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Embeddedness conjecture for the $(m,n,m+n-1)$ family of harmonic ends
Embeddedness conjecture. This end is a complete, properly embedded end of type $(m,n,m+n-1)$ . The surrounding discussion says that numerical evidence supports embeddedness, but tha…
openembedded-surfaces harmonic-surfaces
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Embeddedness conjecture for the (m,n,m+n−1)(m,n,m+n-1)(m,n,m+n−1) family of harmonic ends