List questions from invariant-theory

Published on 19 Dec 2023 - 13:35

39

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Solutions to matrix equation related to invariant quantities

Published on 24 Dec 2023 - 4:17

84

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How can I eliminate variable?

Published on 26 Dec 2023 - 13:18

54

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Invariants of the Hyperoctahedral group

Published on 16 Jan 2024 - 21:57

72

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Preserving quantities under linear transformations.

Published on 25 Jan 2024 - 23:49

38

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How we define the Lie symmetry of a stochastic differential equation?

Published on 18 Feb 2024 - 1:32

27

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A basis of the weight space in the semi-invariant ring corresponding to the weight $\langle(2,3,2),\cdot\rangle$

Published on 25 Mar 2026 - 12:50

30

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Finited generatedness of action of $SL_n$ on polynomial functions of $K[M_n]$.

Published on 22 Mar 2024 - 15:33

42

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Algebraic invariants of higher order tensors

Published on 23 Feb 2026 - 7:20

470

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Affine transformation invariants and lie groups

Published on 10 Jan 2015 - 14:27

144

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Representations of symmetric groups of order $2n$ and $n$

Published on 14 Jan 2015 - 1:46

91

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What does invariant exactly mean and how does it get the invariant?

Published on 02 Mar 2015 - 5:35

378

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Discriminant is the unique invariant of $\text{SL}_2\mathbb{Z}$ acting on polynomials.

Published on 05 Mar 2015 - 14:41

195

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Write $V=P_2(\mathbb{R})$ as a direct sum of $V=W_1\oplus W_2 \oplus W_3$

Published on 26 Mar 2026 - 2:56

204

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Characters of Linear Algebraic Groups

Published on 25 Mar 2026 - 16:06

List Question

When one polynomial be a power of another polynomial?

Solutions to matrix equation related to invariant quantities

How can I eliminate variable?

Invariants of the Hyperoctahedral group

Preserving quantities under linear transformations.

How we define the Lie symmetry of a stochastic differential equation?

A basis of the weight space in the semi-invariant ring corresponding to the weight $\langle(2,3,2),\cdot\rangle$

Finited generatedness of action of $SL_n$ on polynomial functions of $K[M_n]$.

Algebraic invariants of higher order tensors

Affine transformation invariants and lie groups

Representations of symmetric groups of order $2n$ and $n$

What does invariant exactly mean and how does it get the invariant?

Discriminant is the unique invariant of $\text{SL}_2\mathbb{Z}$ acting on polynomials.

Write $V=P_2(\mathbb{R})$ as a direct sum of $V=W_1\oplus W_2 \oplus W_3$

Characters of Linear Algebraic Groups

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