Bingyi Chen

collaborators

3 papers

math.AG2025

Boundedness of klt complements on Fano fibrations over surfaces

Bingyi Chen

Let $(X, B)$ be an $I^µ$ -lc pair of dimension $d$ with a closed point $x \in X$ . Birkar and Shokurov conjectured that there is an effective Cartier divisor $H$ passing through $x$ suc…

math.AG2024

Singularities on vertical $I^µ$ -log canonical Fano fibrations

Caucher Birkar, Bingyi Chen

Given a Fano type log Calabi-Yau fibration $(X, B) \to Z$ with $(X, B)$ being $I^µ$ -lc, the first author in \cite{Bi23} proved that the generalised pair $(Z, B_{Z} + M_{Z})$ given by the cano…

math.AG2024

Effective bound for singularities on toric fibrations

Bingyi Chen

It was conjectured by M\textsuperscript{c}Kernan and Shokurov that for any Fano contraction $f : X \to Z$ of relative dimension $r$ with $X$ being $I^µ$ -lc, there is a positive $I^´$ d…

Boundedness of klt complements on Fano fibrations over surfaces

Singularities on vertical I^µ-log canonical Fano fibrations

Effective bound for singularities on toric fibrations

Singularities on vertical $I^µ$ -log canonical Fano fibrations