6 datasets found
  1. f

    Data_Sheet_1_Graph schema and best graph type to compare discrete groups:...

    • figshare.com
    docx
    Updated Jun 4, 2023
    Share
    FacebookFacebook
    TwitterTwitter
    Email
    Click to copy link
    Link copied
    Close
    Cite
    Fang Zhao; Robert Gaschler (2023). Data_Sheet_1_Graph schema and best graph type to compare discrete groups: Bar, line, and pie.docx [Dataset]. http://doi.org/10.3389/fpsyg.2022.991420.s001
    Explore at:
    docxAvailable download formats
    Dataset updated
    Jun 4, 2023
    Dataset provided by
    Frontiers
    Authors
    Fang Zhao; Robert Gaschler
    License

    Attribution 4.0 (CC BY 4.0)https://creativecommons.org/licenses/by/4.0/
    License information was derived automatically

    Description

    Different graph types may differ in their suitability to support group comparisons, due to the underlying graph schemas. This study examined whether graph schemas are based on perceptual features (i.e., each graph type, e.g., bar or line graph, has its own graph schema) or common invariant structures (i.e., graph types share common schemas). Furthermore, it was of interest which graph type (bar, line, or pie) is optimal for comparing discrete groups. A switching paradigm was used in three experiments. Two graph types were examined at a time (Experiment 1: bar vs. line, Experiment 2: bar vs. pie, Experiment 3: line vs. pie). On each trial, participants received a data graph presenting the data from three groups and were to determine the numerical difference of group A and group B displayed in the graph. We scrutinized whether switching the type of graph from one trial to the next prolonged RTs. The slowing of RTs in switch trials in comparison to trials with only one graph type can indicate to what extent the graph schemas differ. As switch costs were observed in all pairings of graph types, none of the different pairs of graph types tested seems to fully share a common schema. Interestingly, there was tentative evidence for differences in switch costs among different pairings of graph types. Smaller switch costs in Experiment 1 suggested that the graph schemas of bar and line graphs overlap more strongly than those of bar graphs and pie graphs or line graphs and pie graphs. This implies that results were not in line with completely distinct schemas for different graph types either. Taken together, the pattern of results is consistent with a hierarchical view according to which a graph schema consists of parts shared for different graphs and parts that are specific for each graph type. Apart from investigating graph schemas, the study provided evidence for performance differences among graph types. We found that bar graphs yielded the fastest group comparisons compared to line graphs and pie graphs, suggesting that they are the most suitable when used to compare discrete groups.

  2. m

    Random Graph BD5

    • data.mendeley.com
    Updated Feb 25, 2025
    Share
    FacebookFacebook
    TwitterTwitter
    Email
    Click to copy link
    Link copied
    Close
    Cite
    Ernesto Parra Inza (2025). Random Graph BD5 [Dataset]. http://doi.org/10.17632/bhb7vpc2r8.1
    Explore at:
    Dataset updated
    Feb 25, 2025
    Authors
    Ernesto Parra Inza
    License

    Attribution 4.0 (CC BY 4.0)https://creativecommons.org/licenses/by/4.0/
    License information was derived automatically

    Description

    We have generated sets of the problem instances obtained by using different pseudo-random methods to generate the graphs. The order and the size of an instances were generated randomly using function random() within the respective ranges. Each new edge was added in between two yet non-adjacent vertices randomly until the corresponding size was attained. This dataset is an extension of the Random Graph dataset available at https://data.mendeley.com/datasets/rr5bkj6dw5/8.

  3. 4

    Code: Complex Stylized Supply Chain Model - Automatic Graph Generator

    • data.4tu.nl
    Updated Jul 22, 2024
    Share
    FacebookFacebook
    TwitterTwitter
    Email
    Click to copy link
    Link copied
    Close
    Cite
    Isabelle van Schilt (2024). Code: Complex Stylized Supply Chain Model - Automatic Graph Generator [Dataset]. http://doi.org/10.4121/48bdc725-a1db-4b87-8508-aee808713957.v1
    Explore at:
    Dataset updated
    Jul 22, 2024
    Dataset provided by
    4TU.ResearchData
    Authors
    Isabelle van Schilt
    License

    Attribution-NonCommercial-NoDerivs 4.0 (CC BY-NC-ND 4.0)https://creativecommons.org/licenses/by-nc-nd/4.0/
    License information was derived automatically

    Description

    This repository is part of the Ph.D. thesis of Isabelle M. van Schilt, Delft University of Technology.

    This repository presents a complex stylized supply chain discrete event simulation model of a counterfeit Personal Protective Equipment (PPE) supply chain. Additionally, this repository presents scripts for automatically generating a discrete event simulation model from a networkx graph. The generation of a large set of randomly generated networkx graphs based on real-world data, which can be automatically ran as a simulation model, is also presented. This contributes to research on structural uncertainty in models. This code is an extension of the Master Thesis of Bruno Hermans , Delft University of Technology.

    The simulation models are developed in pydsol-core and pydsol-model . For the real-world data, we use the repository port_data_graphs to create various graph structures based on open-source data.

  4. Discrete Feature Representations of CHO Reaction Mechanisms as Quasireaction...

    • zenodo.org
    • data.niaid.nih.gov
    zip
    Updated May 9, 2023
    Share
    FacebookFacebook
    TwitterTwitter
    Email
    Click to copy link
    Link copied
    Close
    Cite
    Rappoport; Rappoport (2023). Discrete Feature Representations of CHO Reaction Mechanisms as Quasireaction Subgraphs [Dataset]. http://doi.org/10.5281/zenodo.7905294
    Explore at:
    zipAvailable download formats
    Dataset updated
    May 9, 2023
    Dataset provided by
    Zenodohttp://zenodo.org/
    Authors
    Rappoport; Rappoport
    License

    Attribution 4.0 (CC BY 4.0)https://creativecommons.org/licenses/by/4.0/
    License information was derived automatically

    Description

    This data set contains 194778 quasireaction subgraphs extracted from CHO transition networks with 2-6 non-hydrogen atoms (CxHyOz, 2 <= x + z <= 6).

    The complete table of subgraphs (including file locations) is in CHO-6-atoms-subgraphs.csv file. The subgraphs are in GraphML format (http://graphml.graphdrawing.org) and are compressed using bzip2. All subgraphs are undirected and unweighted. The reactant and product nodes (initial and final) are labeled in the "type" node attribute. The nodes are represented as multi-molecule SMILES strings. The edges are labeled by the reaction rules in SMARTS representation. The forward and backward reading of the SMARTS string should be considered equivalent.

    The generation and analysis of this data set is described in
    D. Rappoport, Statistics and Bias-Free Sampling of Reaction Mechanisms from Reaction Network Models, 2023, submitted. Preprint at ChemrXiv, DOI: 10.26434/chemrxiv-2023-wltcr

    Simulation parameters
    - CHO networks constructed using polar bond break/bond formation rule set for CHO.
    - High-energy nodes were excluded using the following rules:
    (i) more than 3 rings, (ii) triple and allene bonds in rings, (iii) double bonds at
    bridge atoms,(iv) double bonds in fused 3-membered rings.
    - Neutral nodes were defined as containing only neutral molecules.
    - Shortest path lengths were determined for all pairs of neutral nodes.
    - Pairs of neutral nodes with shortest-path length > 8 were excluded.
    - Additionally, pairs of neutral nodes connected only by shortest paths passing through
    additional neutral nodes (reducible paths) were excluded.

    For background and additional details, see paper above.

  5. f

    Data from: Copula Graphical Models for Heterogeneous Mixed Data

    • tandf.figshare.com
    pdf
    Updated Jan 16, 2024
    Share
    FacebookFacebook
    TwitterTwitter
    Email
    Click to copy link
    Link copied
    Close
    Cite
    Sjoerd Hermes; Joost van Heerwaarden; Pariya Behrouzi (2024). Copula Graphical Models for Heterogeneous Mixed Data [Dataset]. http://doi.org/10.6084/m9.figshare.24756095.v2
    Explore at:
    pdfAvailable download formats
    Dataset updated
    Jan 16, 2024
    Dataset provided by
    Taylor & Francis
    Authors
    Sjoerd Hermes; Joost van Heerwaarden; Pariya Behrouzi
    License

    Attribution 4.0 (CC BY 4.0)https://creativecommons.org/licenses/by/4.0/
    License information was derived automatically

    Description

    This article proposes a graphical model that handles mixed-type, multi-group data. The motivation for such a model originates from real-world observational data, which often contain groups of samples obtained under heterogeneous conditions in space and time, potentially resulting in differences in network structure among groups. Therefore, the iid assumption is unrealistic, and fitting a single graphical model on all data results in a network that does not accurately represent the between group differences. In addition, real-world observational data is typically of mixed discrete-and-continuous type, violating the Gaussian assumption that is typical of graphical models, which leads to the model being unable to adequately recover the underlying graph structure. Both these problems are solved by fitting a different graph for each group, applying the fused group penalty to fuse similar graphs together and by treating the observed data as transformed latent Gaussian data, respectively. The proposed model outperforms related models on learning partial correlations in a simulation study. Finally, the proposed model is applied on real on-farm maize yield data, showcasing the added value of the proposed method in generating new production-ecological hypotheses. An R package containing the proposed methodology can be found on https://CRAN.R-project.org/package=heteromixgm. Supplementary materials for this article are available online.

  6. f

    Excel file for graph in Fig 9.

    • plos.figshare.com
    xlsx
    Updated Sep 13, 2024
    Share
    FacebookFacebook
    TwitterTwitter
    Email
    Click to copy link
    Link copied
    Close
    Cite
    Rhian F. Walther; Courtney Lancaster; Jemima J. Burden; Franck Pichaud (2024). Excel file for graph in Fig 9. [Dataset]. http://doi.org/10.1371/journal.pbio.3002783.s027
    Explore at:
    xlsxAvailable download formats
    Dataset updated
    Sep 13, 2024
    Dataset provided by
    PLOS Biology
    Authors
    Rhian F. Walther; Courtney Lancaster; Jemima J. Burden; Franck Pichaud
    License

    Attribution 4.0 (CC BY 4.0)https://creativecommons.org/licenses/by/4.0/
    License information was derived automatically

    Description

    Data for graph (E) is given in a sheet containing an image identifier and fluorescence intensity measurements of Laminin antibody staining (y axis) in each genotype (x axis). (XLSX)

  7. Not seeing a result you expected?
    Learn how you can add new datasets to our index.

Share
FacebookFacebook
TwitterTwitter
Email
Click to copy link
Link copied
Close
Cite
Fang Zhao; Robert Gaschler (2023). Data_Sheet_1_Graph schema and best graph type to compare discrete groups: Bar, line, and pie.docx [Dataset]. http://doi.org/10.3389/fpsyg.2022.991420.s001

Data_Sheet_1_Graph schema and best graph type to compare discrete groups: Bar, line, and pie.docx

Related Article
Explore at:
docxAvailable download formats
Dataset updated
Jun 4, 2023
Dataset provided by
Frontiers
Authors
Fang Zhao; Robert Gaschler
License

Attribution 4.0 (CC BY 4.0)https://creativecommons.org/licenses/by/4.0/
License information was derived automatically

Description

Different graph types may differ in their suitability to support group comparisons, due to the underlying graph schemas. This study examined whether graph schemas are based on perceptual features (i.e., each graph type, e.g., bar or line graph, has its own graph schema) or common invariant structures (i.e., graph types share common schemas). Furthermore, it was of interest which graph type (bar, line, or pie) is optimal for comparing discrete groups. A switching paradigm was used in three experiments. Two graph types were examined at a time (Experiment 1: bar vs. line, Experiment 2: bar vs. pie, Experiment 3: line vs. pie). On each trial, participants received a data graph presenting the data from three groups and were to determine the numerical difference of group A and group B displayed in the graph. We scrutinized whether switching the type of graph from one trial to the next prolonged RTs. The slowing of RTs in switch trials in comparison to trials with only one graph type can indicate to what extent the graph schemas differ. As switch costs were observed in all pairings of graph types, none of the different pairs of graph types tested seems to fully share a common schema. Interestingly, there was tentative evidence for differences in switch costs among different pairings of graph types. Smaller switch costs in Experiment 1 suggested that the graph schemas of bar and line graphs overlap more strongly than those of bar graphs and pie graphs or line graphs and pie graphs. This implies that results were not in line with completely distinct schemas for different graph types either. Taken together, the pattern of results is consistent with a hierarchical view according to which a graph schema consists of parts shared for different graphs and parts that are specific for each graph type. Apart from investigating graph schemas, the study provided evidence for performance differences among graph types. We found that bar graphs yielded the fastest group comparisons compared to line graphs and pie graphs, suggesting that they are the most suitable when used to compare discrete groups.

Search
Clear search
Close search
Google apps
Main menu