Chin-Jui Yang

most citedBott-Chern homology, Bott-Chern differential cohomology and the Hodge conjecture

1 citations · 1 across the 1 of their papers we have counts for

collaborators

3 papers

math.CV2019★ 1 cited

Bott-Chern homology, Bott-Chern differential cohomology and the Hodge conjecture

Jyh-Haur Teh, Chin-Jui Yang

We propose a version of the Hodge conjecture in Bott-Chern cohomology and using results from characterizing real holomorphic chains by real rectifiable currents to provide a proof…

math.DG2019

A characterization of real holomorphic chains and applications in representing homology classes by algebraic cycles

Jyh-Haur Teh, Chin-Jui Yang

We show that a $2 k$ -current $T$ on a complex manifold is a real holomorphic $k$ -chain if and only if $T$ is locally real rectifiable, $d$ -closed and has $H^{2 k}$ -locally…

math.DG2018

Real rectifiable currents, holomorphic chains and algebraic cycles

Jyh-Haur Teh, Chin-Jui Yang

We study some fundamental properties of real rectifiable currents and give a generalization of King's theorem in characterizing currents defined by positive real holomorphic chains…