List questions from pullback

Published on 04 Apr 2021 - 17:35

172

Views

Pull-back of the diagonal is the negative canonical bundle

Published on 04 Apr 2021 - 22:08

39

Views

Pullback on $\mathbb{A}^{n-1}$ of $\pi$ : $Z(F) \rightarrow \mathbb{A}^{n-1}$

Published on 11 Apr 2021 - 5:42

54

Views

Which is a more appropriate type for composition of bundles?

Published on 15 Apr 2021 - 17:12

311

Views

Volume form on compact Lie group

Published on 03 May 2021 - 19:39

142

Views

Subobject classifier of $C$ is the same as the terminal object of $D$

Published on 05 May 2021 - 21:11

316

Views

Do pull backs preserve epi morphisms in a topos?

Published on 06 May 2021 - 15:52

46

Views

Why is $[\top,\bot]$ the character of the coproduct inclusion $i_1$?

Published on 07 May 2021 - 10:05

64

Views

$\phi(u, v) = (2u-v, 3u+2v) =: (x, y)$, compute: $ \phi^*(−ydx + 2xdy)$

Published on 07 May 2021 - 15:20

50

Views

Internally projective object gives a commuting square

Published on 08 May 2021 - 18:24

54

Views

$d : \Omega^r(R^n) \rightarrow Ω^{r+1}(R^n)$ show that: $d ◦ \phi^∗ = \phi^∗ ◦ d$

Published on 15 May 2021 - 14:11

80

Views

Specific example Pull-back equality in manifolds

Published on 01 Jun 2021 - 14:44

123

Views

Pullback connection from a local diffeomorphism under an integral.

Published on 02 Jun 2021 - 19:15

89

Views

Definition of differentiable map that preserves orientations

Published on 15 Jun 2021 - 6:45

121

Views

Equivalent definitions of flat morphism

Published on 25 Jun 2021 - 16:16

List Question

$\int_G dx^1\wedge \cdots \wedge dx^k$ where $G$ is the graph of a function

Pull-back of the diagonal is the negative canonical bundle

Pullback on $\mathbb{A}^{n-1}$ of $\pi$ : $Z(F) \rightarrow \mathbb{A}^{n-1}$

Which is a more appropriate type for composition of bundles?

Volume form on compact Lie group

Subobject classifier of $C$ is the same as the terminal object of $D$

Do pull backs preserve epi morphisms in a topos?

Why is $[\top,\bot]$ the character of the coproduct inclusion $i_1$?

$\phi(u, v) = (2u-v, 3u+2v) =: (x, y)$, compute: $ \phi^*(−ydx + 2xdy)$

Internally projective object gives a commuting square

$d : \Omega^r(R^n) \rightarrow Ω^{r+1}(R^n)$ show that: $d ◦ \phi^∗ = \phi^∗ ◦ d$

Specific example Pull-back equality in manifolds

Pullback connection from a local diffeomorphism under an integral.

Definition of differentiable map that preserves orientations

Equivalent definitions of flat morphism

Trending Questions

Popular # Hahtags

Popular Questions