教授
博士生导师
硕士生导师
性别：男
毕业院校：浙江大学
学历：博士研究生毕业
学位：理学博士学位
在职信息：在职
所在单位：网络空间安全学院（研究院）
入职时间：2019-09-01
职务：教授
办公地点：淦昌苑D座319
访问量：
最后更新时间：..
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[1]
李国栋.
ABS+ Polar Codes: Exploiting More Linear Transforms on Adjacent Bits.
2023.
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[2]
李国栋.
ABS+ Polar Codes: Exploiting More Linear Transforms on Adjacent Bits.
《IEEE TRANSACTIONS ON INFORMATION THEORY》,
70,
2024.
-
[3]
李国栋.
MSR codes with linear field size and smallest sub-packetization for any number of helper nodes.
《IEEE TRANSACTIONS ON INFORMATION THEORY》,
2024.
-
[4]
李国栋.
MSR Codes with Linear Field Size and Smallest Sub-Packetization for Any Number of Helper Nodes.
2024.
-
[5]
张梓豪.
Constructing (h,k+1) Cooperative MSR Codes with Sub-Packetization (h+1)2？n/2？.
2024.
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[6]
王东.
Optimal (2, δ) Locally Repairable Codes via Punctured Simplex Codes.
2023.
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[7]
徐颜.
New classes of affine-invariant codes sandwiched between Reed–Muller codes.
FINITE FIELDS AND THEIR APPLICATIONS,
92,
2023.
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[8]
李国栋.
All the Codeword Symbols in Polar Codes Have the Same SER Under the SC Decoder.
IEEE Transactions on Communications,
71,
3783,
2023.
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[9]
王宁宁.
Constructing MSR Codes With Subpacketization 2n/3 for k + 1 Helper Nodes.
《IEEE TRANSACTIONS ON INFORMATION THEORY》,
69,
2023.
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[10]
李国栋.
Adjacent-Bits-Swapped Polar Codes: A New Code Construction to Speed up Polarization.
《IEEE TRANSACTIONS ON INFORMATION THEORY》,
69,
2022.
-
[11]
徐颜.
Extended Cyclic Codes Sandwiched Between Reed–Muller Codes.
《IEEE TRANSACTIONS ON INFORMATION THEORY》,
69,
2023.
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[12]
油思文.
Unextendible product bases from tile structures in bipartite systems.
《Journal of Physics A: Mathematical and Theoretical》,
2023.
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[13]
李国栋.
Constructing MSR codes with subpacketization 2n/3for k + 1 helper nodes.
IEEE International Symposium on Information Theory - Proceedings,
2022.
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[14]
李国栋.
Adjacent-Bits-Swapped Polar codes: A new code construction to speed up polarization.
IEEE International Symposium on Information Theory - Proceedings,
2022.
-
[15]
汲长江.
Extended Cyclic Codes Sandwiched between Reed-Muller Codes.
2021.
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[16]
胡思煌 and Gabriele Nebe.
Low dimensional strongly perfect lattices IV: The dual strongly perfect lattices of dimension 16.
Journal of Number Theory,
208,
262,
2020.
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[17]
Gabriele Nebe and 胡思煌.
Strongly perfect lattices sandwiched between Barnes-Wall lattices.
JOURNAL OF THE LONDON MATHEMATICAL SOCIETY-SECOND SERIES,
2020.
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[18]
A Bound on the Shannon Capacity via a Linear Programming Variation (with I. Tamo and O. Shayevitz), SIAM J. Discrete Math. 32 (2018), 2229-2241.
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[19]
On the VC-Dimension of Binary Codes (with N. Weinberger and O. Shayevitz), SIAM J. Discrete Math. 32 (2018), 2161-2171.
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[20]
Combinatorial Alphabet-Dependent Bounds for LRCs (with A. Agarwal, A. Barg, A. Mazumdar and I. Tamo), IEEE Trans. Inform. Theory, 64 (2018), 3481-3492.
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