activity
20172019
most citedQuantum Annealing Based Binary Compressive Sensing with Matrix Uncertainty

13 citations · 13 across the 1 of their papers we have counts for

collaborators

7 papers

cs.LG2019

Quadratic Surface Support Vector Machine with L1 Norm Regularization

Ahmad Mousavi, Zheming Gao, Lanshan Han +1

We propose norm regularized quadratic surface support vector machine models for binary classification in supervised learning. We establish their desired theoretical proper…

math.OC2019

A Survey on Compressive Sensing: Classical Results and Recent Advancements

Ahmad Mousavi, Mehdi Rezaee, Ramin Ayanzadeh

Recovering sparse signals from linear measurements has demonstrated outstanding utility in a vast variety of real-world applications. Compressive sensing is the topic that studies…

math.OC2019

Exact Support and Vector Recovery of Constrained Sparse Vectors via Constrained Matching Pursuit

Jinglai Shen, Seyedahmad Mousavi

Matching pursuit, especially its orthogonal version (OMP) and variations, is a greedy algorithm widely used in signal processing, compressed sensing, and sparse modeling. Inspired…

cs.IT201913 cited

Quantum Annealing Based Binary Compressive Sensing with Matrix Uncertainty

Ramin Ayanzadeh, Seyedahmad Mousavi, Milton Halem +1

Compressive sensing is a novel approach that linearly samples sparse or compressible signals at a rate much below the Nyquist-Shannon sampling rate and outperforms traditional sign…

math.CO2018

The Hyper-Zagreb Index of Trees and Unicyclic Graphs

Hassan Rezapour, Ramin Nasiri, Seyedahmad Mousavi

Applications in chemistry motivated mathematicians to define different topological indices for different types of graphs. The Hyper-Zagreb index (HM) is an important tool as it int…

math.OC2017

Solution Uniqueness of Convex Piecewise Affine Functions Based Optimization with Applications to Constrained Minimization

Seyedahmad Mousavi, Jinglai Shen

In this paper, we study the solution uniqueness of an individual feasible vector of a class of convex optimization problems involving convex piecewise affine functions and subject…