Type I and Type II codes over the ring š½2 + uš½2 + vš½2 + uvš½2
From MaRDI portal
Publication:4631110
DOI10.1142/S1793557119500256zbMath1411.94095OpenAlexW2803386183MaRDI QIDQ4631110
Publication date: 24 April 2019
Published in: Asian-European Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s1793557119500256
Related Items (2)
Binary self-dual codes and Jacobi forms over a totally real subfield of \(\mathbb{Q}(\zeta_8)\) ā® Theta series and weight enumerator over an imaginary quadratic field
Cites Work
- Unnamed Item
- Self-dual codes over \(\mathbb F_2 + u\mathbb F_2 + v\mathbb F_2 + uv\mathbb F_2\)
- Construction of extremal self-dual codes over \(\mathbb F_2+u\mathbb F_2\) with an automorphism of odd order
- Self-orthogonal designs and extremal doubly even codes
- Self-dual codes over \(\mathbb F_2 +u\mathbb F_2\) with an automorphism of odd order
- Doubly even extremal codes of length 64
- The binary self-dual codes of length up to 32: A revised enumeration
- All \(\mathbb{Z}_ 4\) codes of type II and length 16 are known
- Type II codes over \(\mathbb F_2+ u\mathbb F_2\) and applications to Hermitian modular forms
- Hadamard matrices and doubly even self-dual error-correcting codes
- On the decomposition of self-dual codes over \(\mathbb F_2 + u\mathbb F_2\) with an automorphism of odd prime order
- Extremal doubly-even self-dual codes from Hadamard matrices
- Self-dual codes over some prime fields constructed from skew-Hadamard matrices
- A method for constructing inequivalent self-dual codes with applications to length 56
- Automorphisms of codes with applications to extremal doubly even codes of length 48
- (v, k, Ī») Configurations and self-dual codes
- Type II codes over F/sub 2/+uF/sub 2/
- Cyclic codes and self-dual codes over F/sub 2/+uF/sub 2/
- Mass formulas for self-dual codes over Z/sub 4/ and F/sub q/+uF/sub q/ rings
- An upper bound for self-dual codes
This page was built for publication: Type I and Type II codes over the ring š½2 + uš½2 + vš½2 + uvš½2