Relative Galois Module Structure of Rings of Integers and Elliptic Functions II

1985 ◽  
Vol 121 (3) ◽  
pp. 519 ◽  
Author(s):  
M. J. Taylor
Keyword(s):  
Elliptic Functions ◽  
Module Structure ◽  
Galois Module ◽  
Galois Module Structure ◽  
Rings Of Integers

Relative Galois module structure of rings of integers and elliptic functions

1983 ◽  
Vol 94 (3) ◽  
pp. 389-397 ◽  
Author(s):  
M. J. Taylor
Keyword(s):  
Number Field ◽  
Finite Extension ◽  
Elliptic Functions ◽  
Complex Numbers ◽  
Module Structure ◽  
Galois Module ◽  
Integral Ideal ◽  
Ring Of Integers ◽  
Rings Of Integers ◽  
Imaginary Number

Let K be a quadratic imaginary number field with discriminant less than −4. For N either a number field or a finite extension of the p-adic field p, we let N denote the ring of integers of N. Moreover, if N is a number field then we write for the integral closure of [½] in N. For an integral ideal & of K we denote the ray classfield of K with conductor & by K(&). Once and for all we fix a choice of embedding of K into the complex numbers .

scholarly journals On the relative Galois module structure of rings of integers in tame extensions

2018 ◽  
Vol 12 (8) ◽  
pp. 1823-1886
Author(s):  
Adebisi Agboola ◽  
Leon McCulloh
Keyword(s):  
Module Structure ◽  
Galois Module ◽  
Galois Module Structure ◽  
Rings Of Integers

scholarly journals Galois module structure of rings of integers

1980 ◽  
Vol 30 (3) ◽  
pp. 11-48 ◽  
Author(s):  
Martin J. Taylor
Keyword(s):  
Module Structure ◽  
Galois Module ◽  
Galois Module Structure ◽  
Rings Of Integers
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