Pages that link to "Item:Q958634"

The following pages link to On the Galois module structure of cyclic Kummer extensions (Q958634):

Displaying 20 items.

• Local Galois module structure in positive characteristic and continued fractions (Q873887) (← links)
• On Galois structure of the integers in elementary abelian extensions of local number fields (Q996208) (← links)
• Galois module structure of the rings of integers in wildly ramified extensions (Q1121322) (← links)
• Galois module structure of non-Kummer extensions (Q1127560) (← links)
• On the Galois module structure over CM-fields (Q1197372) (← links)
• Swan modules and realisable classes for Kummer extensions of prime degree (Q1284240) (← links)
• Determination of conductors from Galois module structure (Q1849679) (← links)
• Kernel groups and nontrivial Galois module structure of imaginary quadratic fields (Q1880984) (← links)
• Galois module structure of ideals in wildly ramified cyclic extensions of degree \(p^ 2\) (Q1893881) (← links)
• On the Galois module structure of ideals and rings of all integers of \({\mathfrak p}\)-adic number fields (Q1904230) (← links)
• Self-dual integral normal bases and Galois module structure (Q2841770) (← links)
• GALOIS MODULE STRUCTURE OF <i>p</i>TH-POWER CLASSES OF CYCLIC EXTENSIONS OF DEGREE <i>p</i>ⁿ (Q3377415) (← links)
• ON THE INTEGRAL GALOIS MODULE STRUCTURE OF CYCLIC EXTENSIONS OF p-ADIC FIELDS (Q3516841) (← links)
• Galois module structure of abelian extensions. (Q3755541) (← links)
• On the cyclicity and cocyclicity ofG-modules (Q3810843) (← links)
• Some self-dual local rings of integers not free over their associated orders (Q3977012) (← links)
• Unramified Abelian Extensions of <i>CM</i> -Fields and their Galois Module Structure (Q4024846) (← links)
• Module structure of integers in metacyclic extensions (Q4386272) (← links)
• EXPLICIT KUMMER GENERATORS FOR CYCLOTOMIC EXTENSIONS (Q5074006) (← links)
• The structure of formal modules as Galois modules in cyclic unramified \(p\)-extensions (Q6043871) (← links)