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ORGANIZER;CN=Michael McDonald:mailto:michael.mcdonald@fsu.edu
DESCRIPTION;LANGUAGE=en-US:"Nested Operator Inference for Multifidelity Unc
 ertainty Quantification in Ice Sheet Simulations"\n\nNicole Aretz\nUnivers
 ity of Texas at Austin\n\nPlease feel free to forward/share this invitatio
 n with other groups/disciplines that might be interested in this talk/topi
 c. All are welcome to attend.\n\nNOTE: In-person attendance is requested i
 n our 499 Dirac Science Library (DSL) Seminar Room. Zoom access is intende
 d for external (non-departmental) participants only.\n\nhttps://fsu.zoom.u
 s/j/94273595552\nMeeting # 942 7359 5552\n\n🎦 Colloquium recordings wil
 l be made available here\, https://www.sc.fsu.edu/colloquium<https://nam04
 .safelinks.protection.outlook.com/?url=https%3A%2F%2Fwww.sc.fsu.edu%2Fcoll
 oquium&data=05%7C02%7Csc-seminar-announce%40lists.fsu.edu%7C1e868e24998d40
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 9ft8FIVKLy8%2FHxpvyMYvCvdcBjld3vH7ZKTy9oys%3D&reserved=0>\n\n\nFRIDAY\, Ja
 n 16\, 2026\, Schedule:\n\n* 3:30 to 4:30 PM Eastern Time (US and Canada)\
 n🕟 Colloquium - 499 DSL Seminar Room\n\n\nAbstract:\nWe present a neste
 d Operator Inference method for data-driven learning of physics-based redu
 ced-order models. The goal of the approach is to approximate the solution 
 of highly accurate but computationally expensive “full-order” models\,
  for example to enable multifidelity uncertainty quantification.\n\nProjec
 tion-based model order reduction methods exploit the intrinsic low-dimensi
 onality of the full-order solution manifold. These reduced-order models (R
 OMs) typically achieve significant computational savings while remaining p
 hysically interpretable through the governing equations. Operator Inferenc
 e (OpInf) is a data-driven learning technique to construct projection-base
 d ROMs without accessing the full-order operators. Because the degrees of 
 freedom in the classic OpInf learning problem scale polynomially in the di
 mension of the reduced space\, classic OpInf requires precise regularizati
 on to balance the numerical stability of the OpInf learning problem\, the 
 structural stability of the learned ROM\, and the achieved reconstruction 
 accuracy. Nested OpInf exploits the inherent hierarchy within the reduced 
 space to iteratively construct initial guesses for the OpInf learning prob
 lem that prioritize the interactions of the dominant modes. The initial gu
 ess computed for any target reduced dimension corresponds to a ROM with pr
 ovably smaller or equal snapshot reconstruction error than with standard O
 pInf. Driven by the need of multifidelity uncertainty quantification metho
 ds for different types of surrogate models\, we show how to use nested OpI
 nf to build a ROM of the Greenland ice sheet. Under moderate climate forci
 ng\, the learned ROM achieves four orders of magnitude in computational sp
 eed-up while keeping the generalization error for unseen parameters below 
 5% over a 30 year simulation horizon.\n\n\nAdditional colloquium details c
 an be found here\,\nhttps://www.sc.fsu.edu/news-and-events/colloquium/1900
 -colloquium-with-nicole-aretz-2026-01-16<https://nam04.safelinks.protectio
 n.outlook.com/?url=https%3A%2F%2Fwww.sc.fsu.edu%2Fnews-and-events%2Fcolloq
 uium%2F1900-colloquium-with-nicole-aretz-2026-01-16&data=05%7C02%7Csc-semi
 nar-announce%40lists.fsu.edu%7C1e868e24998d409e343108de537514f8%7Ca36450eb
 db0642a78d1b026719f701e3%7C0%7C0%7C639039959478223471%7CUnknown%7CTWFpbGZs
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 ____________________\n
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SUMMARY;LANGUAGE=en-US:Scientific Computing Colloquium with Nicole Aretz
DTSTART;TZID=Eastern Standard Time:20260116T153000
DTEND;TZID=Eastern Standard Time:20260116T162500
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PRIORITY:5
DTSTAMP:20260114T135905Z
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