Typed states for the displayed outbound observations.
Source: paper_references, paper_reference_links, observed 2026-08-10T23:12:41.384448Z
Paper Citation Record · LEDGER
As of 11 August 2026, this Paper Citation Record lists 55 of 55 outbound references and 0 inbound Pith citation observations for arXiv:2412.20884.
A citation records a reference. It does not transfer a finding from one paper to another.
Typed states for the displayed outbound observations.
Source: paper_references, paper_reference_links, observed 2026-08-10T23:12:41.384448Z
One-hop event checks from named stored sources.
Source: scholarly_work_events, retraction_status_cache, observed 2026-08-11T06:34:44.6726+00:00
Pith citing papers itemized under the disclosed page cap.
Source: paper_references, paper_reference_links
A source-named dated measurement, never combined with another source.
Source: cited_works
55 of 55 outbound references displayed
External citation measurements
No source-named external measurement is stored.
Observation b721c68b-146f-429d-8ef8-65038fbda192 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Hogg, and Michael O’Neil
Reference 1
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Observation 8efd9ab9-782d-4714-a67d-0a77651f15b0 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Anderson
Reference 2
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Observation 0d06b03b-687e-4f3e-b164-c7be9d370116 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Uniform approximation of common Gaussian process kernels using equispaced Fourier grids.Applied and Computational Harmonic Analysis, 71:101640, July 2024
Reference 3
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Observation 5596b648-9da0-428e-b05d-1edb6a6498aa · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression A Conceptual Introduction to Hamiltonian Monte Carlo
Reference 4
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Observation 9d3bb4cf-78c5-4c12-b660-dbd0bd466eb0 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Boerner, Stephen Deems, Thomas R
Reference 5
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Observation cead6ddf-5670-4be4-bbd1-2b2a21aa036f · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression A randomized algorithm for approximating the log determinant of a symmetric positive definite matrix.Linear Algebra and its Applications, 533:95–117, November 2017
Reference 6
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Observation d7f8d790-1198-45b2-8f9f-1fafaa6338f8 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Kernel operations on the GPU, with Autodiff, without memory overflows.Journal of Machine Learning Research, 22(74):1–6, 2021
Reference 7
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Observation 0f6dc711-1c6e-4a4b-9229-3b18b416743e · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Non-stationary anderson acceleration with optimized damping.Journal of Computational and Applied Mathematics, 451:116077, 2024
Reference 8
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Observation ab226e61-62a0-4a9f-a667-c6bce6daf9f1 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Stochastic gradient Hamiltonian Monte Carlo
Reference 9
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Observation 2c89061a-1b34-4353-854f-fa50452287bd · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Epperly, Joel A
Reference 10
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Observation f8be94c3-b54d-48f9-bb0b-58eb4322ff7d · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Forthcoming, November 2024
Reference 11
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Observation 6ec552a8-f67e-4c55-945d-0e4f7c146069 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Unresolved cited work
Reference 12
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Observation b12717cc-bd2d-4e2f-a771-8a8a598ba16a · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression On randomized trace estimates for indefinite matrices with an application to determinants.Foundations of Computational Mathematics, 22(3):875– 903, June 2022
Reference 13
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Observation a3b471df-b1f6-4bef-a7c6-a36ad814f0c2 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Unresolved cited work
Reference 14
Source-reported events for the cited work
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Observation 28cdf64a-e14b-46d0-b16c-b92241740a0f · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Mission CO2ntrol: A statistical scientist’s role in remote sensing of atmospheric carbon dioxide.Journal of the American Statistical Association, 113(521):152–168, January 2018
Reference 15
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Observation e7efaaa3-5573-4b5a-9317-486853831046 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Scalable log determinants for Gaussian process kernel learning
Reference 16
Source-reported events for the cited work
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Observation 5a70a28e-85fd-462a-9248-d8e99eb1daf9 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Unresolved cited work
Reference 17
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-11T06:34:44.6726+00:00.
Observation 40903c3e-c4ff-411f-af8f-26fff5a185dd · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression A determinant-free method to simulate the parameters of large Gaussian fields.Stat, 6(1):271–281, 2017
Reference 18
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Observation ea584fee-71ad-48e7-b295-ecd4f707d34f · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Rebholz, and Mengying Xiao
Reference 19
Source-reported events for the cited work
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Observation 20b6bc87-3b32-4730-8d4e-723a19be0954 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Paul Laiu, and Thomas Strohmer
Reference 20
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Observation eca17950-31db-4db3-af7c-32ef5f97874d · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Convergence Analysis of the Alternating Anderson-Picard Method for Nonlinear Fixed-point Problems
Reference 21
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Observation c9cdee60-2b9d-43e9-9340-74f5da5f09d7 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression emcee: The MCMC Hammer
Reference 22
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Observation c82e61c9-a220-4254-aaa7-1b69d18ef6a8 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Column and row subset selection using nuclear scores: algorithms and theory for Nyström approximation, CUR decomposition, and graph Laplacian reduction, 2024
Reference 23
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Observation 04135670-3fc7-4db9-b1a0-992b76bbd0d4 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Tropp, and Madeleine Udell
Reference 24
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Observation cd605388-ab26-4d31-b537-2b7b6fbe49fb · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Fucito, E
Reference 25
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Observation f83773e8-eced-4c70-8c5e-6d3c557ad6b4 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Lang.Quantum Chromodynamics on the Lattice: An Introductory Presentation, volume 788 ofLecture Notes in Physics
Reference 26
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Observation c368efaa-b0e6-440e-90e0-5ab9481a9c1b · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Riemann manifold Langevin and Hamiltonian Monte Carlo methods.Journal of the Royal Statistical Society Series B: Statistical Methodology, 73(2):123– 214, March 2011
Reference 27
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Observation 34a4d8b3-c16d-4eb8-b6f9-0ebde2d6ae78 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Ensemble samplers with affine invariance
Reference 28
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Observation 978acb7b-a390-4ea6-bf37-d9b2a34fc8ff · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Equispaced Fourier representations for efficient Gaussian process regression from a billion data points
Reference 29
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Observation 8b592424-e063-4cac-b927-c7468f06cde0 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Stuart, and Sebastian J
Reference 30
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Observation 0ad91960-2a8a-4312-bda3-e324522169ad · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Higham, and Lloyd N
Reference 31
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Observation 8d1f576b-3002-445e-aace-8b2fe54f529c · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Hancock, Jeremy Fischer, John Michael Lowe, Winona Snapp-Childs, Marlon Pierce, SureshMarru, J.EricCoulter, MatthewVaughn, BrianBeck, NiravMerchant, EdwinSkidmore, and Gwen Jacobs
Reference 32
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Observation 58c1469e-2734-4381-8c5c-285f301dbac0 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Inference in deep Gaussian processes using stochastic gradient Hamiltonian Monte Carlo
Reference 33
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Observation 1e349a1d-9f2b-4e15-881b-1c79405f01ff · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Non-stationary Gaussian process regression with Hamiltonian Monte Carlo
Reference 34
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Observation ecd3931f-a2e6-484a-b292-41462bc52829 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression A unified view of some numerical methods for fractional diffusion
Reference 35
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Observation b93b6f07-68e4-4d1a-9724-0be6c1083f59 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Codeforagradient-basedanddeterminant-freeframeworkforfullybayesian gaussian process regression, November 2024
Reference 36
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Observation 60aaca97-7650-47f2-b2c0-26bd31faba70 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Michael Kielstra and Michael Lindsey
Reference 37
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Observation e26f42fc-5f3e-46d7-83e8-e4bd17d7e59c · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Knoll and D.E
Reference 38
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Observation 6db23842-39e5-405c-9751-d61ff8c16e41 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Approximate inference for fully Bayesian Gaussian process regression
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A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Teckentrup, and Simon Urbainczyk
Reference 40
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Observation cbbb584f-f51e-42ac-8945-9cac20f0d6f5 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Albergo, and Michael Lindsey
Reference 41
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Observation c2d12254-c268-4870-9670-12fd826f24e6 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Neal.MCMC Using Hamiltonian Dynamics
Reference 42
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Observation ad9822ad-4ceb-4015-aa61-d276bd6494ef · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Noack, Harinarayan Krishnan, Mark D
Reference 43
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Observation 706abe73-4817-43e2-81a6-2d45ee966dec · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Noack, Hengrui Luo, and Mark D
Reference 44
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Observation 9b8ddf19-98f0-4eb1-908c-128b00f1274d · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Unresolved cited work
Reference 45
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Observation 8ca4e3d9-dcfb-4ad8-89d9-9c3e9f4c8277 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Unresolved cited work
Reference 46
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A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Sparse Gaussian processes revisited: Bayesian approaches to inducing-variable approximations
Reference 47
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Observation e726fb4a-1194-4706-9b1f-4be15f001ca1 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Unresolved cited work
Reference 48
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Observation 3c7cce81-60a9-4f69-ab2b-8b1295c2b8ef · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Unresolved cited work
Reference 49
Source-reported events for the cited work
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Observation 62acfa1e-01d8-46b4-950a-3a4d8f39a379 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression OCO-2 Level 2 bias-corrected XCO2 and other select fields from the full-physics retrieval aggregated as daily files, retrospective processing v11.2r, 2017
Reference 50
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A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Stan modeling language users guide and reference manual, 2.35, 2024
Reference 51
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Observation 07cc1266-7c2c-458f-8ce0-400ea025e205 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Unresolved cited work
Reference 52
Source-reported events for the cited work
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Observation 10c6d52d-14d3-45f6-91bd-9119ce3dfa59 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Oliphant, Matt Haberland, Tyler Reddy, David Cournapeau, Evgeni Burovski, Pearu Peterson, Warren Weckesser, Jonathan Bright, Stéfan J
Reference 53
Source-reported events for the cited work
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Observation 72b2d33b-442a-4249-8b0a-65f85cb5ac81 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression effectively independent
Reference 54
Source-reported events for the cited work
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Observation db79c9b4-6e69-473a-a303-4c4f58e590a8 · outbound
A gradient-based and determinant-free framework for fully Bayesian Gaussian process regression Unresolved cited work
Reference 2023
Source-reported events for the cited work
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No inbound Pith citation observations are available.