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Zhaoting Wei's user avatar
Zhaoting Wei's user avatar
Zhaoting Wei's user avatar
Zhaoting Wei
  • Member for 12 years, 5 months
  • Last seen this week
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asked
Has anyone studied the derived category of Higgs sheaves?
awarded
 Popular Question
asked
Is an infinite direct sum of quasi-coherent $\mathcal{O}_X$-modules quasi-coherent on a complex manifold?
awarded
 Notable Question
awarded
 Yearling
asked
Do we have a Grauert-Fischer theorem for non-trivial families?
revised
Is an isomorphism between holomorphic vector bundles still holomorphic with respect to a deformation parameter?
edited tags
revised
Is an isomorphism between holomorphic vector bundles still holomorphic with respect to a deformation parameter?
I give a counter example to the original question and updated the question.
asked
Is an isomorphism between holomorphic vector bundles still holomorphic with respect to a deformation parameter?
asked
Is any deformation of an acyclic complex gauge equivalent to a trivial one?
comment
Does homotopy equivalence between deformations of cochain complexes imply gauge equivalence?
@JonPridham If we tensor with the maximal ideal of an Artin local ring, is these two definitions equivalent? I have edited my question and could you have a look again?
revised
Does homotopy equivalence between deformations of cochain complexes imply gauge equivalence?
I rephrase the problem by tensoring with the maximal ideal of an Artin local ring.
asked
Does homotopy equivalence between deformations of cochain complexes imply gauge equivalence?
awarded
 Notable Question
accepted
Do we have $d(P_{+}(\omega\wedge \theta))=d_{+}\omega\wedge \theta-\omega\wedge d_{+}\theta$ on a self-dual manifold?
revised
Do we have $d(P_{+}(\omega\wedge \theta))=d_{+}\omega\wedge \theta-\omega\wedge d_{+}\theta$ on a self-dual manifold?
I replace "-" by "+" because I want to consider the self-dual case.
asked
Do we have $d(P_{+}(\omega\wedge \theta))=d_{+}\omega\wedge \theta-\omega\wedge d_{+}\theta$ on a self-dual manifold?
accepted
Can we define $\partial\bar{\partial}(\log|z_1|^2)\wedge \partial\bar{\partial}(\log|z_2|^2)$ as a current?
asked
Can we define $\partial\bar{\partial}(\log|z_1|^2)\wedge \partial\bar{\partial}(\log|z_2|^2)$ as a current?
asked
Do we have an equivariant version of integrability theorem of flat connections?
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