Non-isomorphic maximal function fields from Hermitian subfields
Published on:
22 April 2024
Primary Category:
Number Theory
Paper Authors:
Peter Beelen,
Maria Montanucci,
Jonathan Tilling Niemann,
Luciane Quoos
Bullets
Key Details
Investigates maximal function fields from Hermitian subfields
Computes automorphism groups and Weierstrass semigroups
Shows function fields are often non-isomorphic with same invariants
Determines number of isomorphism classes based on factorization of q+1
Explore the topics in this paper
AI generated summary
Non-isomorphic maximal function fields from Hermitian subfields
This paper investigates a family of maximal function fields arising as subfields of the Hermitian function field. It is shown that these function fields often provide examples of non-isomorphic maximal function fields with the same genus and automorphism group.
Answers from this paper
You might also like
Weierstrass semigroups and symmetry group of a maximal function field
Key ideas on subrings of fields
Summarizing key results on maximal varieties
On the structure of algebras of Dirichlet series invariant under permutations
Fefferman-Stein inequality on Shilov boundaries
Fundamental contributions of the Jacobi field method to maximal totally real embeddings
Comments
No comments yet, be the first to start the conversation...
Sign up to comment on this paper