Jorge García

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20212023

most citedA computable formula for the class number of the imaginary quadratic field

Q (- p), p = 4 n - 1

1 citations · 1 across the 3 of their papers we have counts for

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math.NT2023

Class Number of the Imaginary Quadratic Field and Quadratic Residues Identities

Jorge Garcia

A formula for the sum of quadratic residues modulus a prime $p = 4 n - 1$ is studied. We relate some terms on this formula with roots of quadratics and provide an exhaustive analysis of…

math.NT2021★ 1 cited

A computable formula for the class number of the imaginary quadratic field $Q (- p), p = 4 n - 1$

Jorge Garcia

A formula for the class number $h$ of the imaginary quadratic field $Q (- p$ is obtained by counting on a specific way the quadratic residues of a prime number of the form $p=…

Class Number of the Imaginary Quadratic Field and Quadratic Residues Identities

A computable formula for the class number of the imaginary quadratic field Q(−p​), p=4n−1

A computable formula for the class number of the imaginary quadratic field $Q (- p), p = 4 n - 1$