Abstract
To train algorithms for supervised author name disambiguation, many studies have relied on hand-labeled truth data that are very laborious to generate. This paper shows that labeled data can be automatically generated using information features such as email address, coauthor names, and cited references that are available from publication records. For this purpose, high-precision rules for matching name instances on each feature are decided using an external-authority database. Then, selected name instances in target ambiguous data go through the process of pairwise matching based on the rules. Next, they are merged into clusters by a generic entity resolution algorithm. The clustering procedure is repeated over other features until further merging is impossible. Tested on 26 K instances out of the population of 228 K author name instances, this iterative clustering produced accurately labeled data with pairwise F1 = 0.99. The labeled data represented the population data in terms of name ethnicity and co-disambiguating name group size distributions. In addition, trained on the labeled data, machine learning algorithms disambiguated 24 K names in test data with performance of pairwise F1 = 0.90–0.92. Several challenges are discussed for applying this method to resolving author name ambiguity in large-scale scholarly data.
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Notes
This paper distinguishes meanings of author, name, and name instance. An author refers to a distinct entity, a name to a textual string representing the author, and a name instance to an individual occurrence of the name in data. For example, an author (the distinguished professor Mark E. J. Newman at the University of Michigan Department of Physics) can be represented by one or more names (Mark Newman, M. E. J. Newman, etc.) that appear hundreds of times (i.e., instances) through his publication records in bibliometric data.
Note that the cluster [#2|#5] is indexed as j = 2, not j = 3 because the prior merging removes cluster2 [#1|#4] from clusterList.
Classifiers were implemented with parameter settings as follows: L2 Regularization with class weight = 1 (LR), Gaussian Naïve Bayes with maximum likelihood estimator (NB), and 500 trees (after grid search) with Gini Impurity for split quality measure (RF). For more details, see http://scikit-learn.org/stable/index.html.
The hierarchical agglomerative clustering algorithm and overall training-test procedure were implemented by modifying codes in Louppe et al. (2016).
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Acknowledgements
This work was supported by Grants from the National Science Foundation (#1,561,687 and #1535370), the Alfred P. Sloan Foundation and the Ewing Marion Kauffman Foundation. We would like to thank anonymous reviewers for their helpful comments.
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Appendices
Appendix A: Construction of self-citation relation
If a paper cites another paper, they are in citing-cited relation. From this paper-level citation information, scholars have constructed author-level citation relation. In Fig. 6, Author A and Author B coauthors Paper 1, while Author C and Author D writes together Paper 2. If Paper 2 cites Paper 1 (paper-level citation), authors in Paper 2 are assumed to refer to authors in Paper 1. Thus, Author C is depicted to cite Author A and Author B, and Author D to cite Author A and Author B. If Author C is the same as Author A, they are in self-citation relation.
Appendix B: Representativeness checks for ORCID-linked data
This section checks how the ORCID-linked data (Methodology > Data and Pre-processing > ORCID-Linkage) represent the whole data in this study. Following the method described in Representativeness Checks of Results, the ratios of name ethnicity and block size of ORCID-linked data are compared to those of the whole data. Figure 7 shows that in ORCID-linked data, Chinese names are under-represented while Hispanic and Italian names are over-represented while other ethnic names show similar ratios. This observation is contrasted to that from Fig. 1 where Chinese names are slightly over-represented and English names are a little under-represented.
Regarding the block size distribution in Fig. 8, the distribution plot of ORCIDs starts higher in y-axis (= ratio) than that of Random Data but falls below as x-value (= block size) increases. This means that ORCID-linked data contain more small blocks and less large blocks compared to randomly selected subset with the same number of name instances as ORCID-linked data, while automatically labeled data produce block size distribution quite similar to that of random data in Fig. 2.
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Kim, J., Kim, J. & Owen-Smith, J. Generating automatically labeled data for author name disambiguation: an iterative clustering method. Scientometrics 118, 253–280 (2019). https://doi.org/10.1007/s11192-018-2968-3
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DOI: https://doi.org/10.1007/s11192-018-2968-3