Abstract
This doctoral research project aims to study techniques in Number Theory, particularly in Galois extensions of number fields, for the application and derivation of new results in locally recoverable codes. (AU)
Has experience in Mathematics, focusing on Mathematics (Source: Lattes Curriculum)
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This doctoral research project aims to study techniques in Number Theory, particularly in Galois extensions of number fields, for the application and derivation of new results in locally recoverable codes. (AU)
The aim of this project is to bring the constructions of Guruswami and Goldfeld et al a step further by exploring algebraic number theoretic properties of compositum of finite Galois extensions of number fields to construct locally recoverable codes with availability, i.e, locally recoverable codes, with different recovery sets. In other words, codes for which the local recoverability of …
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