Feature Detection and Hypothesis Testing for Extremely Noisy Nanoparticle Images using Topological Data Analysis
type: Item
instance of: scholarly article
title: Feature Detection and Hypothesis Testing for Extremely Noisy Nanoparticle Images using Topological Data Analysis
DOI: 10.1080/00401706.2023.2203744
author: Andrew Thomas
author: Q6631169
author: Q6567945
author: David S. Matteson
published in: Technometrics
publication date: 2024-10-31T00:00:00Z
Mathematics Subject Classification ID: 62Pxx
zbMATH DE Number: 7937299
MaRDI profile type: Publication
cites work: DTM-Based Filtrations
cites work: Q4322338
cites work: Functional summaries of persistence diagrams
cites work: The Accumulated Persistence Function, a New Useful Functional Summary Statistic for Topological Data Analysis, With a View to Brain Artery Trees and Spatial Point Process Applications
cites work: Robust statistics, hypothesis testing, and confidence intervals for persistent homology on metric measure spaces
cites work: Geometric and Topological Inference
cites work: Topological Data Analysis with Applications
cites work: Extending hypothesis testing with persistent homology to three or more groups
cites work: An entropy-based persistence barcode
cites work: Topological fidelity and image thresholding: a persistent homology approach
cites work: Stability of persistence diagrams
cites work: Lipschitz functions have \(L_{p}\)-stable persistence
cites work: Probability for Statistics and Machine Learning
cites work: Q4370586
cites work: Topological persistence and simplification
cites work: Q3655278
cites work: Confidence sets for persistence diagrams
cites work: Statistical Analysis and Modelling of Spatial Point Patterns
cites work: A density-based approach to feature detection in persistence diagrams for firn data
cites work: The tight constant in the Dvoretzky-Kiefer-Wolfowitz inequality
cites work: Morse theory for filtrations and efficient computation of persistent homology
cites work: Measures of order for nearly hexagonal lattices
cites work: Global Envelope Tests for Spatial Processes
cites work: Hypothesis testing for topological data analysis
cites work: Maxima of discretely sampled random fields, with an application to 'bubbles'
cites work: Multiple hypothesis testing with persistent homology
cites work: Efficient Computation of Persistent Homology for Cubical Data
description: scientific article; zbMATH DE number 7937299