A5087050662- Algebraic structures and combinatorial models
- Finite Group Theory Research
- Advanced Combinatorial Mathematics
- Coding theory and cryptography
- Ultrasound in Clinical Applications
- Tensor decomposition and applications
- Electrochemical Analysis and Applications
- Advanced Neuroimaging Techniques and Applications
- Computational Drug Discovery Methods
- Sparse and Compressive Sensing Techniques
- Geometric and Algebraic Topology
- Quantum many-body systems
- Advanced Mathematical Identities
- Machine Learning in Materials Science
- Advanced Algebra and Geometry
- Phonocardiography and Auscultation Techniques
- Advanced Topics in Algebra
- COVID-19 diagnosis using AI
- Topological Materials and Phenomena
Boston University
2024
University of Oxford
2016-2020
Charles University
2012-2013
Mathematical Institute of the Slovak Academy of Sciences
2012
Abstract We describe the use of Bayesian inference for quantitative comparison voltammetric methods investigating electrode kinetics. illustrate utility approach by comparing information content in both DC and AC voltammetry at a planar case quasi‐reversible one electron reaction mechanism. Using synthetic data (i. e. simulated based on Butler‐Volmer kinetics which true parameter values are known to realistic levels experimental noise have been added), we able show that is less affected (so...
Pneumonia is the leading cause of death among children around world. According to WHO, a total 740,180 lives under age five were lost due pneumonia in 2019. Lung ultrasound (LUS) has been shown be particularly useful for supporting diagnosis and reducing mortality resource-limited settings. The wide application point-of-care at bedside limited mainly lack training data acquisition interpretation. Artificial Intelligence can serve as potential tool automate improve LUS interpretation process,...
We study the multiplicities of Young modules as direct summands permutation on cosets subgroups. Such have become known p-Kostka numbers. classify indecomposable modules, and, applying Brauer construction for p-permutation we give some new reductions In particular, prove that numbers are preserved under multiplying partitions by p, and strengthen a reduction corresponding to adding multiples p-power first row partition.
Abstract Disease etiology may be better understood through the study of gene expression in four dimensional (4D) experiments that consist measurements on multiple individuals, genes, tissues and under conditions or time. We have developed a sparse Bayesian tensor decomposition method aimed at uncovering latent components networks could linked to genetic variation. used Variational Bayes algorithm fit model which provides fast accurate analysis. In this brief note we illustrate utility using...
We study the multiplicities of Young modules as direct summands permutation on cosets subgroups. Such have become known p-Kostka numbers. classify indecomposable modules, and, applying Brauer construction for p-permutation we give some new reductions In particular prove that numbers are preserved under multiplying partitions by p, and strengthen a reduction given Henke, corresponding to adding multiples p-power first row partition.
While the finite-dimensional modules of dihedral 2-groups over fields characteristic 2 were classified 30 years ago, very little is known about tensor products such modules. In this article, we compute Loewy length product two a two-group in 2. As an immediate consequence, determine when has projective direct summand.