← Search

Konstantin Usevich

5 accepted papers

2025

Identifiability of Deep Polynomial Neural Networks

NeurIPS 2025oral

Polynomial Neural Networks (PNNs) possess a rich algebraic and geometric structure. However, their identifiability-a key property for ensuring interpretability-remains poorly understood. In this work, we present a comprehensive analysis of the identifiability of deep PNNs, including architectures wi…

Cited by 0SourceScholar
2023

Coupled CP Tensor Decomposition with Shared and Distinct Components for Multi-Task Fmri Data Fusion

ICASSP 2023accepted

Discovering components that are shared in multiple datasets, next to dataset-specific features, has great potential for studying the relationships between different subjects or tasks in functional Magnetic Resonance Imaging (fMRI) data. Coupled matrix and tensor factorization approaches have been us…

Cited by 10SourceScholar
2023

Low-Rank Updates of pre-trained Weights for Multi-Task Learning

ACL 2023findings

Multi-Task Learning used with pre-trained models has been quite popular in the field of Natural Language Processing in recent years. This framework remains still challenging due to the complexity of the tasks and the challenges associated with fine-tuning large pre-trained models. In this paper, we…

Cited by 6SourcePDFScholar
2020

On Cramér-Rao Lower Bounds with Random Equality Constraints

ICASSP 2020accepted

Numerous works have shown the versatility of deterministic constrained Cramér-Rao bound for estimation performance analysis and design of a system of measurements. Indeed, most of factors impacting the asymptotic estimation performance of the parameters of interest can be taken into account via equa…

Cited by 0SourceScholar
2019

Coupled Tensor Low-rank Multilinear Approximation for Hyperspectral Super-resolution

ICASSP 2019accepted

We propose a novel approach for hyperspectral super-resolution that is based on low-rank tensor approximation for a coupled low-rank multilinear (Tucker) model. We show that the correct recovery holds for a wide range of multilinear ranks. For coupled tensor approximation, we propose an SVD-based al…

Cited by 0SourceScholar