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- Neovius_surface abstract "In differential geometry, the Neovius surface is a triply periodic minimal surface originally discovered by Finnish mathematician Edvard Rudolf Neovius (the uncle of Rolf Nevanlinna).The surface has genus 9, dividing space into two infinite non-equivalent labyrinths. Like many other triply periodic minimal surfaces it has been studied in relation to the microstructure of block copolymers, surfactant-water mixtures, and crystallography of soft materials.It can be approximated with the level set surfaceIn Schoen's categorisation it is called the C(P) surface, since it is the "complement" of the Schwarz P surface. It can be extended with further handles, converging towards the expanded regular octahedron (in Schoen's categorisation)".
- Neovius_surface thumbnail Neovius'_minimal_surface.png?width=300.
- Neovius_surface wikiPageID "37043957".
- Neovius_surface wikiPageRevisionID "605652690".
- Neovius_surface hasPhotoCollection Neovius_surface.
- Neovius_surface subject Category:Differential_geometry.
- Neovius_surface subject Category:Minimal_surfaces.
- Neovius_surface comment "In differential geometry, the Neovius surface is a triply periodic minimal surface originally discovered by Finnish mathematician Edvard Rudolf Neovius (the uncle of Rolf Nevanlinna).The surface has genus 9, dividing space into two infinite non-equivalent labyrinths.".
- Neovius_surface label "Neovius surface".
- Neovius_surface sameAs m.0n437jf.
- Neovius_surface sameAs Q17086378.
- Neovius_surface sameAs Q17086378.
- Neovius_surface wasDerivedFrom Neovius_surface?oldid=605652690.
- Neovius_surface depiction Neovius'_minimal_surface.png.
- Neovius_surface isPrimaryTopicOf Neovius_surface.
