Jun 14, 2009 · Hermitian self-orthogonal [n,2,n-1] codes over GF(q^{2}) with dual distance three are constructed by using finite field theory. Hence, [[n,n-4, ...
Nov 16, 2010 · Hermitian self-orthogonal [ 𝑛 , 2 , 𝑛 − 1 ] codes over 𝐅 𝑞 2 with dual distance three are constructed by using finite field theory. Hence, ...
Two classes of new quantum maximum-distance-separable (MDS) codes are constructed with parameters q and d, where q is an odd prime power with the form q ...
Recently, researchers have constructed some of such quantum MDS codes utilizing constacyclic codes, negacyclic codes and generalized Reed-Solomn codes (see [3,5 ...
Hermitian self-orthogonal [n,2,n-1] codes over Fq2 with dual distance three are constructed by using finite field theory. Hence, [[n,n-4,3]]q quantum maximal- ...
Nov 16, 2010 · A thorough discussion on the principles of quantum coding theory was given in [3] and [4] for binary quantum stabilizer codes. An appealing.
... A quantum code that achieves this bound is called a quantum maximum distance separable (MDS) code. As in the classical case, quantum MDS codes form an ...
Quantum quadratic-residue (QR) code — Almost all quantum QR codes for prime-dimensional qudits are quantum MDS [3; Corr. 11]. Galois-qudit quantum RM code — ...
For each odd prime power $q$, let $4 \leq n\leq q^{2}+1$. Hermitian self-orthogonal $[n,2,n-1]$ codes over $GF(q^{2})$ with dual distance three are ...
Many quantum MDS codes are constructed from Hermitian self-orthogonal codes over G F ( q 2 ) using the Hermitian construction [3–6], in particular from cyclic ...