Matches in DBpedia 2014 for { ?s ?p In differential geometry, a Wente torus is an immersed torus in of constant mean curvature, discovered by Henry C. Wente (1984). It is a counterexample to the conjecture if Heinz Hopf that every closed, compact, constant-mean-curvature surface is a sphere (though this is true if the surface is embedded). There are similar examples known for every positive genus.. }
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- Wente_torus abstract "In differential geometry, a Wente torus is an immersed torus in of constant mean curvature, discovered by Henry C. Wente (1984). It is a counterexample to the conjecture if Heinz Hopf that every closed, compact, constant-mean-curvature surface is a sphere (though this is true if the surface is embedded). There are similar examples known for every positive genus.".
- Wente_torus comment "In differential geometry, a Wente torus is an immersed torus in of constant mean curvature, discovered by Henry C. Wente (1984). It is a counterexample to the conjecture if Heinz Hopf that every closed, compact, constant-mean-curvature surface is a sphere (though this is true if the surface is embedded). There are similar examples known for every positive genus.".