The-Anh Ta

activity

20172023

d ⩾ (n lo g n)^{n}

and

d ⩾ (n lo g n)^{n}

in the Conjectures of Green-Griffiths and of Kobayashi

4 citations · 4 across the 4 of their papers we have counts for

collaborators

Showing 2019Show all

3 papers · 1 filter

math.CV2019

Nonvanishing of Cartan CR curvature on boundaries of Grauert tubes around hyperbolic surfaces

Wei Guo Foo, Joel Merker, The-Anh Ta

We show that the boundaries of thin strongly pseudoconvex Grauert tubes, with respect to the Guillemin-Stenzel Kähler metric canonically associated with the Poincaré metric on clos…

math.DG2019

Rigid equivalences of $5$ -dimensional $2$ -nondegenerate rigid real hypersurfaces $M^{5} \subset C^{3}$ of constant Levi rank $1$

Wei Guo Foo, Joel Merker, The-Anh Ta

We study the local equivalence problem for real-analytic ( $C^{ω}$ ) hypersurfaces $M^{5} \subset C^{3}$ which, in coordinates $(z_{1}, z_{2}, w) \in C^{3}$ with $w =…

math.AG2019★ 4 cited

Degrees $d ⩾ (n lo g n)^{n}$ and $d ⩾ (n lo g n)^{n}$ in the Conjectures of Green-Griffiths and of Kobayashi

Joel Merker, The-Anh Ta

Once first answers in any dimension to the Green-Griffiths and Kobayashi conjectures for generic algebraic hypersurfaces $X^{n - 1} \subset P^{n} (C)$ have be…

Nonvanishing of Cartan CR curvature on boundaries of Grauert tubes around hyperbolic surfaces

Rigid equivalences of 5-dimensional 2-nondegenerate rigid real hypersurfaces M5⊂C3 of constant Levi rank 1

Degrees d⩾(n​logn)n and d⩾(nlogn)n in the Conjectures of Green-Griffiths and of Kobayashi

Rigid equivalences of $5$ -dimensional $2$ -nondegenerate rigid real hypersurfaces $M^{5} \subset C^{3}$ of constant Levi rank $1$

Degrees $d ⩾ (n lo g n)^{n}$ and $d ⩾ (n lo g n)^{n}$ in the Conjectures of Green-Griffiths and of Kobayashi