New posts in minimal-polynomials

Minimal polynomial of product, sum, etc., of two algebraic numbers

Showing that the minimal polynomial of an $n \times n$ matrix has degree at most $n$ without using the Cayley-Hamilton Theorem

What are some meaningful connections between the minimal polynomial and other concepts in linear algebra?

Prove $f(x)=x^8-24 x^6+144 x^4-288 x^2+144$ is irreducible over $\mathbb{Q}$

Minimal polynomial of an algebraic number expressed in terms of another algebraic number

Minimal polynomial of $\sqrt[3]{2} + \sqrt{3}$

Minimal polynomial of diagonalizable matrix

What comes after $\cos\left(\tfrac{2\pi}{7}\right)^{1/3}+\cos\left(\tfrac{4\pi}{7}\right)^{1/3}+\cos\left(\tfrac{6\pi}{7}\right)^{1/3}$?

Roots of minimal and characteristic polynomials

Are two matrices having the same characteristic and minimal polynomial always similar?

Why does the largest Jordan block determine the degree for that factor in the minimal polynomial?

Can you find a matrix by its minimal and characteristic polynomials?

Show that the minimal polynomial of $T:\mathbb{K}^n \mapsto \mathbb{K}^n$ remains the same over field extension

Sums and products of algebraic numbers

Find the minimal polynomial of $\sqrt2 + \sqrt3 $ over $\mathbb Q$

Does every linear operator have a minimal polynomial?

$f(x) $ be the minimal polynomial of $a$ (algebraic element) over $\mathbb Q$ , let $b=f'(a) \in \mathbb Q(a)$ , then is $\mathbb Q(a)=\mathbb Q(b)$?

Finding the minimal polynomial of $\sqrt 2 + \sqrt[3] 2$ over $\mathbb Q$.

Constructing the 11-gon by splitting an angle in five

Minimal polynomials and characteristic polynomials [duplicate]