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Dive into the research topics where nnian Ge is active.

Publication


Featured researches published by nnian Ge.


Designs, Codes and Cryptography | 2018

New constructions of MDS symbol-pair codes

Baokun Ding; Gennian Ge; Jun Zhang; Tao Zhang; Yiwei Zhang

Motivated by the application of high-density data storage technologies, symbol-pair codes are proposed to protect against pair-errors in symbol-pair channels, whose outputs are overlapping pairs of symbols. The research of symbol-pair codes with the largest minimum pair-distance is interesting since such codes have the best possible error-correcting capability. A symbol-pair code attaining the maximal minimum pair-distance is called a maximum distance separable (MDS) symbol-pair code. In this paper, we focus on constructing linear MDS symbol-pair codes over the finite field


Finite Fields and Their Applications | 2018

Maximum distance separable codes for b-symbol read channels

Baokun Ding; Tao Zhang; Gennian Ge


Designs, Codes and Cryptography | 2018

Constructions of optimal Ferrers diagram rank metric codes

Tao Zhang; Gennian Ge

{\mathbb {F}}_{q}


IEEE Transactions on Information Theory | 2017

New Bounds for Frameproof Codes

Chong Shangguan; Xin Wang; Gennian Ge; Ying Miao


IEEE Transactions on Information Theory | 2018

Centralized Coded Caching Schemes: A Hypergraph Theoretical Approach

Chong Shangguan; Yiwei Zhang; Gennian Ge

Fq. We show that a linear MDS symbol-pair code over


arXiv: Information Theory | 2015

Some Improvements on Locally Repairable Codes.

Jun Zhang; Xin Wang; Gennian Ge


IEEE Transactions on Information Theory | 2017

Narrow-Sense BCH Codes Over

Shuxing Li; Cunsheng Ding; Maosheng Xiong; Gennian Ge

{\mathbb {F}}_{q}


IEEE Transactions on Information Theory | 2018

{\mathrm {GF}}(q)

Lijun Ji; Baokun Ding; Xin Wang; Gennian Ge


IEEE Transactions on Information Theory | 2018

With Length

Tao Zhang; Gennian Ge

Fq with pair-distance 5 exists if and only if the length n ranges from 5 to


IEEE Transactions on Information Theory | 2017

n=\frac {q^{m}-1}{q-1}

Tao Zhang; Gennian Ge

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Jun Zhang

Capital Normal University

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Xin Wang

Soochow University (Suzhou)

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Yiwei Zhang

Capital Normal University

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Cunsheng Ding

Hong Kong University of Science and Technology

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Maosheng Xiong

Hong Kong University of Science and Technology

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Ying Miao

University of Tsukuba

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