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what is the most easy to read Algebraic Geometry book?

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#number-theory #algebraic-geometry #reference-request #algebraic-number-theory
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Shtukas?$\mbox{}$

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#number-theory #algebraic-geometry #algebraic-number-theory
257
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Hilbert Class Field for pure cubic fields

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#reference-request #algebraic-number-theory
135
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class number of pure cubic fields and elliptic curves

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#algebraic-number-theory #elliptic-curves
181
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Polynomial transformation of the roots of another irreducible polynomial.

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#polynomials #algebraic-number-theory #irreducible-polynomials
840
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Algorithms for finding the ring of integers

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#number-theory #algebraic-number-theory #integer-rings
64
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Diophantine equations which are easier to solve using $\mathbb{Z}[i]$ compared to $\mathbb{Z}$

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#algebraic-number-theory #contest-math #online-resources
115
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Elements in ring of algebraic integers.

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#number-theory #algebraic-number-theory
263
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Show that i is an element of the p-adic integers if and only if p congruent to 1 mod 4

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#algebraic-number-theory #p-adic-number-theory #class-field-theory
63
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Can one characterise a global field geometrically?

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#algebraic-geometry #algebraic-number-theory
57
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When are the coordinates of the intersection points of plane curves actually algebraic conjugates

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#algebraic-geometry #algebraic-number-theory #algebraic-curves #irreducible-polynomials
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Proof of Hermite-Minkowski's Theorem regarding finite number fields for a given discriminant.

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#proof-writing #algebraic-number-theory
1.5k
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Explain why the determinant of $A$ is the index of the subring?

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#linear-algebra #algebraic-number-theory
498
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Hilbert class field of cubic field

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#algebraic-number-theory #class-field-theory
883
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Motivating mathematics(particularly algebraic number theory) through historical problems.

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#reference-request #algebraic-number-theory #math-history

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