Pages that link to "Item:Q1175449"
From MaRDI portal
The following pages link to On the multiplicative structure of finite division rings (Q1175449):
Displaying 27 items.
- Primitive semifields of order \(2^{4e}\) (Q522209) (← links)
- On primitive elements in finite semifields (Q630812) (← links)
- Determination of division algebras with 243 elements (Q690425) (← links)
- The multiplicative structure of division rings over number fields and the Hasse norm principle (Q1066952) (← links)
- On the primitivity of four-dimensional finite semifields (Q2011493) (← links)
- Classification of semifields of order 64 (Q2267451) (← links)
- Problems on structure of finite quasifields and projective translation planes (Q2404809) (← links)
- Anneaux à diviseurs et anneaux de Krull (une approche constructive) (Q2802205) (← links)
- Division chains and quasi-Euclidean rings \(p\) (Q2927502) (← links)
- New advances in the computational exploration of semifields (Q3008403) (← links)
- Finite Rings with Applications (Q3053873) (← links)
- Primitive and Non Primitive Finite Semifields (Q3154491) (← links)
- On a Theorem of Ian Hughes About Division Rings of Fractions (Q3154512) (← links)
- PRIMITIVITY OF FINITE SEMIFIELDS WITH 64 AND 81 ELEMENTS (Q3502834) (← links)
- Albert's Construction for Semifields of Even Order (Q3578228) (← links)
- (Q3784271) (← links)
- A Note on the Multiplicative Group of a Division Ring (Q4335566) (← links)
- Equations in Division Rings--A Survey (Q4731326) (← links)
- Divisibility properties of twisted semigroup rings (Q5220626) (← links)
- COORDINATE SETS OF GENERALIZED GALOIS RINGS (Q5315537) (← links)
- Commutative Semifields of Order 3<sup>5</sup> (Q5389027) (← links)
- Cyclic Generalized Galois Rings (Q5719281) (← links)
- A Note on Division Rings (Q5795160) (← links)
- (Q5852847) (← links)
- Minimal Polynomials in Finite Semifields (Q5853304) (← links)
- Minimal Proper Quasifields with Additional Conditions (Q5859192) (← links)
- Combinatorial Nullstellensatz over division rings (Q6083977) (← links)