default search action
Google
Google Scholar
Semantic Scholar
Internet Archive Scholar
CiteSeerX
ORCIDFinite Fields and Their Applications, Volume 113
Volume 113, 2026
- Jin Wang
, Jun-e Feng, Yiliang Li:
Finite-field consensus networks with multi-communication channels and time-delays. 102814 - Yin Chen, Shan Ren:
Modular matrix invariants under some transpose actions. 102824 - Yuqing Fu, Hongwei Liu:
A class of narrow-sense BCH codes of length q m - 1 λ. 102825 - Claudemir Fideles, Mateus Eduardo Salomão, Evandro Riva:
Graded identities for the Jordan algebra of the symmetric matrices of order two over finite fields. 102826 - Peter J. Cho, Jinjoo Yoo:
Some applications of the traces of Frobenius of elliptic curves in a certain family. 102827 - Jiayu Ma, Jialu Liu, Yang Ding:
New families of additive non-Reed-Solomon MDS codes. 102829 - Valerio Dose, Guido Maria Lido, Pietro Mercuri, Claudio Stirpe:
Maximal curves over finite fields and a modular isogeny. 102831 - Engin Senel:
Decoding GAG codes beyond half the Özbudak-Stichtenoth bound. 102832 - Michael Harm:
Distribution of solutions to systems of congruences in balls. 102834 - Ilaria Cardinali, Luca Giuzzi:
Linear codes arising from the point-hyperplane geometry - Part II: the twisted embedding. 102830 - Ruikai Chen:
On sesquilinear forms over finite fields. 102833 - Rod Gow, Gary McGuire:
A conjecture on primitive polynomials over finite fields. 102836
manage site settings
To protect your privacy, all features that rely on external API calls from your browser are turned off by default. You need to opt-in for them to become active. All settings here will be stored as cookies with your web browser. For more information see our F.A.Q.
last updated on 2026-08-02 01:04 CEST by the dblp team
all metadata released as open data under CC0 1.0 license
see also: Terms of Use | Privacy Policy | Imprint
dblp was originally created in 1993 at:
since 2018, dblp has been operated, funded, and maintained by:
Schloss Dagstuhl - Leibniz Center for Informatics is a member of the Leibniz Association and is funded by the federal government of Germany and the states of Germany, especially Saarland and Rhineland‑Palatinate.
