We propose a class of multiplicative algorithms for Nonnegative Matrix Factorization (NMF) which are robust with respect to noise and outliers. To achieve this, we formulate a new …
A broad range of inverse problems can be abstracted into the problem of minimizing the sum of several convex functions in a Hilbert space. We propose a proximal decomposition …
Much has been written on the theory and applications of iterative algorithms, so any book on the subject must be but a glimpse. The topics included here are those most familiar to me …
A growing number of wind turbines are equipped with vibration measurement systems to enable the close monitoring and early detection of developing fault conditions. The vibration …
PL Combettes, Đ Dũng, BC Vũ - Set-Valued and Variational Analysis, 2010 - Springer
In convex optimization, duality theory can sometimes lead to simpler solution methods than those resulting from direct primal analysis. In this paper, this principle is applied to a class of …
M Emile, A Chalabaev, Y Stephan, K Corrion… - Psychology of Sport and …, 2014 - Elsevier
Objectives The goal of this study was to identify the personal correlates (openness to experience and implicit theories of ability) of internalization of aging stereotypes and its …
A Ghasemi, S Yacout, MS Ouali - IEEE Transactions on …, 2009 - ieeexplore.ieee.org
This article proposes a model to calculate the reliability function, and the mean residual (remaining) life of a piece of equipment, when its degradation state is not directly …
TY Nikolaienko, LA Bulavin - International Journal of Quantum …, 2019 - Wiley Online Library
We present the procedure for transforming delocalized molecular orbitals into the localized property‐optimized orbitals (LPOs) designed for building the most accurate, in the Frobenius …
Iterative Optimization in Inverse Problems brings together a number of important iterative algorithms for medical imaging, optimization, and statistical estimation. It incorporates recent …