Question

If $H$ is a finite $p$-group and $J_H = \ker(k[H] \rightarrow k)$, then $J_H$ is nilpotent

score 30 · Answer 1 · 2019-04-03 16:11:35

30

Views

If $H$ is a finite $p$-group and $J_H = \ker(k[H] \rightarrow k)$, then $J_H$ is nilpotent

Published on 03 Apr 2019 - 16:11

score 116 · Answer 2 · 2019-04-04 07:52:44

116

Views

When is the matrix $I-P$ nilpotent?

Published on 04 Apr 2019 - 7:52

score 698 · Answer 3 · 2019-04-07 09:29:29

698

Views

If nilpotent matrix $A$ and $AB−BA$ commute, show that $AB$ is nilpotent.

Published on 07 Apr 2019 - 9:29

score 242 · Answer 4 · 2019-04-15 07:26:29

242

Views

Show that $AB$ is nilpotent

Published on 15 Apr 2019 - 7:26

score 431 · Answer 5 · 2019-04-24 19:17:31

431

Views

Quotient algebras of nilpotent Lie algebra are nilpotent

Published on 24 Apr 2019 - 19:17

score 62 · Answer 6 · 2019-04-28 19:48:23

62

Views

how does a nilpotent triangular matrix operate

Published on 28 Apr 2019 - 19:48

score 115 · Answer 7 · 2019-05-02 18:19:03

115

Views

How to find a Jordan basis and a Jordan matrix for a nilpotent matrix?

Published on 02 May 2019 - 18:19

score 47 · Answer 8 · 2019-05-05 08:16:27

47

Views

Help with proof of $ \mathbb{C}[X] \simeq R $ where $R$ is a $ \mathbb{C}$-algebra without nilpotents

Published on 05 May 2019 - 8:16

score 236 · Answer 9 · 2019-05-20 13:17:17

236

Views

Decomposing a symmetric matrix as a sum of nilpotent matrices

Published on 20 May 2019 - 13:17

score 158 · Answer 10 · 2019-05-25 19:13:38

158

Views

Number of zeros in $A^k$

Published on 25 May 2019 - 19:13

score 265 · Answer 11 · 2019-05-26 15:47:31

265

Views

Rings for which the Köthe conjecture holds

Published on 26 May 2019 - 15:47

score 630 · Answer 12 · 2019-05-30 07:45:15

630

Views

Nilpotent Operator Minimal Polynomial

Published on 30 May 2019 - 7:45

score 109 · Answer 13 · 2019-06-01 11:03:10

109

Views

Product of commutative nilpotent linear transformations is zero

Published on 01 Jun 2019 - 11:03

score 27 · Answer 14 · 2019-06-04 14:26:01

27

Views

Given a nilpotent operator $L$ in a certain space, can we always find another space such that $L$ is not nilpotent?

Published on 04 Jun 2019 - 14:26

score 128 · Answer 15 · 2019-06-07 15:03:40

128

Views

If $B$ is nilpotent and $AB=BA$ then $\det(A+B)=\det(A)$ (Asking for other method)

Published on 07 Jun 2019 - 15:03

List Question

If $H$ is a finite $p$-group and $J_H = \ker(k[H] \rightarrow k)$, then $J_H$ is nilpotent

When is the matrix $I-P$ nilpotent?

If nilpotent matrix $A$ and $AB−BA$ commute, show that $AB$ is nilpotent.

Show that $AB$ is nilpotent

Quotient algebras of nilpotent Lie algebra are nilpotent

how does a nilpotent triangular matrix operate

How to find a Jordan basis and a Jordan matrix for a nilpotent matrix?

Help with proof of $ \mathbb{C}[X] \simeq R $ where $R$ is a $ \mathbb{C}$-algebra without nilpotents

Decomposing a symmetric matrix as a sum of nilpotent matrices

Number of zeros in $A^k$

Rings for which the Köthe conjecture holds

Nilpotent Operator Minimal Polynomial

Product of commutative nilpotent linear transformations is zero

Given a nilpotent operator $L$ in a certain space, can we always find another space such that $L$ is not nilpotent?

If $B$ is nilpotent and $AB=BA$ then $\det(A+B)=\det(A)$ (Asking for other method)

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