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20012014
most citedConcatenated Quantum Codes Constructible in Polynomial Time: Efficient Decoding and Error Correction

51 citations · 186 across the 12 of their papers we have counts for

collaborators

12 papers

math-ph2014★ 12 cited

The Minimum Number of Rotations About Two Axes for Constructing an Arbitrary Fixed Rotation

Mitsuru Hamada

For any pair of three-dimensional real unit vectors and with and any rotation , let denote the least…

cs.IT2010

An Exposition of a Result in "Conjugate Codes for Secure and Reliable Information Transmission"

Mitsuru Hamada

An elementary proof of the attainability of random coding exponent with linear codes for additive channels is presented. The result and proof are from Hamada (Proc. ITW, Chendu, Ch…

cs.IT2007★ 5 cited

Constructive Conjugate Codes for Quantum Error Correction and Cryptography

Mitsuru Hamada

A conjugate code pair is defined as a pair of linear codes either of which contains the dual of the other. A conjugate code pair represents the essential structure of the correspon…

quant-ph2006★ 5 cited

Concatenated Conjugate Codes

Mitsuru Hamada

A conjugate code pair is defined as a pair of linear codes either of which contains the dual of the other. A conjugate code pair represents the essential structure of the correspon…

quant-ph2006★ 10 cited

Conjugate Codes and Applications to Cryptography

Mitsuru Hamada

A conjugate code pair is defined as a pair of linear codes such that one contains the dual of the other. The conjugate code pair represents the essential structure of the correspon…

quant-ph2006★ 51 cited

Concatenated Quantum Codes Constructible in Polynomial Time: Efficient Decoding and Error Correction

Mitsuru Hamada

A method for concatenating quantum error-correcting codes is presented. The method is applicable to a wide class of quantum error-correcting codes known as Calderbank-Shor-Steane (…