1 citations · 1 across the 5 of their papers we have counts for
6 papers · 1 filter
On first case of Fermat's Last Theorem in the spirit of Kummer and Furtwangler
Roland Queme
This paper has been withdrawn by the author [arXiv admin].
On pi-adic expansion of singular integers of the p-cyclotomic field
Roland Queme
Let p be an odd prime. Let F_p^* be the no-null part of the finite field of p elements. Let K = Q(zeta) be the p-cyclotomic field and let O_K be the ring of integers of K. Let pi b…
On prime factors of class number of cyclotomic fields
Roland Queme
Let p be an odd prime. Let K = \Q(zeta) be the p-cyclotomic number field. Let v be a primitive root mod p and sigma : zeta --> zeta^v be a \Q-isomorphism of the extension K/\Q gene…
Singular Integers and Kummer-Stickelberger relation
Roland Queme
Let p be an odd prime. Let F_p^* be the no-null part of the finite field of p elements. Let K=\Q(zeta) be a p-cyclotomic field and O_K be its ring of integers. Let pi be the prime…
Singular integers and p-class group of cyclotomic fields
Roland Queme
Let be an irregular prime. Let $K=\Q(ζ)$ be the -cyclotomic field. From Kummer and class field theory, there exist Galois extensions $S/\Q$ of degree such that $S/K…
Singular numbers and Stickelberger relation
Roland Queme
Let p be an odd prime. Let K_p = Q(zeta) be the p-cyclotomic field. Let pi be the prime ideal of K_p lying over p. Let G be the Galois group of K_p. Let v be a primitive root mod p…