Pages that link to "Item:Q2011021"
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The following pages link to Quantum codes obtained from constacyclic codes (Q2011021):
Displaying 21 items.
- Quantum codes derived from negacyclic codes (Q725974) (← links)
- New quantum codes from constacyclic codes over the ring \(R_{k,m}\) (Q2070256) (← links)
- A family of constacyclic codes over a class of non-chain rings \({\mathcal{A}}_{q,r}\) and new quantum codes (Q2089198) (← links)
- New quantum constacyclic codes (Q2100740) (← links)
- \((f, \sigma, \delta)\)-skew polycyclic codes and their applications to quantum codes (Q2114020) (← links)
- Hermitian hulls of constacyclic codes and their applications to quantum codes (Q2114037) (← links)
- Construction of LCD and new quantum codes from cyclic codes over a finite non-chain ring (Q2130026) (← links)
- New quantum codes from skew constacyclic codes over a class of non-chain rings \(R_{e, q}\) (Q2239741) (← links)
- On the construction of quantum constacyclic codes (Q2402978) (← links)
- The images of constacyclic codes and new quantum codes (Q2681548) (← links)
- Quantum bicyclic hyperbolic codes (Q2681569) (← links)
- New quantum codes from constacyclic and additive constacyclic codes (Q2681690) (← links)
- New quantum codes from constacyclic codes over a non-chain ring (Q2687097) (← links)
- Quantum Codes Derived From Certain Classes of Polynomials (Q2976538) (← links)
- Quantum Cyclic and Constacyclic Codes (Q3547826) (← links)
- A new construction of quantum codes from quasi-cyclic codes over finite fields (Q6107478) (← links)
- New quantum codes derived from group rings (Q6109223) (← links)
- Galois hulls of constacyclic codes over finite fields (Q6159430) (← links)
- Hermitian dual-containing constacyclic codes over \(\mathbb{F}_{q^2}+v_1 \mathbb{F}_{q^2}+\cdots +v_r \mathbb{F}_{q^2}\) and new quantum codes (Q6159434) (← links)
- New quantum codes from skew constacyclic codes (Q6167304) (← links)
- On quantum codes construction from constacyclic codes over the ring \(\mathfrak{I}_q [\mathfrak{u, v}] / \langle \mathfrak{u}^2 - \alpha^2, \mathfrak{v}^2 - \alpha^2, \mathfrak{uv} - \mathfrak{vu} \rangle\) (Q6631821) (← links)