Question

Spanning set of symmetric invariants of tensor powers

score 62 · Answer 1 · 2023-02-26 00:42:39

62

Views

Spanning set of symmetric invariants of tensor powers

Published on 26 Feb 2023 - 0:42

score 21 · Answer 2 · 2023-03-21 13:08:15

21

Views

Show that there exists exactly one $l_A$-invariant $K$-subspace of dimension $1$ in $K^2$.

Published on 21 Mar 2023 - 13:08

score 154 · Answer 3 · 2023-03-27 21:59:08

154

Views

If $T$ has irreducible minimal polynomial, can one decompose the space as a direct sum of invariant subspaces without non-trivial invariant subspaces.

Published on 27 Mar 2023 - 21:59

score 56 · Answer 4 · 2023-04-01 17:16:34

56

Views

Let $U=\langle(1,0,1)\rangle$. Determine the equations of the orthogonal subspace of $U$

Published on 01 Apr 2023 - 17:16

score 36 · Answer 5 · 2023-05-09 08:33:14

36

Views

Equivalent conditions for reducibility of $\mathbb{C}$-linear operator on ${\mathbb{C}}^n$

Published on 09 May 2023 - 8:33

score 158 · Answer 6 · 2023-05-11 08:55:41

158

Views

Connection between invariant subspaces and eigenvectors of a linear operator: Showing that if $A,B$ commute then $A$ and $B$ share an eigenvector

Published on 11 May 2023 - 8:55

score 67 · Answer 7 · 2023-05-13 13:35:15

67

Views

Irreducible representations of the tensor product of three Lie groups and projectors of an invariant Hermitian matrix.

Published on 13 May 2023 - 13:35

score 31 · Answer 8 · 2023-05-17 12:45:47

31

Views

Proving that every invariant subspace of $\mathbb{F}^n$ is of the form $span(e_1,...,e_k)$

Published on 17 May 2023 - 12:45

score 109 · Answer 9 · 2026-03-25 10:15:39

109

Views

Commuting matrices and their Jordan forms

Published on 25 Mar 2026 - 10:15

score 50 · Answer 10 · 2023-05-20 17:59:05

50

Views

Finding all invariant subspaces of $T_A:\mathbb{C}^n \to \mathbb{C}^n$ where $A=J_{n_1}(\lambda_1)\oplus ... \oplus J_{n_k}(\lambda_k)$

Published on 20 May 2023 - 17:59

score 42 · Answer 11 · 2023-06-03 11:35:49

42

Views

Direct sum of primary decompositions vector spaces intersected with a T invariant subspace.

Published on 03 Jun 2023 - 11:35

score 33 · Answer 12 · 2023-06-08 19:48:16

33

Views

Prove that $W$ is invariant subspace of $\mathbb{R}^4$ with respect to linear operator $\mathcal{T}$

Published on 08 Jun 2023 - 19:48

score 47 · Answer 13 · 2023-06-09 16:15:40

47

Views

Confused regarding Linear Invariant Subspaces

Published on 09 Jun 2023 - 16:15

score 99 · Answer 14 · 2023-06-16 14:38:01

99

Views

Is Sequence Convergence a topological Invariant?

Published on 16 Jun 2023 - 14:38

score 46 · Answer 15 · 2023-06-18 14:36:21

46

Views

Finding an $\mathcal{A}$-invariant subspace of $\mathbb{R}^2$

Published on 18 Jun 2023 - 14:36

List Question

Spanning set of symmetric invariants of tensor powers

Show that there exists exactly one $l_A$-invariant $K$-subspace of dimension $1$ in $K^2$.

If $T$ has irreducible minimal polynomial, can one decompose the space as a direct sum of invariant subspaces without non-trivial invariant subspaces.

Let $U=\langle(1,0,1)\rangle$. Determine the equations of the orthogonal subspace of $U$

Equivalent conditions for reducibility of $\mathbb{C}$-linear operator on ${\mathbb{C}}^n$

Connection between invariant subspaces and eigenvectors of a linear operator: Showing that if $A,B$ commute then $A$ and $B$ share an eigenvector

Irreducible representations of the tensor product of three Lie groups and projectors of an invariant Hermitian matrix.

Proving that every invariant subspace of $\mathbb{F}^n$ is of the form $span(e_1,...,e_k)$

Commuting matrices and their Jordan forms

Finding all invariant subspaces of $T_A:\mathbb{C}^n \to \mathbb{C}^n$ where $A=J_{n_1}(\lambda_1)\oplus ... \oplus J_{n_k}(\lambda_k)$

Direct sum of primary decompositions vector spaces intersected with a T invariant subspace.

Prove that $W$ is invariant subspace of $\mathbb{R}^4$ with respect to linear operator $\mathcal{T}$

Confused regarding Linear Invariant Subspaces

Is Sequence Convergence a topological Invariant?

Finding an $\mathcal{A}$-invariant subspace of $\mathbb{R}^2$

Trending Questions

Popular # Hahtags

Popular Questions