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Paper Citation Record · LEDGER

Learning clusters of partially observed linear dynamical systems

As of 8 August 2026, this Paper Citation Record lists 26 of 26 outbound references and 0 inbound Pith citation observations for arXiv:2507.17638.

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pith.paper-citation-record.v1
2507.17638 v1

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measured 26 of 26 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-08-06T14:52:17.493921Z

measured 26 of 26 standing notices

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Source: scholarly_work_events, retraction_status_cache, observed 2026-08-08T06:32:00.761636+00:00

measured 0 of 0 inbound itemization

Pith citing papers itemized under the disclosed page cap.

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measured 0 of 1 external citation measurements

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Reference resolution

26 of 26 outbound references displayed

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Outbound references

Observation 755ca3d8-90b6-4de3-ac99-0ebe620a8095 · outbound

This paper cites Joint Learning of Linear Time-Invariant Dynamical Systems.

Learning clusters of partially observed linear dynamical systems Joint Learning of Linear Time-Invariant Dynamical Systems

Reference 1

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Observation 78beb04f-824d-4fcc-bdf4-c6258d096c0e · outbound

This paper cites Multi-task imitation learning for linear dynami cal systems,.

Learning clusters of partially observed linear dynamical systems Multi-task imitation learning for linear dynami cal systems,

Reference 2

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Observation 340b77c5-68be-4bac-8bce-99cb1ee436e9 · outbound

This paper cites Estimation of Models with Limited Data by Leveraging Shared Structure.

Learning clusters of partially observed linear dynamical systems Estimation of Models with Limited Data by Leveraging Shared Structure

Reference 3

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Observation fa655c60-d37f-4ec0-ad10-8626f4c6ac2e · outbound

This paper cites Learning mixtures of linear dynam ical systems,.

Learning clusters of partially observed linear dynamical systems Learning mixtures of linear dynam ical systems,

Reference 4

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Observation af336097-258a-4411-a8d2-ed33186785e9 · outbound

This paper cites Learning Personalized Models with Clustered System Identification.

Learning clusters of partially observed linear dynamical systems Learning Personalized Models with Clustered System Identification

Reference 5

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Observation 32df2290-bfd4-4150-8538-cf635c7f2d49 · outbound

This paper cites Learning Dynamical Systems by Leveraging Data from Similar Systems.

Learning clusters of partially observed linear dynamical systems Learning Dynamical Systems by Leveraging Data from Similar Systems

Reference 6

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Observation 1011f3eb-78db-4a5f-9e48-9cb16d083947 · outbound

This paper cites Multi-Task System Identification of Similar Linear Time-Invariant Dynamical Systems.

Learning clusters of partially observed linear dynamical systems Multi-Task System Identification of Similar Linear Time-Invariant Dynamical Systems

Reference 7

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Source-reported events for the cited work

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Observation 2ec8d3c6-7c05-4aa8-9c0e-aceb9a6c7fbb · outbound

This paper cites A benchmark study on t ime series clustering,.

Learning clusters of partially observed linear dynamical systems A benchmark study on t ime series clustering,

Reference 8

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Observation d9bbe0f7-6287-4556-a219-9852c1384f95 · outbound

This paper cites Time -series clustering–a decade review,.

Learning clusters of partially observed linear dynamical systems Time -series clustering–a decade review,

Reference 9

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Observation 7da5c9ec-0fac-4d77-a3ee-ccee5ef35484 · outbound

This paper cites Tensor decompo sitions meet control theory: learning general mixtures of linear dy namical systems,.

Learning clusters of partially observed linear dynamical systems Tensor decompo sitions meet control theory: learning general mixtures of linear dy namical systems,

Reference 10

Resolution
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Observation a363c7ee-7712-4c6e-a2ef-612985723b9b · outbound

This paper cites Finite Sample Analysis of Tensor Decomposition for Learning Mixtures of Linear Systems.

Learning clusters of partially observed linear dynamical systems Finite Sample Analysis of Tensor Decomposition for Learning Mixtures of Linear Systems

Reference 11

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Observation de2c63bc-9d33-4c74-bd44-fdf71a96e464 · outbound

This paper cites Finite sample properties of sy stem identification methods,.

Learning clusters of partially observed linear dynamical systems Finite sample properties of sy stem identification methods,

Reference 12

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Observation 45a38b8e-dab8-41e6-a382-816bdcac7c88 · outbound

This paper cites Finite time LTI system identification,.

Learning clusters of partially observed linear dynamical systems Finite time LTI system identification,

Reference 13

Resolution
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This paper cites Revisiting ho–kalman-based syst em identifi- cation: Robustness and finite-sample analysis,.

Learning clusters of partially observed linear dynamical systems Revisiting ho–kalman-based syst em identifi- cation: Robustness and finite-sample analysis,

Reference 14

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Observation 83ef4b9a-92b8-4a71-a56f-a1dd62331b36 · outbound

This paper cites Ho and R.

Learning clusters of partially observed linear dynamical systems Ho and R

Reference 15

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Observation 06f73bf5-f4e7-4f2b-8140-0dbf20eb87d9 · outbound

This paper cites A New Approach to Learning Linear Dynamical Systems.

Learning clusters of partially observed linear dynamical systems A New Approach to Learning Linear Dynamical Systems

Reference 16

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Observation dfb6e686-f5b5-4b2d-860c-790bb070e040 · outbound

This paper cites Non-asymptotic identification of li near dynami- cal systems using multiple trajectories,.

Learning clusters of partially observed linear dynamical systems Non-asymptotic identification of li near dynami- cal systems using multiple trajectories,

Reference 17

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Observation cdae2e0c-6b80-453c-8b9e-b2df4f34c749 · outbound

This paper cites Learning partially observed linear dynam ical systems from logarithmic number of samples,.

Learning clusters of partially observed linear dynamical systems Learning partially observed linear dynam ical systems from logarithmic number of samples,

Reference 18

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Observation 452d0ccc-2f6f-48b9-a461-d53a8619b5b6 · outbound

This paper cites Least squares quantization in pcm,.

Learning clusters of partially observed linear dynamical systems Least squares quantization in pcm,

Reference 19

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Observation faa6e4a3-231a-4c90-beb5-f2f209c0c480 · outbound

This paper cites Estimating the nor ms of random circulant and toeplitz matrices and their inverses,.

Learning clusters of partially observed linear dynamical systems Estimating the nor ms of random circulant and toeplitz matrices and their inverses,

Reference 20

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Learning clusters of partially observed linear dynamical systems Foucart and H

Reference 21

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Observation 249dc200-3043-4ada-8d4a-ad2919f5f415 · outbound

This paper cites V ershynin, High-dimensional probability: An introduction with applications in data science.

Learning clusters of partially observed linear dynamical systems V ershynin, High-dimensional probability: An introduction with applications in data science

Reference 22

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Observation 41847720-20a1-4ace-a804-9151dbaa5f95 · outbound

This paper cites effective.

Learning clusters of partially observed linear dynamical systems effective

Reference 23

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This paper cites This implies that q∑ k=1 σ2 inf (Ak)≤ min v∈S m− 1 q∑ k=1 ‖Akv‖2 2 = σ2 min(U )≤ σ2 max(U ) = sup v∈S m− 1 q∑ k=1 ‖Akv‖2 2≤ q∑ k=1 σ2 max(Uk).

Learning clusters of partially observed linear dynamical systems This implies that q∑ k=1 σ2 inf (Ak)≤ min v∈S m− 1 q∑ k=1 ‖Akv‖2 2 = σ2 min(U )≤ σ2 max(U ) = sup v∈S m− 1 q∑ k=1 ‖Akv‖2 2≤ q∑ k=1 σ2 max(Uk)

Reference 24

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This paper cites Define a mapping of pairs of indices indicating the partition j∈ [0:L] and element k∈ [d] of the partition to linear indices τ : (j, k)↦→k(L+1)+( j−1)∈ [T ].

Learning clusters of partially observed linear dynamical systems Define a mapping of pairs of indices indicating the partition j∈ [0:L] and element k∈ [d] of the partition to linear indices τ : (j, k)↦→k(L+1)+( j−1)∈ [T ]

Reference 25

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Observation c1115258-2a57-4025-a600-f2e5ddd6091b · outbound

This paper cites an unresolved cited work.

Learning clusters of partially observed linear dynamical systems Unresolved cited work

Reference 26

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No event found in the named queried sources as of 2026-08-08T06:32:00.761636+00:00.

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