10 citations · 23 across the 5 of their papers we have counts for
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math.AG2018★ 1 cited
Convergence of the mirror to a rational elliptic surface
Lawrence Jack Barrott
The construction introduced by Gross, Hacking and Keel allows one to construct a formal mirror family to a pair where is a smooth rational projective surface and a…
math.AG2018★ 6 cited
Explicit equations for mirror families to log Calabi-Yau surfaces
Lawrence Jack Barrott
Mirror symmetry for del Pezzo surfaces was studied by Auroux, Katzarkov and Orlov who suggested that the mirror should take the form of a Landau-Ginzburg model with a particular ty…
math.AG2018★ 10 cited
Logarithmic Chow theory
Lawrence Jack Barrott
We describe a refined Chow theory for log schemes extending the theory of b-Chow suggested Holmes Pixton and Schmidt based off of a definition of Shokurov. This produces a dimensio…