Typed states for the displayed outbound observations.
Source: paper_references, paper_reference_links, observed 2026-08-04T09:07:15.309220Z
Paper Citation Record · LEDGER
As of 9 August 2026, this Paper Citation Record lists 65 of 65 outbound references and 1 inbound Pith citation observation for arXiv:2510.24755.
A citation records a reference. It does not transfer a finding from one paper to another.
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Source: paper_references, paper_reference_links, observed 2026-08-04T09:07:15.309220Z
One-hop event checks from named stored sources.
Source: scholarly_work_events, retraction_status_cache, observed 2026-08-09T06:31:02.800959+00:00
Pith citing papers itemized under the disclosed page cap.
Source: paper_references, paper_reference_links, observed 2026-08-04T09:07:06.177824Z
A source-named dated measurement, never combined with another source.
Source: cited_works
65 of 65 outbound references displayed
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Observation cb75ec58-60ca-4083-93ea-3830e2e7ced2 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization To do so: First, draw a sampleIofnindices from the uniform dis- tribution
Reference 1
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Observation 615755ea-5ca8-44a5-890b-6d5cd1a816b1 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 2
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Observation 9852f9b4-a139-43ac-9add-51070faddcd2 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization We callythe sketch vector and it contains an em- pirical estimation ofgeneralized momentsof the dis- tributionπ
Reference 3
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Observation 94b73e48-9ee0-4182-8059-2f25b77569c1 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization The decoding procedure is taken from com- pressive sensinggreedy methods(Matching pur- suit, Orthogonal Matching Pursuit
Reference 4
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Observation b2d556eb-1293-4fa5-9112-a7207c43a0cd · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization The Monte-Carlo method [17] can be used to approx- imate generalized moments similar to the one from [16]
Reference 5
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Observation b01e9319-413d-4d72-83cf-96a83860dee5 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Kadowaki and H
Reference 6
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Observation 6489ca23-6080-4712-85fe-79a386f7b871 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Robbins and S
Reference 7
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Observation 1974aa21-b8de-4e44-96bb-536c05b67d71 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 8
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Observation e20593a9-9824-490f-af8c-9506eb2dc0cf · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 9
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Observation c9c7af06-325d-4baf-a99b-726f1a161a4e · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Lucas, Frontiers in Physics2(2014), 10.3389/fphy.2014.00005, arXiv:1302.5843 [cond-mat]
Reference 10
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Observation 9e1e842d-ab35-4293-b5ad-25451492285c · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Kirkpatrick, C
Reference 11
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Observation dda4b296-1f36-46c8-8fab-ad56e74b091b · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Candes, J
Reference 12
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Observation 65b27cd6-7de1-43bb-ba5c-10084a66e885 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Quantum annealing: An introduction and new developments
Reference 13
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Observation c5844182-9179-478d-86df-e48d17277107 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Bellman, Bulletin of the American Mathematical So- ciety60, 503 (1954)
Reference 14
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Observation d5b55a29-2a3d-44ec-a7cc-622589bfb61f · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Barahona, Journal of Physics A: Mathematical and General15, 3241 (1982)
Reference 15
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Observation 65a13350-7456-487a-b3f8-502771b24362 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization
Reference 16
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Observation 34c295db-3179-48a8-bcbc-ef712329988a · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Schuch and J
Reference 17
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Observation 095cef9b-ee0f-41bb-9aa4-1ef0eeb032e1 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Delahaye, S
Reference 18
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Observation 962f6e91-2863-4faf-b417-2dd750cbee50 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Donoho, IEEE Transactions on Information Theory 52, 1289 (2006)
Reference 19
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Observation 3dbde2b5-065b-47bc-96a5-262b59034af4 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Baraniuk, M
Reference 20
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Observation e6736e18-4375-4c0c-880a-8642c774ffbe · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Foucart and H
Reference 21
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Observation 89fed322-2439-4695-9c85-4ffe98bce073 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Compressive Statistical Learning with Random Feature Moments
Reference 22
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Observation dae637f1-4415-4f45-93a7-d66e077aab8f · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Metropolis and S
Reference 23
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Observation cd76f9fa-4b43-4d59-aeca-d6cfbf35885f · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Metropolis, A
Reference 24
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Observation c3a637ad-9810-432e-a7ca-d5ab164a7dc0 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Xiang, D
Reference 25
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Observation 806f7025-051c-47bb-82fc-6ed624e98d07 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Tsallis, Journal of Statistical Physics52, 479 (1988)
Reference 26
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Observation 356900e1-0aa5-414a-8fa4-897fa43c294b · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Tsallis and D
Reference 27
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Observation 63864ef7-4e9f-4765-b2ce-d575e34fc00d · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 28
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Observation d180fb7c-2f85-468a-834f-8bf5ec7e6968 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Chevalier, W
Reference 29
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Observation 377bf80f-0dac-4a15-b1c5-34b5905072a9 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 30
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Observation ed76c287-7c87-4c43-b94e-c44ccd2d6fea · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 31
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Observation 930cf4f3-f645-498a-a545-32cf37563b5f · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 32
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Observation 96db1fe8-a319-4573-a1cf-6bea80796009 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization NP-complete Problems and Physical Reality
Reference 33
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Observation ed586deb-d9da-4f4a-9a99-23af49b98047 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Quantum Computation by Adiabatic Evolution
Reference 34
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Observation 490f8bf3-4ba9-4222-a613-3627d3ac06df · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization A Quantum Approximate Optimization Algorithm
Reference 35
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Observation 56220648-fc78-46da-930d-bce14f6bd075 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Zhou, S.-T
Reference 36
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Observation d969b213-8248-480f-a7b6-d9361c244726 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Park and N
Reference 37
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Observation eec04d3e-ed30-47c6-bd38-0111c6cd0f51 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization McArdle, T
Reference 38
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Observation 1f93f7a7-7884-44c3-9ee3-5dbe5109e738 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Dissipative ground state preparation and the Dissipative Quantum Eigensolver
Reference 39
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Observation 50c1ad60-55f7-4238-b468-715492465b18 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Rapid quantum ground state preparation via dissipative dynamics,
Reference 40
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Observation c7c3caa6-c536-4b05-8bbd-98909f92517a · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 41
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Observation 6098c1f0-4d3e-44e4-b18b-3cd9aa0e4799 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization The probability in that string to find 001 after 00 is given by 1 L
Reference 42
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Observation 9d49da65-6095-4b5a-b785-64c855ef5b40 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 43
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Observation d1bfa091-b061-4633-bd65-34789cf9f4d8 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization We want to count all the strings of a given lengthNwhich contains at least one ‘001‘ substring
Reference 44
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Observation 88e68c96-0b6b-4c76-9bc1-ef18748db834 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Because form∈S N , ifmend by ‘00‘ the othersN−2 bits are free and should contains ‘001‘ a single time
Reference 45
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Observation a0789616-65d8-41c5-910b-72dc38157af6 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Because the last 3 bits are fixed to ‘001‘ the remainingN−2 bits are free and should not contain any ‘001‘
Reference 46
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Observation f24f874d-6817-41bf-98b1-6fc29e920f81 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization The goal is to compute the its cardinalityz L = #ZL
Reference 47
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Observation 45449145-0c44-4d3e-8bfe-430333138af4 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 48
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Observation 6b436cb3-8075-4a76-a2e2-911b88dc1d2d · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Case 2: Assume we have two zeros starting in positionN−1 so we have two 00 substrings in total
Reference 49
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Observation 4df7395a-961c-45bd-bea7-4c61a0771a73 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 50
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Observation 0172a448-fe51-4234-811b-38eb65999715 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Case 1: Assume we haveL−1 zeros in positionsk−Ltok−1 so we have exactlyLsubstrings equals 00
Reference 51
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Observation 814eedd4-da5b-47aa-9444-0e8aa3dcb73c · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization 0| {z } L−1 001·w 2 where: •w 1 ∈A ∗ k−L •w 2 ∈A N−(k+2) So the number of all such stringssisa ∗ k−LaN−(k+2) =f k−L+1fN−k
Reference 52
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Observation 695d1308-0225-4e74-a7b0-5cd2ec98dd45 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization 0| {z } L where: 20 •w 1 ∈A ∗ k−1 •w 2 ∈A ∗ N−L−k−2 So the number of all such stringssisa ∗ k−1a∗ N−L−k−2 =f kfN−L−k−1
Reference 53
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Observation c64c5b0e-213e-4dc7-87f0-40b75a6d69df · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization |{z} k−L
Reference 54
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Observation 26442288-d7f6-42b5-a461-e6e6312a0184 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization |{z} k−L
Reference 55
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Observation 9f96fafc-1ab3-4064-8155-c63f4315c62f · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization | {z } k−L 00 ↑ k
Reference 56
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Observation 7cd9eaa1-2027-49fe-80d5-78d7e9659ea3 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization | {z } k−1 0 ↑ k
Reference 57
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Observation e4fc54db-43ba-4e03-ba69-6fae71afe8e2 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 58
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Observation 2d881bcb-b53b-4e91-92b0-77c3005561aa · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 59
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Observation c7c53f1e-f6b4-4737-ac1d-9a027c749683 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 60
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Observation 2ad9bc46-fbb4-4c26-87e4-f1a0b08be809 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 61
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Observation 45b69e25-82f8-4802-b58c-4182340c411e · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 62
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Observation 0a3c6791-b612-42ab-8606-435b8c92ce26 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization ∥FN (a)−F N (b)∥2 2 =FN (a)·F N (a) +F N (b)·F N (b)−2F N (a)·F N (b) Thus, we will analyzeF N (a)·F N (b)
Reference 63
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Observation 1f14b378-9fc3-4d36-b5e0-e314818cfd70 · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization Unresolved cited work
Reference 64
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Observation 480d2d5b-708c-4a71-b5f8-5545a91e766b · outbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization The 2N+1 length vector indicating the position of (N+ 1)-bit strings which start fromacan be written asa⊗1 2N−k+1 , since there are 2 N+1−k strings like that
Reference 65
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Observation 65a13350-7456-487a-b3f8-502771b24362 · inbound
A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization A Compressive Sensing Inspired Monte-Carlo Method for Combinatorial Optimization
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