Yongsheng Tang

Orcid: 0000-0002-6963-949X

According to our database1, Yongsheng Tang authored at least 15 papers between 2012 and 2024.

Collaborative distances:
  • Dijkstra number2 of five.
  • Erdős number3 of four.

Timeline

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Bibliography

2024
Negacyclic BCH codes of length $\frac{q^{2m}-1}{q+1}$ and their duals.
Des. Codes Cryptogr., July, 2024

New quantum codes from constacyclic codes over finite chain rings.
CoRR, 2024

2023
Asymptotically good $ \mathbb{Z}_{p}\mathbb{Z}_{p}[u]/\langle u^{t}\rangle $-additive cyclic codes.
Adv. Math. Commun., 2023

2022
MMSRC: A Multidirection Multiscale Spectral-Spatial Residual Network for Hyperspectral Multiclass Change Detection.
IEEE J. Sel. Top. Appl. Earth Obs. Remote. Sens., 2022

BRCN-ERN: A Bidirectional Reconstruction Coding Network and Enhanced Residual Network for Hyperspectral Change Detection.
IEEE Geosci. Remote. Sens. Lett., 2022

2021
Tensor Regression and Image Fusion-Based Change Detection Using Hyperspectral and Multispectral Images.
IEEE J. Sel. Top. Appl. Earth Obs. Remote. Sens., 2021

2020
Nonbinary quantum codes from constacyclic codes over polynomial residue rings.
Quantum Inf. Process., 2020

2017
Dynamic Method of Neutral Axis Position Determination and Damage Identification with Distributed Long-Gauge FBG Sensors.
Sensors, 2017

A family of constacyclic codes over F<sub>2<sup>m</sup></sub>+uF<sub>2<sup>m</sup></sub> and application to quantum codes.
CoRR, 2017

2016
Distributed Long-Gauge Optical Fiber Sensors Based Self-Sensing FRP Bar for Concrete Structure.
Sensors, 2016

New quantum codes from dual-containing cyclic codes over finite rings.
Quantum Inf. Process., 2016

MacWilliams type identities on the Lee and Euclidean weights for linear codes over ℤ<sub>ℓ</sub>.
CoRR, 2016

A note on the Singleton bounds for codes over finite rings.
CoRR, 2016

2012
A MacWilliams type identity on Lee weight for linear codes over (𝔽<sub>2</sub> + u𝔽<sub>2</sub><sub>*</sub>).
J. Syst. Sci. Complex., 2012

Some constacyclic self-dual codes over the integers modulo m<sup>2</sup>.
Finite Fields Their Appl., 2012


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