Question

Endomorphisms $f,\overline{f}$ and $f|_U$ (with $U\subseteq V$ being $f$-invariant) satisfying $\det(f)=\det(\overline{f})\det(f|_U).$

score 54 · Answer 1 · 2023-04-23 14:08:17

54

Views

Endomorphisms $f,\overline{f}$ and $f|_U$ (with $U\subseteq V$ being $f$-invariant) satisfying $\det(f)=\det(\overline{f})\det(f|_U).$

Published on 23 Apr 2023 - 14:08

score 67 · Answer 2 · 2023-04-26 15:28:00

67

Views

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score 146 · Answer 3 · 2023-04-29 19:27:11

146

Views

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score 20 · Answer 4 · 2026-03-25 09:24:09

20

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score 115 · Answer 5 · 2026-03-27 15:36:19

115

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score 61 · Answer 6 · 2023-05-04 11:00:20

61

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score 141 · Answer 7 · 2023-05-04 11:23:06

141

Views

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score 65 · Answer 8 · 2023-05-04 19:24:49

65

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score 101 · Answer 9 · 2023-05-10 11:52:18

101

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score 75 · Answer 10 · 2023-05-10 20:29:11

75

Views

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score 215 · Answer 11 · 2023-05-13 18:18:29

215

Views

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Published on 13 May 2023 - 18:18

score 57 · Answer 12 · 2023-05-21 21:20:19

57

Views

If $E \subset F$ then $\dim(V/F) \le \dim (V/E)$

Published on 21 May 2023 - 21:20

score 52 · Answer 13 · 2023-05-23 04:05:38

52

Views

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Published on 23 May 2023 - 4:05

score 41 · Answer 14 · 2026-03-26 06:32:58

41

Views

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Published on 26 Mar 2026 - 6:32

score 88 · Answer 15 · 2023-05-25 15:47:49

88

Views

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Published on 25 May 2023 - 15:47

List Question

Endomorphisms $f,\overline{f}$ and $f|_U$ (with $U\subseteq V$ being $f$-invariant) satisfying $\det(f)=\det(\overline{f})\det(f|_U).$

Quotient space and the need of being a closed left ideal

Finding Submodules of $\mathbb{Q}[x]/(x^3)$

Efficiently finding a solution to the rainbow cryptosystem with quotient spaces

Canonical definition of quotient bundle

Basis for $V$ from basis for subspace $U$ and quotient space $V/U$

What if a group action on a smooth manifold is proper, smooth BUT not free?

Dimension of cokernel of direct sum of operators

Hatcher's exercise 0.26 - topological concern

The restriction of a continuous and surjective function is a quotient map

Show that a map $f:X\rightarrow Y$ is nullhomotopic iff it extends to a map $F:CX\rightarrow Y$

If $E \subset F$ then $\dim(V/F) \le \dim (V/E)$

How to visualize these quotient spaces of $\mathbb{\overline{B}}^2$ and $I\times I$?

Isomorphism theorems to conclude that cokernel is finite dimensional

Quotient of elliptic riemann surface by $\mathbb{Z}/3$

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