Tai-Wei Chen

activity

20132017

most citedAeppli and Bott-Chern cohomology for bi-generalized Hermitian manifolds and

d^{'} d^{''}

-lemma

3 citations · 4 across the 3 of their papers we have counts for

collaborators

3 papers

math.AG2017★ 1 cited

Quantization of vector bundles on Lagrangian subvarieties

Vladimir Baranovsky, Taiji Chen

We consider a smooth Lagrangian subvariety Y in a smooth algebraic variety X with an algebraic symplectic from. For a vector bundle E on Y and a choice Oh of deformation quantizati…

math.AT2015

$E_{1}$ -degeneration and $d^{'} d^{''}$ -lemma

Tai-Wei Chen, Chung-I Ho, Jyh-Haur Teh

For a double complex $(A, d^{'}, d^{''})$ , we show that if it satisfies the $d^{'} d^{''}$ -lemma and the spectral sequence ${E_{r}^{p, q}}$ induced by $A$ does not degenerate at $E_{0}$ , then it…

math.DG2013★ 3 cited

Aeppli and Bott-Chern cohomology for bi-generalized Hermitian manifolds and $d^{'} d^{''}$ -lemma

Tai-Wei Chen, Chung-I Ho, Jyh-Haur Teh

We define Aeppli and Bott-Chern cohomology for bi-generalized complex manifolds and show that they are finite dimensional for compact bi-generalized Hermitian manifolds. For totall…

Quantization of vector bundles on Lagrangian subvarieties

E1​-degeneration and d′d′′-lemma

Aeppli and Bott-Chern cohomology for bi-generalized Hermitian manifolds and d′d′′-lemma

$E_{1}$ -degeneration and $d^{'} d^{''}$ -lemma

Aeppli and Bott-Chern cohomology for bi-generalized Hermitian manifolds and $d^{'} d^{''}$ -lemma