activity
20182021
most citedQuantifying Sources of Uncertainty in Deep Learning-Based Image Reconstruction

6 citations · 6 across the 2 of their papers we have counts for

collaborators

8 papers

cs.LG2021

StreaMRAK a Streaming Multi-Resolution Adaptive Kernel Algorithm

Andreas Oslandsbotn, Zeljko Kereta, Valeriya Naumova +2

Kernel ridge regression (KRR) is a popular scheme for non-linear non-parametric learning. However, existing implementations of KRR require that all the data is stored in the main m…

cs.CV20206 cited

Quantifying Sources of Uncertainty in Deep Learning-Based Image Reconstruction

Riccardo Barbano, Željko Kereta, Chen Zhang +3

Image reconstruction methods based on deep neural networks have shown outstanding performance, equalling or exceeding the state-of-the-art results of conventional approaches, but o…

math.FA2020

Construction and Monte Carlo estimation of wavelet frames generated by a reproducing kernel

Ernesto De Vito, Zeljko Kereta, Valeriya Naumova +2

We introduce a construction of multiscale tight frames on general domains. The frame elements are obtained by spectral filtering of the integral operator associated with a reproduc…

math.ST2019

Estimating covariance and precision matrices along subspaces

Zeljko Kereta, Timo Klock

We study the accuracy of estimating the covariance and the precision matrix of a -variate sub-Gaussian distribution along a prescribed subspace or direction using the finite sam…

cs.IT2019

Computational approaches to non-convex, sparsity-inducing multi-penalty regularization

Zeljko Kereta, Johannes Maly, Valeriya Naumova

In this work we consider numerical efficiency and convergence rates for solvers of non-convex multi-penalty formulations when reconstructing sparse signals from noisy linear measur…

math.FA2019

Monte Carlo wavelets: a randomized approach to frame discretization

Zeljko Kereta, Stefano Vigogna, Valeriya Naumova +2

In this paper we propose and study a family of continuous wavelets on general domains, and a corresponding stochastic discretization that we call Monte Carlo wavelets. First, using…