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DTSTART;TZID=America/Los_Angeles:20260817T010000
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DTSTAMP:20260820T192853Z
CREATED:20260820T192853Z
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UID:10015350-1786928400-1789088399@events.ucsc.edu
SUMMARY:Graduate Preparation Program
DESCRIPTION:The Graduate Preparation Program (GPP) is a four-week intensive non-credit course offered in person on the main campus prior to the fall quarter\, which is open to all current and newly admitted international graduate students. It focuses on English for Academic Purposes (EAP)\, academic skills\, and cultural orientation. The program also provides a foundation for transitioning into the Teaching Assistant role. \nThe course offers guided support with: \n\nSeminar-style classroom discussion\nPresentation and oral communication skills\nInformation on U.S. classroom culture; roles and responsibilities of faculty\, Teaching Assistants\, and students\nCritical thinking: using evidence to support ideas\nResearch writing\, citation\, and avoiding plagiarism\nCollaborative and project-based learning\n\nA collaboration between the Graduate Division and Global Engagement\, the Graduate Preparation Program provides a strong foundation for the U.S. classroom environment and university system\, in addition to the opportunity to practice and master the language and academic skills needed for success. \nFor more information and to register\, please visit our webpage.
URL:https://events.ucsc.edu/event/graduate-preparation-program/
LOCATION:CA
CATEGORIES:Conference,Lectures & Presentations
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DTSTART;TZID=America/Los_Angeles:20260908T083000
DTEND;TZID=America/Los_Angeles:20260908T103000
DTSTAMP:20260903T160842Z
CREATED:20260902T163942Z
LAST-MODIFIED:20260903T160842Z
UID:10016350-1788856200-1788863400@events.ucsc.edu
SUMMARY:Zhang\, X. (STAT) - Predictive Generalized Variational Inference for Spatial Gaussian Process Model
DESCRIPTION:Spatially dependent data are common in environmental and climate studies\, where Gaussian process models are used for prediction and uncertainty quantification. Learning their covariance structure involves both statistical and computational challenges. Likelihood-based inference may be sensitive to covariance misspecification\, while repeated evaluation of prediction-oriented criteria can be computationally demanding. To study these issues\, we develop a predictive generalized variational inference (GVI) framework that learns a variational distribution by balancing proper-scoring-rule losses for conditional predictions with prior-based regularization. We first develop a marginal formulation for full Gaussian process models by analytically integrating out the regression coefficients and total residual variance. This formulation reduces the optimization dimension and focuses the variational optimization on the Matérn covariance parameters\, with Student-(t) conditional predictive distributions arising from the marginalization. We then develop a scalable formulation based on unordered nearest-neighbor conditionals. These conditionals define the predictive loss directly\, without treating their product as a joint likelihood. Because the same marginalization is not available in this formulation\, the regression coefficients and variance parameter are retained in a joint variational block. We evaluate logarithmic-score and continuous ranked probability score objectives through simulations and an analysis of December 2025 temperatures from 1\,218 U.S. Historical Climatology Network stations. The simulations compare different variational formulations\, scoring rules\, and covariance summaries using out-of-sample predictive evaluation. The real-data analysis compares likelihood-based and predictive GVI methods through cross-validation. We also examine the computational scaling of the nearest-neighbor formulation and consider extensions based on random local covariance matrices for heterogeneous spatial dependence\, as well as extensions to nonlinear regression and stochastic computer model emulation with quantitative and categorical inputs. Overall\, this work studies the specification and evaluation of predictive objectives\, uncertainty propagation\, and computational approximation within a unified variational framework. \nEvent Host: Xiao Zhang\, Ph.D. Student\, Statistical Science  \nAdvisor: Bruno Sansó \nZoom: https://ucsc.zoom.us/j/95501212725?pwd=WcB4SnkvhfoUFCm0Z4wUHLGB9omS05.1 \nPasscode: 697077
URL:https://events.ucsc.edu/event/zhang-x-stat-predictive-generalized-variational-inference-for-spatial-gaussian-process-model/
LOCATION:
CATEGORIES:Ph.D. Presentations
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