New Constructions of Locally Perfect Nonlinear Functions and Their Application to Sequence Sets With Low Ambiguity Zone

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Authors: Zhiye Yang, Zheng Wang, Huaning Liu, Keqin Feng
Cited by: 3
References: 18

Abstract

Low Ambiguity Zone (LAZ) sequences are essential in modern integrated sensing and communication (ISAC) systems. Recently, locally perfect nonlinear functions (LPNFs) have been employed to design LAZ sequences with flexible parameters. In this work, we propose three new classes of LPNFs and use them to construct LAZ sequences that offer additional flexible parameters. Notably, all the proposed LAZ sequences are asymptotically optimal with respect to the Ye-Zhou-Fan-Liu-Lei-Tang bounds derived in [IEEE J. Sel. Areas Commun. 40(6), pp. 1809-1822, 2022].

Fields of Study & Subjects

Approximation Theory and Sequence Spaces Fixed Point Theorems Analysis Advanced Banach Space Theory

Publication details

Journal / source
IEEE Transactions on Information Theory
Publisher
Institute of Electrical and Electronics Engineers (IEEE)
Volume
72
Issue
5
Pages
3436–3446
Publication date
2 March 2026