Publication:
Advances in self-organizing maps for spatiotemporal and nonlinear systems

dc.contributor.advisor Sisson, Scott en_US
dc.contributor.author Clark, Stephanie en_US
dc.date.accessioned 2022-03-22T18:44:25Z
dc.date.available 2022-03-22T18:44:25Z
dc.date.issued 2018 en_US
dc.description.abstract Innovative methods for the extraction of relevant features from water-related data sets will lead to better support of water resources management at local, regional and global scales. The simplification and organisation of the immense amount of multivariate hydrologic data gathered globally is essential to allow patterns to be recognized and useful information to be extracted for easy incorporation into decision-making processes. This thesis introduces specific developments to the self-organizing map method to provide an enhanced extraction and visualization of information from large, high-dimensional hydrological data sets to reveal patterns and clusters that are an accurate representation of the system that produced the data. The self-organizing map is an artificial neural network proficient at extracting and ordering prevalent patterns in a data set, sorting the data in accordance with these patterns and conveying the information through meaningful mappings into low dimensional space. The SOM is a widely used method in water-related research due to its intuitive implementation, resilience to missing and noisy data, ability to integrate real-time data, and straightforward visual summary of the system and intercomponent relationships. Data describing the relationships of human populations with their freshwater resources generally contain difficult-to-define dynamic relationships and vastly differing data sources and measurement techniques, making them especially well-suited for analysis with the SOM. Although most hydrological and water resource systems include a spatiotemporal component (a cross-sectional structure as well as a temporal one) and many also contain nonlinear manifolds (such as fluctuating intervariable relationships generated from diurnal or season effects), the SOM method currently encounters various limitations when applied to spatiotemporal and nonlinear data. In consideration of the current state of SOM knowledge and water-related applications, this thesis is focused on advances to the SOM method through a series of improvements in: the representation of dynamic spatiotemporal data; a method for deliberate, application-specific parameter selection; pattern extraction from highly nonlinear data; and the visualisation of individual pathways of data items though temporal shifts in the cross-sectional structure of the data. Five papers are presented, each concentrating on a distinct aspect of these improvements. Each new development is demonstrated on a real-world, water-related data set. en_US
dc.identifier.uri http://hdl.handle.net/1959.4/60593
dc.language English
dc.language.iso EN en_US
dc.publisher UNSW, Sydney en_US
dc.rights CC BY-NC-ND 3.0 en_US
dc.rights.uri https://creativecommons.org/licenses/by-nc-nd/3.0/au/ en_US
dc.subject.other Spatiotemporal data analysis en_US
dc.subject.other Clustering en_US
dc.subject.other Pattern extraction en_US
dc.subject.other Temporal cluster trends en_US
dc.subject.other Nonlinear manifold learning; en_US
dc.subject.other Dimension reduction en_US
dc.subject.other Pattern visualisation en_US
dc.subject.other Multivariate hydrologic data en_US
dc.title Advances in self-organizing maps for spatiotemporal and nonlinear systems en_US
dc.type Thesis en_US
dcterms.accessRights open access
dcterms.rightsHolder Clark, Stephanie
dspace.entity.type Publication en_US
unsw.accessRights.uri https://purl.org/coar/access_right/c_abf2
unsw.identifier.doi https://doi.org/10.26190/unsworks/20825
unsw.relation.faculty Science
unsw.relation.originalPublicationAffiliation Clark, Stephanie, Mathematics & Statistics, Faculty of Science, UNSW en_US
unsw.relation.originalPublicationAffiliation Sisson, Scott, Mathematics & Statistics, Faculty of Science, UNSW en_US
unsw.relation.school School of Mathematics & Statistics *
unsw.thesis.degreetype PhD Doctorate en_US
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