activity
20162022
collaborators

11 papers

math.OC2022

Parabolic Relaxation for Quadratically-constrained Quadratic Programming -- Part II: Theoretical & Computational Results

Ramtin Madani, Mersedeh Ashraphijuo, Mohsen Kheirandishfard +1

In the first part of this work [32], we introduce a convex parabolic relaxation for quadratically-constrained quadratic programs, along with a sequential penalized parabolic relaxa…

math.OC2022

Parabolic Relaxation for Quadratically-constrained Quadratic Programming -- Part I: Definitions & Basic Properties

Ramtin Madani, Mersedeh Ashraphijuo, Mohsen Kheirandishfard +1

For general quadratically-constrained quadratic programming (QCQP), we propose a parabolic relaxation described with convex quadratic constraints. An interesting property of the pa…

math.OC2020

Penalized Semidefinite Programming for Quadratically-Constrained Quadratic Optimization

Ramtin Madani, Mohsen Kheirandishfard, Javad Lavaei +1

In this paper, we give a new penalized semidefinite programming approach for non-convex quadratically-constrained quadratic programs (QCQPs). We incorporate penalty terms into the…

cs.CV2020

Class Conditional Alignment for Partial Domain Adaptation

Mohsen Kheirandishfard, Fariba Zohrizadeh, Farhad Kamangar

Adversarial adaptation models have demonstrated significant progress towards transferring knowledge from a labeled source dataset to an unlabeled target dataset. Partial domain ada…

cs.CV2020

Multi-Level Representation Learning for Deep Subspace Clustering

Mohsen Kheirandishfard, Fariba Zohrizadeh, Farhad Kamangar

This paper proposes a novel deep subspace clustering approach which uses convolutional autoencoders to transform input images into new representations lying on a union of linear su…

math.OC2018

Convex Relaxation of Bilinear Matrix Inequalities Part II: Applications to Optimal Control Synthesis

Mohsen Kheirandishfard, Fariba Zohrizadeh, Muhammad Adil +1

The first part of this paper proposed a family of penalized convex relaxations for solving optimization problems with bilinear matrix inequality (BMI) constraints. In this part, we…

math.OC2018

Convex Relaxation of Bilinear Matrix Inequalities Part I: Theoretical Results

Mohsen Kheirandishfard, Fariba Zohrizadeh, Ramtin Madani

This two-part paper is concerned with the problem of minimizing a linear objective function subject to a bilinear matrix inequality (BMI) constraint. In this part, we first conside…

math.OC2018

Sequential Relaxation of Unit Commitment with AC Transmission Constraints

Fariba Zohrizadeh, Mohsen Kheirandishfard, Adnan Nasir +1

This paper proposes a sequential convex relaxation method for obtaining feasible and near-globally optimal solutions for unit commitment (UC) with AC transmission constraints. Firs…

math.OC2018

Penalized Parabolic Relaxation for Optimal Power Flow Problem

Fariba Zohrizadeh, Mohsen Kheirandishfard, Edward Quarm +1

This paper is concerned with optimal power flow (OPF), which is the problem of optimizing the transmission of electricity in power systems. Our main contributions are as follows: (…

cs.CV2018

Image Segmentation using Sparse Subset Selection

Fariba Zohrizadeh, Mohsen Kheirandishfard, Farhad Kamangar

In this paper, we present a new image segmentation method based on the concept of sparse subset selection. Starting with an over-segmentation, we adopt local spectral histogram fea…

cs.CV2016

Natural Scene Image Segmentation Based on Multi-Layer Feature Extraction

Fariba Zohrizadeh, Mohsen Kheirandishfard, Farhad Kamangar

This paper addresses the problem of natural image segmentation by extracting information from a multi-layer array which is constructed based on color, gradient, and statistical pro…