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Frederic Schoenberg

University of California, Los Angeles
Professor, UCLA Statistics
 
 
About Me Publications
Schoenberg, F. P. (2022, 06). Estimation of spatial-temporal point process models using a Stoyan-Grabarnik statistic. Oral Presentation at METMA. SCEC Contribution 11814
Ward, J., & Schoenberg, F. P. (2022). Evaluation of ETAS and STEP forecasting models for California seismicity using point process residuals. Environmetrics, (submitted). SCEC Contribution 11809
Jia, R., Tamadon, C., & Schoenberg, F. P. (2021). Goodness-of-fit assessment of earthquake forecasts using Voronoi and superthinned residuals. Seismological Research Letters, (under review). SCEC Contribution 10936
Schoenberg, F. P. (2021). Nonparametric estimation of variable productivity Hawkes processes. Journal of Time Series Analysis, (under review). SCEC Contribution 10935
Schoenberg, F. P., & Molyneux, J. (2017, 08). Nonparametric Hawkes models with strike angle covariates. . Poster Presentation at 2017 SCEC Annual Meeting. SCEC Contribution 7753
Schoenberg, F. P. (2009). On thinning a spatial point process into a Poisson process using the Papangelou intensity. Journal of Statistical Planning and Inference, (under review). SCEC Contribution 1285
Tranbarger, K., & Schoenberg, F. P. (2009). On the computation and application of point process prototypes. Informatics, (accepted). SCEC Contribution 1283
Wong, K., & Schoenberg, F. P. (2009). On mainshock focal mechanisms and the spatial distribution of aftershocks. Bulletin of the Seismological Society of America, (under review). SCEC Contribution 1282
Schoenberg, F. P., & Chu, A. (2009). On the relationship between lower magnitude thresholds and bias in ETAS parameter estimates. Journal of Geophysical Research, (under review). SCEC Contribution 1281
Schoenberg, F. P. (2022, 03). Comparitive Evaluation of Epidemic-Type Point Process Models. Oral Presentation at Michigan State Statistics Colloquium. SCEC Contribution 11812
Gordon, J., Schoenberg, F., & Fox, E. (2021). A Nonparametric Hawkes Model for Forecasting California Seismicity. Bulletin of the Seismological Society of America, 111(4), 2216-2234. doi: 10.1785/0120200349. SCEC Contribution 10932
Gordon, J., Schoenberg, F., & Fox, E. (2021). A Nonparametric Hawkes Model for Forecasting California Seismicity. Bulletin of the Seismological Society of America, 111(4), 2216-2234. doi: 10.1785/0120200349. SCEC Contribution 10932
Clements, R. A., Schoenberg, F. P., & Schorlemmer, D. (2011). Residual Analysis Methods for Space-time Point Processes with Applications to Earthquake Forecast Models in California. Annals of Applied Statistics, 5(4), 2549-2571. doi: 10.1214/11-AOAS487. SCEC Contribution 1490
Chu, A., Schoenberg, F. P., Bird, P., Jackson, D. D., & Kagan, Y. Y. (2011). Comparison of ETAS parameter estimates across different global tectonic zones. Bulletin of the Seismological Society of America, 101(5), 2323-2339. doi: 10.1785/0120100115. SCEC Contribution 1476
Wang, Q., Schoenberg, F. P., & Jackson, D. D. (2010). Standard errors of parameter estimates in the ETAS model. Bulletin of the Seismological Society of America,. SCEC Contribution 1334
Barr, C. D., & Schoenberg, F. P. (2010). On the Voronoi estimator for the intensity of an inhomogeneous planar Poisson process. Biometrika, 97(4), 977-984. doi: 10.1093/biomet/asq047. SCEC Contribution 1286
Moeller, J., & Schoenberg, F. P. (2010). Thinning spatial point processes into Poisson processes. Advances in Applied Probability, 42(2), 347-358. SCEC Contribution 1284
Bird, P., Kagan, Y. Y., Jackson, D. D., Schoenberg, F. P., & Werner, M. J. (2009). Linear and nonlinear relations between relative plate velocity and seismicity. Bulletin of the Seismological Society of America, 99(6), 3097-3113. doi: 10.1785/0120090082. SCEC Contribution 1264
Zaliapin, I., Kagan, Y. Y., & Schoenberg, F. P. (2005). Approximating the Distribution of Pareto Sums. Pure and Applied Geophysics, 162(6-7), 1187-1228. doi: 10.1007/s00024-004-2666-3. SCEC Contribution 770
Kagan, Y. Y., & Schoenberg, F. P. (2001). Estimation of the Upper Cutoff Parameter for the Tapered Pareto Distribution. Journal of Applied Probability, 38A, 158-175. doi: 10.1239/jap/1085496599. SCEC Contribution 557

Last updated Mar 31, 2022.