List questions from deformation-theory

Published on 24 Apr 2023 - 12:12

28

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Relative version of "On a Noetherian scheme, every quasi-coherent module is the filtered colimit of its coherent submodules"

Published on 27 Apr 2023 - 3:17

59

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Torus $T_2$ as a deformation of $T_1$.

Published on 24 May 2023 - 14:32

75

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How to understand the potential energy cost function based on cotan Laplacian operator in 3D mesh deformation

Published on 25 Mar 2026 - 11:19

44

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If $H$ is a Hopf algebra deformation of $U (\mathfrak g)$ then $H/h H \simeq U (\mathfrak g)$ as a Hopf algebra.

Published on 15 Jun 2023 - 19:11

38

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How to split $T(M \times \Delta)_{0,1}^{\prime}=\phi_* T \mathfrak{X}_{0,1} \oplus T \Delta_{0,1},$ using transversely holomorphic trivialization

Published on 29 Jun 2023 - 0:56

64

Views

Isomorphic deformations of complex structures

Published on 25 Jul 2023 - 12:37

42

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Universal lifting ring of Taylor-Wiles lifting

Published on 03 Aug 2023 - 21:07

76

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What are some applications of deformation theory?

Published on 11 Aug 2023 - 9:23

56

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Extension of line bundle on regular deformation

Published on 05 Sep 2023 - 14:22

34

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Modeling the area-preserving deformation of $r=a\left(1+\cos\left(n\theta\right)\right)$ into a circle of equal area centered at origin (graph incl.)

Published on 26 Sep 2023 - 21:47

150

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Relative Hochschild cohomology

Published on 17 Oct 2023 - 7:57

21

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Deformations and completed tensor products

Published on 17 Oct 2023 - 11:10

118

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Fundamental group of $\mathbb R^2 \setminus \mathbb Z^2$ is non-trivial.

Published on 22 Oct 2023 - 5:43

34

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Varieties with parameters

Published on 23 Oct 2023 - 19:29

List Question

Concerning the q-deformations of semisimple Lie groups

Relative version of "On a Noetherian scheme, every quasi-coherent module is the filtered colimit of its coherent submodules"

Torus $T_2$ as a deformation of $T_1$.

How to understand the potential energy cost function based on cotan Laplacian operator in 3D mesh deformation

If $H$ is a Hopf algebra deformation of $U (\mathfrak g)$ then $H/h H \simeq U (\mathfrak g)$ as a Hopf algebra.

How to split $T(M \times \Delta)_{0,1}^{\prime}=\phi_* T \mathfrak{X}_{0,1} \oplus T \Delta_{0,1},$ using transversely holomorphic trivialization

Isomorphic deformations of complex structures

Universal lifting ring of Taylor-Wiles lifting

What are some applications of deformation theory?

Extension of line bundle on regular deformation

Modeling the area-preserving deformation of $r=a\left(1+\cos\left(n\theta\right)\right)$ into a circle of equal area centered at origin (graph incl.)

Relative Hochschild cohomology

Deformations and completed tensor products

Fundamental group of $\mathbb R^2 \setminus \mathbb Z^2$ is non-trivial.

Varieties with parameters

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