activity
20152026
most citedPhase Retrieval of Real-Valued Signals in a Shift-Invariant Space

12 citations · 17 across the 9 of their papers we have counts for

collaborators

9 papers

math.FA2026

Shift-invariant spaces on finite undirected graphs

Yang Chen, Seok-Young Chung, Qiyu Sun

Shift-invariant spaces (SISs) on the real line provide a natural framework for representing, analyzing and processing signals with inherent shift-invariant structure. In this paper…

eess.SP2025

Kalman Filtering of Stationary Graph Signals

Yang Chen, Yeonju Lee, Yao Shi +1

In this paper, we propose a novel definition of stationary graph signals, formulated with respect to a symmetric graph shift, such as the graph Laplacian. We show that stationary g…

math.FA2024

Conjugate phase retrieval in shift-invariant spaces generated by a Gaussian

Yang Chen, Cheng Cheng

Conjugate phase retrieval considers the recovery of a function, up to a unimodular constant and conjugation, from its phaseless measurements. In this paper, we explore the conjugat…

cs.IT2022

Graph Fourier transforms on directed product graphs

Cheng Cheng, Yang Chen, Jeon Yu Lee +1

Graph Fourier transform (GFT) is one of the fundamental tools in graph signal processing to decompose graph signals into different frequency components and to represent graph signa…

eess.SP2022

Graph Fourier transform based on singular value decomposition of directed Laplacian

Yang Chen, Cheng Cheng, Qiyu Sun

Graph Fourier transform (GFT) is a fundamental concept in graph signal processing. In this paper, based on singular value decomposition of Laplacian, we introduce a novel definitio…

math.FA2019★ 2 cited

Phase retrieval of complex and vector-valued functions

Yang Chen, Cheng Cheng, Qiyu Sun

The phase retrieval problem in the classical setting is to reconstruct real/complex functions from the magnitudes of their Fourier/frame measurements. In this paper, we consider a…

cs.IT2016★ 12 cited

Phase Retrieval of Real-Valued Signals in a Shift-Invariant Space

Yang Chen, Cheng Cheng, Qiyu Sun +1

Phase retrieval arises in various fields of science and engineering and it is well studied in a finite-dimensional setting. In this paper, we consider an infinite-dimensional phase…

math.CA2015

Spectra of Bochner-Riesz means on

Yang Chen, Qiquan Fang, Qiyu Sun

The Bochner-Riesz means are shown to have either the unit interval or the whole complex plane as their spectra on

cs.IT2015★ 3 cited

Reconstruction of sparse wavelet signals from partial Fourier measurements

Yang Chen, Cheng Cheng, Qiyu Sun

In this paper, we show that high-dimensional sparse wavelet signals of finite levels can be constructed from their partial Fourier measurements on a deterministic sampling set with…