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Nicholas D. Sidiropoulos

34 accepted papers

2025

Adaptive Canonical Correlation Analysis With Application to Time Synchronization for Signal Alignment

ICASSP 2025accepted

Signal Alignment has been recently introduced as a simple and effective means of communicating under powerful and unpredictable (e.g., intermittent) interference. Signal alignment uses repetition coding at the transmitter and canonical correlation analysis (CCA) at the (multi-antenna) receiver to sy…

Cited by 0SourceScholar
2025

Densest k-Subgraph Mining via a Provably Tight Relaxation

AAAI 2025technical

Given an unweighted, undirected, and simple graph, the Densest k-Subgraph (DkS) problem aims to find a subgraph of k vertices that has the maximum average induced degree. In this paper, we consider an equivalent reformulation of the DkS problem via diagonal loading. On relaxing the combinatorial con…

2024

Binary Signal Alignment: Optimal Solution is Polynomial-Time and Linear-Time Solution is Quasi-Optimal

ICASSP 2024accepted

In this paper we revisit a recently proposed underlay communication scheme which relies on repetition of the secondary signal at the transmitter and canonical correlation analysis CCA at the (multi-antenna) receiver. In this setting, CCA can provably extract the underlay signal in the presence of po…

Cited by 0SourceScholar
2024

Multivariate Density Estimation Using Low-Rank Fejér-Riesz Factorization

ICASSP 2024accepted

We consider the problem of learning smooth multivariate probability density functions. We invoke the canonical decomposition of multivariate functions and we show that if a joint probability density function admits a truncated Fourier series representation, then the classical univariate Fejér-Riesz…

Cited by 0SourceScholar
2024

Optimal Quasi-clique: Hardness, Equivalence with Densest-k-Subgraph, and Quasi-partitioned Community Mining

AAAI 2024technical

Dense subgraph discovery (DSD) is a key primitive in graph mining that typically deals with extracting cliques and near-cliques. In this paper, we revisit the optimal quasi-clique (OQC) formulation for DSD and establish that it is NP--hard. In addition, we reveal the hitherto unknown property that O…

Cited by 1SourcePDFScholar
2023

Enrollment Rate Prediction in Clinical Trials based on CDF Sketching and Tensor Factorization tools

ICASSP 2023accepted

Patient enrollment is critical to the success of a clinical trial. In practice, before launching a trial, one of the top priorities is to predict the enrollment rate for different countries, so that one can select clinical sites from the countries with the highest enrollment rates to accelerate pati…

Cited by 0SourceScholar
2023

Radio-Astronomy Imaging and Interference Excision Using Tensor Decomposition and Canonical Correlation Analysis

ICASSP 2023accepted

Antenna arrays with a large number of sensors are becoming increasingly common in radio astronomy. This has motivated the development of array signal processing tools for high-resolution imaging that exploit source signal properties such as sparsity and spectral or temporal variability. We propose a…

Cited by 0SourceScholar
2022

The Triangle-Densest-K-Subgraph Problem: Hardness, Lovász Extension, and Application to Document Summarization

AAAI 2022technical

We introduce the triangle-densest-K-subgraph problem (TDKS) for undirected graphs: given a size parameter K, compute a subset of K vertices that maximizes the number of induced triangles. The problem corresponds to the simplest generalization of the edge based densest-K-subgraph problem (DKS) to the…

Cited by 7SourcePDFScholar
2021

Blind Carbon Copy on Dirty Paper: Seamless Spectrum Underlay via Canonical Correlation Analysis

ICASSP 2021accepted

The spectrum underlay concept promises enhanced spectrum utilization without disturbing legacy / licensed or scientific primary users, so long as their interference constraints can be met. Existing underlay schemes assume that both the primary signal to secondary interference plus noise ratio, and t…

Cited by 0SourceScholar
2021

STELAR: Spatio-temporal Tensor Factorization with Latent Epidemiological Regularization

AAAI 2021technical

Accurate prediction of the transmission of epidemic diseases such as COVID-19 is crucial for implementing effective mitigation measures. In this work, we develop a tensor method to predict the evolution of epidemic trends for many regions simultaneously. We construct a 3-way spatio-temporal tensor (…

Cited by 24SourcePDFScholar
2021

eTREE: Learning Tree-structured Embeddings

AAAI 2021technical

Matrix factorization (MF) plays an important role in a wide range of machine learning and data mining models. MF is commonly used to obtain item embeddings and feature representations due to its ability to capture correlations and higher-order statistical dependencies across dimensions. In many appl…

2019

Canonical Polyadic Decomposition of a Tensor That Has Missing Fibers: A Monomial Factorization Approach

ICASSP 2019accepted

The Canonical Polyadic Decomposition (CPD) is one of the most basic tensor models used in signal processing and machine learning. Despite its wide applicability, identifiability conditions and algorithms for CPD in cases where the tensor is incomplete are lagging behind its practical use. We first p…

Cited by 0SourceScholar
2019

Fast Optimization of Boolean Quadratic Functions via Iterative Submodular Approximation and Max-flow

ICASSP 2019accepted

We consider the NP-hard combinatorial optimization problem of minimizing arbitrary quadratic forms over the {0, 1 } (Boolean) lattice. While polynomial-time approximation algorithms do exist for such problems, they suffer from the practical drawback of being computationally involved - often a side e…

Cited by 0SourceScholar
2019

From Gene Expression to Drug Response: A Collaborative Filtering Approach

ICASSP 2019accepted

Predicting the response of cancer cells to drugs is an important problem in pharmacogenomics. Recent efforts in generation of large scale datasets profiling gene expression and drug sensitivity in cell lines have provided a unique opportunity to study this problem. However, one major challenge is th…

Cited by 0SourceScholar
2019

Learning Mixtures of Smooth Product Distributions: Identifiability and Algorithm

AISTATS 2019poster

We study the problem of learning a mixture model of non-parametric product distributions. The problem of learning a mixture model is that of finding the component distributions along with the mixing weights using observed samples generated from the mixture. The problem is well-studied in the paramet…

Cited by 30SourcePDFScholar
2019

Regular Sampling of Tensor Signals: Theory and Application to FMRI

ICASSP 2019accepted

Sampling lies at the heart of signal processing. The celebrated Shan-non - Nyquist theorem states that in order to reconstruct a continuous or discrete time signal from uniform samples one must sample at a rate twice the highest frequency present in the signal. Numerous signals and images of interes…

Cited by 0SourceScholar
2018

Fast Projection-Based Solvers for the Non-Convex Quadratically Constrained Feasibility Problem

ICASSP 2018accepted

Quadratically constrained quadratic programming (QCQP) forms an important class of optimization tasks in various engineering disciplines. Fast identification of a feasible point under low computational complexity load is critical for several approximation techniques which have been developed to solv…

Cited by 0SourceScholar
2018

Hyperspectral Super-Resolution Via Coupled Tensor Factorization: Identifiability and Algorithms

ICASSP 2018accepted

This work focuses on the problem of fusing a hyperspectral image (HSI) and a multispectral image (MSI) to produce a super-resolution image that admits high spatial and spectral resolutions. Existing algorithms are mostly based on joint low-rank factorization of the ma-tricized HSI and MSI. This fram…

Cited by 0SourceScholar
2018

Large-Scale Regularized Sumcor GCCA via Penalty-Dual Decomposition

ICASSP 2018accepted

The sum-of-correlations (SUMCOR) generalized canonical correlation analysis (GCCA) aims at producing low-dimensional representations of multiview data via enforcing pairwise similarity of the reduced-dimension views. SUMCOR has been applied to a large variety of applications including blind separati…

Cited by 0SourceScholar
2018

Scalable Energy Disaggregation Via Successive Submodular Approximation

ICASSP 2018accepted

Energy disaggregation is the task of decomposing the aggregated power consumption readings of a household into its constituent parts. In this paper, we propose a supervised, non-parametric framework for energy disaggregation. We demonstrate that the problem is equivalent to maximizing a set-function…

Cited by 0SourceScholar
2018

Tensor-Based Parameter Estimation of Double Directional Massive Mimo Channel with Dual-Polarized Antennas

ICASSP 2018accepted

The 3GPP suggests to combine dual polarized (DP) antenna arrays with the double directional (DD) channel model for downlink channel estimation. This combination strikes a good balance between high-capacity communications and parsimonious channel modeling, and also brings limited feedback schemes for…

Cited by 0SourceScholar
2017

Nesterov-based parallel algorithm for large-scale nonnegative tensor factorization

ICASSP 2017accepted

We consider the problem of nonnegative tensor factorization. Our aim is to derive an efficient algorithm that is also suitable for parallel implementation. We adopt the alternating optimization (AO) framework and solve each matrix nonnegative least-squares problem via a Nesterov-type algorithm for s…

Cited by 0SourceScholar
2017

Non-convex consensus ADMM for satellite precoder design

ICASSP 2017accepted

Owing to the rapidly increasing traffic demands on satellite connectivity, the current exclusive frequency allocation is becoming obsolete. Instead, aggressive frequency reuse and interference mitigation techniques are promising ideas that both industry and academia are investigating. This paper pro…

Cited by 0SourceScholar
2017

Scalable and flexible Max-Var generalized canonical correlation analysis via alternating optimization

ICASSP 2017accepted

Unlike dimensionality reduction (DR) tools for single-view data, e.g., principal component analysis (PCA), canonical correlation analysis (CCA) and generalized CCA (GCCA) are able to integrate information from multiple feature spaces of data. This is critical in multi-modal data fusion and analytics…

Cited by 0SourceScholar
2017

Towards K-means-friendly Spaces: Simultaneous Deep Learning and Clustering

ICML 2017poster

Most learning approaches treat dimensionality reduction (DR) and clustering separately (i.e., sequentially), but recent research has shown that optimizing the two tasks jointly can substantially improve the performance of both. The premise behind the latter genre is that the data samples are obtaine…

2016

Least squares phase retrieval using feasible point pursuit

ICASSP 2016accepted

Phase retrieval has recently attracted renewed interest. It is revisited here through a new approach based on nonconvex quadratically constrained quadratic programming (QCQP). A least-squares (LS) formulation is adopted, and a recently developed non-convex QCQP approximation technique called feasibl…

Cited by 0SourceScholar
2016

On convexity and identifiability in 1-D Fourier phase retrieval

ICASSP 2016accepted

This paper considers phase retrieval from the magnitude of 1-D oversampled Fourier measurements. We first revisit the well-known lack of identifiability in this case, and point out that there always exists a solution that is minimum phase, even though the desired signal is not. Next, we explain how…

Cited by 0SourceScholar
2016

Robust volume minimization-based matrix factorization via alternating optimization

ICASSP 2016accepted

This paper focuses on volume minimization (VolMin)-based structured matrix factorization (SMF), which factors a data matrix into a full-column rank basis and a coefficient matrix whose columns reside in the unit simplex. The VolMin criterion achieves this goal via finding a minimum-volume enclosing…

Cited by 0SourceScholar
2015

Adaptive multicast beamforming: Guaranteed convergence and state-of-art performance at low complexity

ICASSP 2015accepted

Multicast beamforming is a part of the Evolved Multimedia Broadcast Multicast Service (eMBMS) in the Long-Term Evolution (LTE) standard for efficient audio and video streaming. The associated beamformer design problem has drawn considerable attention over the last decade, but existing solutions are…

Cited by 0SourceScholar