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vudu vucu
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4 votes
0 answers
184 views

Polynomial power over finite fields with certain conditions

3 votes
2 answers
192 views

Solutions of affine polynomials in characteristic $2$

4 votes
0 answers
107 views

Does roots of L-polynomial of curve being roots of unity imply the curve is supersingular?

3 votes
2 answers
105 views

$x^3+x+b$ where $b \in \mathbb F_{2^k}^*$ where $k$ is is even

8 votes
0 answers
328 views

Basis of (first de Rham) cohomology: $y^n=f(x)$

1 vote
1 answer
47 views

Let $A$ be a set and $x>0$ integer. What is $x^A$?

2 votes
1 answer
117 views

$S_k(x+y)-S_k(x)-S_k(y)$ where $S_k$ is symmetric polynomial

0 votes
1 answer
342 views

poles and zeros of function field of $\mathbb{P}^1$.

1 vote
0 answers
83 views

Is there any definition of such semi-bilinear?

2 votes
1 answer
154 views

Can we rewrite $Tr(ab^2)$ as $Tr(f(a)b)$?

2 votes
1 answer
116 views

What happens to symplectic basis if bilinearity condition is weak

1 vote
0 answers
46 views

Let $c_0, \cdots, c_{n-1}$ be elements of $\mathbb{F_{2^k}}$, find the sum $\sum\limits_{0\leq i < j <n}c_ic_j$

0 votes
1 answer
47 views

Let $y,z$ be two functions such that $y=zf(y)$ where $f$ is a power series wrt $y$. Then we can find of powers series for any $g(y)$

1 vote
1 answer
2k views

Intersection multiplicity of projective plane curve and tangent line