Let $\Sigma$ be a compact surface. We prove that the set of surface
cubications modulo flips, up to isotopy, is in one-to-one correspondence with
$\Z/2\Z\oplus H_1(\Sigma,\Z/2\Z)$.Comment: revised version, 18

Funar, Louis

English

arXiv

Let Σ be a compact surface. We prove that the set of marked surface cubications modulo flips, up to isotopy, is in one-to-one correspondence with Z/2Z ⊕ H1(Σ, ∂Σ; Z/2Z)

Louis Funar

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Surface cubications mod flips

Let \Sigma be a compact surface. We prove that the set of marked surface cubications modulo flips, up to isotopy, is in one-to-one correspondence with Z/2Z \Phi H1(\Sigma

http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.74.6280

Surface cubications mod flips

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