Space-time block codes from nonassociative division algebras

Abstract

Associative division algebras are a rich source of fully diverse space-time block codes (STBCs). In this paper the systematic construction of fully diverse STBCs from nonassociative algebras is discussed. As examples, families of fully diverse $2\times 2$, $2\times 4$ multiblock and $4\x 4$ STBCs are designed, employing nonassociative quaternion division algebras.

23 pages; final version; to appear in Advances in Mathematics of Communications

References in corpus (2)

• Quadratic Forms and Space-Time Block Codes from Generalized Quaternion and Biquaternion Algebras
• Division Algebras and Wireless Communication

Cited by in corpus (3)

• The nonassociative algebras used to build fast-decodable space-time block codes
• Tensor products of nonassociative cyclic algebras
• Fast-Decodable MIDO Codes with Large Coding Gain