activity
20132026
most citedSplinets -- efficient orthonormalization of the B-splines

4 citations · 11 across the 13 of their papers we have counts for

collaborators

14 papers

cs.LG2026

On the modality gap and the contrastive loss in multi-modal representation learning

Fabian Mager, Hiba Nassar, Lars Kai Hansen

We study the modality gap in CLIP-style dual-encoder contrastive learning, where image and text embeddings remain misaligned despite being trained in a shared space. We argue that…

cs.LG2026

Improving Relative Representations with Learned Anchors and Whitened Inner Products

Oscar Thorsted Svendsen, Nikolaj Holst Jakobsen, Fabian Mager +1

Independently trained neural models typically converge to incompatible latent representations, creating a fundamental barrier to highly modular AI systems. While Relative Represent…

cs.LG2026

On What We Can Learn from Low-Resolution Data

Theresa Dahl Frehr, Niels Henrik Pontoppidan, Hiba Nassar +1

Artificial intelligence systems typically rely on large, centrally collected datasets, a premise that does not hold in many real-world domains such as healthcare and public institu…

stat.ME2024

Efficient spline orthogonal basis for representation of density functions

Jana Burkotová, Ivana Pavlů, Hiba Nassar +2

Probability density functions form a specific class of functional data objects with intrinsic properties of scale invariance and relative scale characterized by the unit integral c…

stat.ME2023

Splinets -- Orthogonal Splines and FDA for the Classification Problem

Rani Basna, Hiba Nassar, Krzysztof Podgórski

This study introduces an efficient workflow for functional data analysis in classification problems, utilizing advanced orthogonal spline bases. The methodology is based on the fle…

stat.AP2023

Spline Based Methods for Functional Data on Multivariate Domains

Rani Basna, Hiba Nassar, Krzysztof Podgórski

Functional data analysis is typically performed in two steps: first, functionally representing discrete observations, and then applying functional methods to the so-represented dat…

math.NA2023

Splinets 1.5.0 -- Periodic Splinets

Hiba Nassar, Krzysztof Podgórski

Periodic splines are a special kind of splines that are defined over a set of knots over a circle and are adequate for solving interpolation problems related to closed curves. This…

eess.IV2022★ 2 cited

Analysing the Influence of Attack Configurations on the Reconstruction of Medical Images in Federated Learning

Mads Emil Dahlgaard, Morten Wehlast Jørgensen, Niels Asp Fuglsang +1

The idea of federated learning is to train deep neural network models collaboratively and share them with multiple participants without exposing their private training data to each…

stat.ML2021

Machine Learning Assisted Orthonormal Basis Selection for Functional Data Analysis

Rani Basna, Hiba Nassar, Krzysztof Podgórski

In implementations of the functional data methods, the effect of the initial choice of an orthonormal basis has not gained much attention in the past. Typically, several standard b…

cs.CR2020★ 4 cited

Minimal Model Structure Analysis for Input Reconstruction in Federated Learning

Jia Qian, Hiba Nassar, Lars Kai Hansen

\ac{fl} proposed a distributed \ac{ml} framework where every distributed worker owns a complete copy of global model and their own data. The training is occurred locally, which ass…

math.ST2019★ 4 cited

Splinets -- efficient orthonormalization of the B-splines

Xijia Liu, Hiba Nassar, Krzysztof PodgÓrski

A new efficient orthogonalization of the B-spline basis is proposed and contrasted with some previous orthogonalized methods. The resulting orthogonal basis of splines is best visu…

math.ST2015

A consistent estimator of the smoothing operator in the functional Hodrick-Prescott filter

Hiba Nassar

In this paper we consider a version of the functional Hodrick-Prescott filter for functional time series. We show that the associated optimal smoothing operator preserves the 'nois…

math.ST2013

On the functional Hodrick-Prescott Filter with non-compact operators

Boualem Djehiche, Astrid Hilbert, Hiba Nassar

We study a version of the functional Hodrick-Prescott filter where the associated operator is not necessarily compact, but merely closed and densely defined with closed range. We s…

math.ST2013★ 1 cited

A Functional Hodrick Prescott Filter

Boualem Djehiche, Hiba Nassar

We propose a functional version of the Hodrick-Prescott filter for functional data which take values in an infinite dimensional separable Hilbert space. We further characterize the…