the water, arranged according to special mathematical rules, and sent waves through them.