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19992026
most citedObservation of a charged charmoniumlike structure in e+e- to pi+pi-J/psi at \sqrt{s}=4.26 GeV

919 citations

Showing 2016 · cs.ITShow all

9 papers · 2 filters

cs.IT2016★ 5 cited

The Cycle Structure of LFSR with Arbitrary Characteristic Polynomial over Finite Fields

Zuling Chang, Martianus Frederic Ezerman, San Ling +1

We determine the cycle structure of linear feedback shift register with arbitrary monic characteristic polynomial over any finite field. For each cycle, a method to find a state an…

cs.IT2016★ 19 cited

On Binary de Bruijn Sequences from LFSRs with Arbitrary Characteristic Polynomials

Zuling Chang, Martianus Frederic Ezerman, San Ling +1

We propose a construction of de Bruijn sequences by the cycle joining method from linear feedback shift registers (LFSRs) with arbitrary characteristic polynomial . We study…

cs.IT2016★ 64 cited

Secure Massive MIMO Systems with Limited RF Chains

Jun Zhu, Wei Xu, Ning Wang

In future practical deployments of massive multi-input multi-output (MIMO) systems, the number of radio frequency (RF) chains at the base stations (BSs) may be much smaller than th…

cs.IT2016★ 18 cited

Quadrature Amplitude Modulation Division for Multiuser MISO Broadcast Channels

Zheng Dong, Yan-Yu Zhang, Jian-Kang Zhang +1

This paper considers a discrete-time multiuser multiple-input single-output (MISO) Gaussian broadcast channel~(BC), in which channel state information (CSI) is available at both th…

cs.IT2016★ 1 cited

Rates of DNA Sequence Profiles for Practical Values of Read Lengths

Zuling Chang, Johan Chrisnata, Martianus Frederic Ezerman +1

A recent study by one of the authors has demonstrated the importance of profile vectors in DNA-based data storage. We provide exact values and lower bounds on the number of profile…

cs.IT2016★ 7 cited

Construction of de Bruijn Sequences from Product of Two Irreducible Polynomials

Zuling Chang, Martianus Frederic Ezerman, San Ling +1

We study a class of Linear Feedback Shift Registers (LFSRs) with characteristic polynomial where and are distinct irreducible polynomials in $\F_2[x]$…