activity
20172026
most citedWhen Small Gain Meets Small Phase

5 citations · 18 across the 13 of their papers we have counts for

collaborators

13 papers

eess.SY2026

Symmetry Is Almost All You Need: Robust Stability with Uncertainty Induced by Symmetric SRG Regions

Ding Zhang, Di Zhao, Philipp Braun +1

This paper investigates the robust stability problem of a feedback system in the presence of uncertainties induced by graphical regions in the plane where the scaled relative graph…

math.OC2024

Feedback Stability Under Mixed Gain and Phase Uncertainty

Jiajin Liang, Di Zhao, Li Qiu

In this study, we investigate the robust feedback stability problem for multiple-input-multiple-output linear time-invariant systems involving sectored-disk uncertainty, namely, dy…

eess.SY2023★ 1 cited

A Cyclic Small Phase Theorem

Chao Chen, Wei Chen, Di Zhao +2

This paper introduces a brand-new phase definition called the segmental phase for multi-input multi-output linear time-invariant systems. The underpinning of the definition lies in…

eess.SY2023

Converse negative imaginary theorems

Sei Zhen Khong, Di Zhao, Alexander Lanzon

Converse negative imaginary theorems for linear time-invariant systems are derived. In particular, we provide necessary and sufficient conditions for a feedback system to be robust…

eess.SY2022★ 2 cited

On the exponential convergence of input-output signals of nonlinear feedback systems

Lanlan Su, Di Zhao, Sei Zhen Khong

This note studies the exponential convergence of input-output signals of discrete-time nonlinear systems composed of a feedback interconnection of a linear time-invariant system an…

eess.SY2022★ 5 cited

When Small Gain Meets Small Phase

Di Zhao, Wei Chen, Li Qiu

In this paper, we investigate the feedback stability of multiple-input multiple-output linear time-invariant systems with combined gain and phase information. To begin with, we exp…

eess.SY2021

A Frequency-Domain Approach to Nonlinear Negative Imaginary Systems Analysis

Di Zhao, Chao Chen, Sei Zhen Khong

In this study, we extend the theory of negative imaginary (NI) systems to a nonlinear framework using a frequency-domain approach. The extended notion is completely characterized v…

eess.SY2021★ 4 cited

The Singular Angle of Nonlinear Systems

Chao Chen, Di Zhao, Sei Zhen Khong

In this paper, we introduce an angle notion called the singular angle for nonlinear systems from an input-output perspective. The proposed system singular angle, based on the angle…

eess.SY2020★ 3 cited

Phase of Nonlinear Systems

Chao Chen, Di Zhao, Wei Chen +2

In this paper, we propose a definition of phase for a class of stable nonlinear systems called semi-sectorial systems, from an input-output perspective. The definition involves the…

math.RA2020★ 2 cited

Low Phase-Rank Approximation

Di Zhao, Axel Ringh, Li Qiu +1

In this paper, we propose and solve a low phase-rank approximation problem, which serves as a counterpart to the well-known low-rank approximation problem and the Schmidt-Mirsky th…

eess.SY2020★ 1 cited

Stabilization of Cascaded Two-Port Networked Systems with Simultaneous Nonlinear Uncertainties

Di Zhao, Sei Zhen Khong, Li Qiu

We introduce a versatile framework to model and study networked control systems (NCSs). An NCS is described as a feedback interconnection of a plant and a controller communicating…

math.OC2019

A Convex Approach to Frisch-Kalman Problem

Di Zhao, Anders Rantzer, Li Qiu

This paper proposes a convex approach to the Frisch-Kalman problem that identifies the linear relations among variables from noisy observations. The problem was proposed by Ragnar…

eess.SY2017

Stabilization of Cascaded Two-Port Networked Systems Against Nonlinear Perturbations

Di Zhao, Sei Zhen Khong, Li Qiu

A networked control system (NCS) consisting of cascaded two-port communication channels between the plant and controller is modeled and analyzed. Towards this end, the robust stabi…