Pith. sign in

REVIEW 3 major objections 5 minor 40 references

Accelerating Loading WebGraphs in ParaGrapher

T0 review · 3 major / 5 minor · reviewed 2026-08-06 · deepseek-v4-flash

Pith's one-line read Two tweaks speed compressed-graph loading by up to 21.8x

desk verdict Honest, modest performance engineering with PG-Fuse speedups that need cache-controlled reruns before I'd trust the numbers. read the letter →

arxiv 2507.00716 v1 pith:XIX5KLEK submitted 2025-07-01 cs.DC

classification cs.DC
keywords graphloadingParaGrapherWebFUSEfilesystemCSRformatcompressiondecompressionbandwidthparallelI/O
verification ladder T0 review T1 audit T2 compute T3 formal

The pith

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

The reading

ParaGrapher loads graphs compressed in the WebGraph format, but its previous design left two bottlenecks: the Java WebGraph implementation reads storage in frequent 128 kB chunks, underusing high-bandwidth filesystems, and decompressing the compressed format costs CPU time. This paper claims both bottlenecks can be removed without changing WebGraph itself. PG-Fuse, a FUSE-based caching filesystem, reads 32 MiB blocks once and serves later reads from memory, yielding up to 7.6x faster loading. CompBin, a CSR variant that stores each vertex ID in the minimum number of bytes $b=\lceil(\log_2|V|)/8\rceil$, cuts decompression to a few shift-and-add operations and loads small graphs up to 21.8x faster. If the measured speedups hold on other systems, these are drop-in optimizations that make large-scale graph experiments substantially cheaper.

What carries the argument

The load-bearing pieces are two mechanisms. PG-Fuse is a FUSE filesystem that partitions each graph file into 32 MiB blocks, tracks each block with an atomic status (unloaded, being loaded, accessible, under revocation), and answers concurrent reads from an in-memory cache, revoking least-recently-used blocks. CompBin is a minimal-byte CSR: the offsets array remains standard, while the neighbors array packs vertex IDs into $b=\lceil(\log_2|V|)/8\rceil$ bytes, and the $n$-th neighbor of vertex $v$ is decoded as $\sum_{i=0}^{b-1} \mathrm{neighbors}[(\mathrm{offsets}[v]+n)b+i] \ll 8i$. This preserves direct indexing while shrinking the array and making decompression a few shift-add operations.

What would settle it

Re-run the Section V loading benchmarks twice per configuration, once after dropping the OS page cache and once with the graph files warmed in memory, and compare PG-Fuse's speedup in the two cases; a large gap would show that the reported 7.6x depends on page-cache state rather than on 32 MiB block reads.

Watch

Extended reading notes

Core claim

The paper's central claim is that the dominant cost in loading compressed WebGraphs is not decompression per se but the interaction of small storage requests and per-vertex decode overhead, and that both are addressable. PG-Fuse replaces the Java side's ~128 kB read pattern with 32 MiB block reads cached in user space, so high-bandwidth storage is used efficiently and repeated block accesses never touch the filesystem again. CompBin stores the neighbors array with $b=\lceil(\log_2|V|)/8\rceil$ bytes per vertex ID, so a neighbor is recovered by combining $b$ bytes with shifts and adds; when $|V| \ge 2^{24}$ this is exactly the standard 4-byte binary CSR. On 12 graphs up to 128.7 billion edges, PG-Fuse gives 0.9–7.6x speedups and CompBin gives up to 21.8x, with CompBin winning on small graphs and PG-Fuse winning once the storage-size gap to WebGraph exceeds roughly 100 GiB.

Load-bearing premise

The measurements assume the shared Lustre filesystem and OS page cache behave as a cold, high-bandwidth device: every dataset fits in the machine's 2 TB RAM and the paper does not state whether caches were flushed between runs, so part of the speedup could come from data already being in memory.

Editorial extensions

If this is right

  • Users of ParaGrapher can enable PG-Fuse without modifying WebGraph, so future WebGraph versions remain usable.
  • CompBin is equivalent to binary CSR once $|V| \ge 2^{24}$; the small-graph speedups therefore extend to any 4-byte CSR loader facing decompression-bound loads.
  • For graphs whose storage size is within roughly 50 GiB of the WebGraph version, CompBin/binary CSR loads faster; beyond roughly 100 GiB, PG-Fuse wins on this system.
  • The thresholds separating the two regimes are hardware-dependent: faster storage or slower CPUs will shift the crossover.

Reading between the lines

Editorial extensions of the paper, not claims the author makes directly.

  • A hybrid loader that measures graph size and picks PG-Fuse or CompBin automatically would capture both regimes; the paper lists hybrid policies as future work.
  • PG-Fuse's block cache suggests an obvious extension: track thread access order and prefetch the next block before it is needed, converting latency into bandwidth.
  • CompBin's fixed-width packing applies to any CSR/CSC consumer, not just ParaGrapher; libraries that mmap binary CSR could adopt minimal bytes with small decoder changes.
  • Because all datasets fit in 2 TB RAM and cache clearing is not reported, part of the measured speedup could reflect page-cache state; a cold-cache rerun would tell how much.
Share X Bluesky LinkedIn Reddit HN

Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, and a circularity audit.

Referee Report

3 major / 5 minor

Summary. This paper presents two optimizations to the ParaGrapher graph-loading library. PG-Fuse is a FUSE-based filesystem that reads and caches large (default 32 MiB) blocks from the underlying storage, aiming to improve bandwidth utilization on high-performance parallel filesystems. CompBin is a compact binary CSR representation that stores vertex IDs in the minimum number of bytes (3 bytes for graphs with fewer than 16.7 million vertices, 4 bytes otherwise) and decompresses with a few shift/add operations. The evaluation on 12 real-world and synthetic graphs reports PG-Fuse speedups of 0.9x--7.6x and a CompBin speedup of up to 21.8x compared with ParaGrapher without these optimizations.

Significance. If the results hold, PG-Fuse is a useful, WebGraph-version-agnostic mechanism for improving read granularity on high-bandwidth storage, and CompBin demonstrates a simple, direct-access format that can be much faster than WebGraph decompression for small graphs. The paper is honest about performance losses, the equivalence of CompBin to ordinary binary CSR for most datasets, and the hardware dependence of the reported thresholds. The source code is publicly available, which is a concrete reproducibility strength. The main reservation is that the headline speedup figures rest on an uncontrolled page-cache measurement environment, so the engineering claims are plausible but not yet fully verified.

major comments (3)
  1. [Section V-A; Figures 2 and 3] The evaluation does not state whether OS page caches were dropped between runs, how many repetitions were performed, or whether the reported times are means, medians, or single runs. All datasets fit in the machine's 2 TB RAM (the largest CompBin file is 506.1 GiB), so reads from the second and later runs can be served from page cache rather than from Lustre. Because PG-Fuse's mechanism is precisely to alter storage-read granularity, the measured 0.9x--7.6x speedup range is directly confounded by the cache state. The authors should add cache-isolated, repeated measurements with variance reported.
  2. [Section III; Section V-B] The PG-Fuse block size is a free parameter with a 32 MiB default, and Section V-B states that reducing the block size should improve performance for small graphs, attributing the twitter-2010 slowdown to this effect. The evaluation does not say which block size was used for each dataset or provide a sensitivity analysis. Without this information, the reported speedup range is not reproducible and the central PG-Fuse claim is incomplete.
  3. [Section V-C; abstract] The 21.8x CompBin speedup is supported by exactly one dataset (enwiki-2023, |V| = 6.6M). For the other 11 datasets, CompBin is equivalent to ordinary 4-byte binary CSR, so those measurements compare WebGraph against binary CSR, not against a new CompBin-specific mechanism. The paper does acknowledge this in the text, but the abstract's unqualified 'CompBin achieves up to 21.8 times speedup' overstates the evidence. The authors should either add more small-graph datasets below the 2^24-vertex threshold or explicitly scope the claim in the abstract.
minor comments (5)
  1. [Section IV, Eq. (1)] The summation notation is garbled in the provided text; it should be rendered as a proper sum over i from 0 to b-1 of neighbors[(offset[v]+n)*b+i] shifted left by 8i.
  2. [Section IV] The condition 'for 2^24 <= |V| < 2^32, the CompBin representation is equivalent to the binary CSR format' is off by one: for |V| = 2^24 exactly, b = ceil(24/8) = 3 bytes, not 4. The correct condition for equivalence to 4-byte CSR is 2^24 < |V| <= 2^32. This does not affect the reported results because enwiki-2023 has fewer than 2^24 vertices and all other datasets exceed it, but the mathematical statement should be corrected.
  3. [Section V-B] The phrase 'speedup of 0.9--7.6 times' conflates speedups and slowdowns; values below 1 indicate a slowdown. Consider reporting this as 'relative loading time of 0.9x--7.6x' or explicitly noting that values below 1 are slowdowns.
  4. [Section V-D, Figure 4] The axes in Figure 4 are not fully explained: the X-axis is described as 'difference in graph sizes' without units, and the annotated point '[0.2, 0.1]' is ambiguous. Please add units and clarify what the point represents.
  5. [Table I] For enwiki-2023, the CompBin file (0.5 GiB) is larger than the WebGraph file (0.3 GiB), which may initially seem inconsistent with the 'preventing storage usage for unused bytes' description. The paper should state explicitly that the storage-size comparison is in per-neighbor bytes and that the speedup comes from avoiding decompression overhead, not from smaller storage footprint in this case.

Circularity Check

0 steps flagged · score 0.0 of 10

No significant circularity: the reported speedups are empirical measurements against a legitimate baseline, and no derivation reduces to its own inputs.

full rationale

The paper presents two engineering optimizations, PG-Fuse and CompBin, and evaluates them empirically. The central claims are measured loading-time speedups (0.9–7.6x and up to 21.8x) obtained by comparing ParaGrapher with and without the new optimizations. This is a legitimate experimental comparison rather than a derivation. CompBin's decoding formula (Eq. 1) is a definitional description of the byte layout, not a result derived from the claimed speedup; the claim that CompBin is equivalent to binary CSR for |V| in [2^24, 2^32) follows directly from the byte-width formula b = ceil(log2|V|/8) and is not circular. PG-Fuse's 32 MiB block size is a design parameter, not fitted to the measured outcomes, and the paper does not present the speedups as predictions from a fitted model. Self-citations to the prior ParaGrapher paper and MS-BioGraphs provide background and dataset provenance, but no load-bearing argument in this paper depends on an unverified self-citation. The evaluation's page-cache and shared-filesystem confounds are real correctness/measurement risks, but they are not circularity: they concern whether the measurements reflect the intended I/O behavior, not whether the claims reduce to their inputs by construction.

Assumptions & free parameters 1 free parameters · 3 assumptions · 0 invented entities

The central claims rest on two engineering choices: a 32 MiB block cache in user space (PG-Fuse) and a minimal-byte-width CSR variant (CompBin). PG-Fuse's effectiveness depends on the unverified assumption that large-block FUSE reads beat the Java reader's 128 kB accesses on the shared filesystem. CompBin's claim is mostly a comparison against standard 4-byte CSR, since only enwiki-2023 uses fewer than 4 bytes per vertex ID. No parameters are fit to the reported speedups; the block size is a hand-chosen default.

free parameters (1)
  • PG-Fuse block size = 32 MiB (default)
    Chosen by the authors as a fixed default; no sensitivity analysis is provided, and the paper states it causes performance loss for small graphs like twitter-2010. The central speedup claims depend on this choice.
assumptions (3)
  • domain assumption The Java WebGraph implementation exhibits frequent small (128 kB) storage accesses, and this is the primary bottleneck on high-bandwidth storage.
    Empirical observation stated in Section III without quantitative evidence in this paper; if incorrect, PG-Fuse's rationale collapses.
  • domain assumption FUSE-based user-space reads of 32 MiB blocks have lower end-to-end overhead than direct 128 kB reads on the evaluated Lustre SSD pool.
    PG-Fuse's speedup depends on this overhead tradeoff; FUSE itself adds copy and context-switch costs that are not measured in isolation.
  • domain assumption Filesystem page cache state does not dominate the measurements; all datasets fit in the machine's 2 TB RAM.
    The paper does not state whether caches were cleared between runs; if warm, PG-Fuse's advantage over direct reads would be reduced or reversed.

how reviews work

0 comments
Cite this review

Pith. "Pith review of Accelerating Loading WebGraphs in ParaGrapher." pith.science (2026). https://pith.science/paper/XIX5KLEK

@misc{pith2026250700716,
  author       = {Pith},
  title        = {Pith review of: Accelerating Loading WebGraphs in ParaGrapher},
  year         = {2026},
  howpublished = {\url{https://pith.science/paper/XIX5KLEK}},
  note         = {Machine review of arXiv:2507.00716}
}
read the original abstract

ParaGrapher is a graph loading API and library that enables graph processing frameworks to load large-scale compressed graphs with minimal overhead. This capability accelerates the design and implementation of new high-performance graph algorithms and their evaluation on a wide range of graphs and across different frameworks. However, our previous study identified two major limitations in ParaGrapher: inefficient utilization of high-bandwidth storage and reduced decompression bandwidth due to increased compression ratios. To address these limitations, we present two optimizations for ParaGrapher in this paper. To improve storage utilization, particularly for high-bandwidth storage, we introduce ParaGrapher-FUSE (PG-Fuse) a filesystem based on the FUSE (Filesystem in User Space). PG-Fuse optimizes storage access by increasing the size of requested blocks, reducing the number of calls to the underlying filesystem, and caching the received blocks in memory for future calls. To improve the decompression bandwidth, we introduce CompBin, a compact binary representation of the CSR format. CompBin facilitates direct accesses to neighbors while preventing storage usage for unused bytes. Our evaluation on 12 real-world and synthetic graphs with up to 128 billion edges shows that PG-Fuse and CompBin achieve up to 7.6 and 21.8 times speedup, respectively.

Figures

Figures reproduced from arXiv: 2507.00716 by the authors.

Figure 1
Figure 1. State transition diagram of block status in PG-Fuse [PITH_FULL_IMAGE:figures/full_fig_p002_1.png] view at source ↗
Figure 2
Figure 2. Graph loading time in ParaGrapher using PG-Fuse and without using PG-Fuse. Values are in seconds. [PITH_FULL_IMAGE:figures/full_fig_p004_2.png] view at source ↗
Figure 3
Figure 3. Speedup of graph loading time for CompBin and PG-Fuse against ParaGrapher without PG-Fuse. CompBin is equivalent [PITH_FULL_IMAGE:figures/full_fig_p004_3.png] view at source ↗
Figures from the paper (1 more)
Figure 4
Figure 4. Figure 4: Comparing PG-Fuse against CompBin for graph datasets. The X-axis shows the difference in graph sizes and the Y-axis [PITH_FULL_IMAGE:figures/full_fig_p004_4.png]

Discussion (0). Continue with ORCID to comment.

Reference graph

Works this paper leans on

40 extracted references · 37 canonical work pages

  1. [1]

    Selective parallel loading of large-scale compressed graphs with ParaGrapher,

    M. Koohi Esfahani, M. D’Antonio, S. I. Tauhidi, T. S. Mai, and H. V andierendonck, “Selective parallel loading of large-scale compressed graphs with ParaGrapher,” CoRR, 2024. [Online]. Available: https://arxiv.org/abs/ 2404.19735

  2. [2]

    PIGO: A parallel graph input/output library,

    K. Gabert and U. V . C ¸ ataly¨urek, “PIGO: A parallel graph input/output library,” in 2021 IEEE International Par- allel and Distributed Processing Symposium Workshops (IPDPSW). IEEE, 2021, pp. 276–279

  3. [3]

    GVEL: Fast graph loading in edgelist and compressed sparse row (csr) formats,

    S. Sahu, “GVEL: Fast graph loading in edgelist and compressed sparse row (csr) formats,” 2023

  4. [4]

    R-mat: A recursive model for graph mining

    D. Chakrabarti, Y . Zhan, and C. Faloutsos, “R-mat: A recursive model for graph mining.” in SDM. SIAM, 2004, pp. 442–446

  5. [5]

    Gtgraph: A synthetic graph generator suite,

    D. A. Bader and K. Madduri, “Gtgraph: A synthetic graph generator suite,” Atlanta, GA , vol. 38, 2006

  6. [6]

    Trilliong: A trillion-scale syn- thetic graph generator using a recursive vector model,

    H. Park and M.-S. Kim, “Trilliong: A trillion-scale syn- thetic graph generator using a recursive vector model,” in Proceedings of the 2017 ACM International Conference on Management of Data , ser. SIGMOD ’17. ACM, 2017, p. 913–928

  7. [7]

    Smooth kronecker: Solving the combing problem in kronecker graphs,

    V . Anand, P . Mehrotra, D. Margo, and M. Seltzer, “Smooth kronecker: Solving the combing problem in kronecker graphs,” ser. GRADES-NDA ’20. ACM, 2020

  8. [8]

    The webgraph framework i: Compression techniques,

    P . Boldi and S. Vigna, “The webgraph framework i: Compression techniques,” in Proceedings of the 13th International Conference on World Wide Web, ser. WWW ’04. ACM, 2004, p. 595–602

Show all 40 references
  1. [9]

    Sparskit: a basic tool kit for sparse matrix computations - version 2,

    Y . Saad, “Sparskit: a basic tool kit for sparse matrix computations - version 2,” 1994. [Online]. Available: https://citeseerx.ist.psu.edu/viewdoc/ summary?doi=10.1.1.41.3853

  2. [10]

    Ubi- crawler: A scalable fully distributed web crawler,

    P . Boldi, B. Codenotti, M. Santini, and S. Vigna, “Ubi- crawler: A scalable fully distributed web crawler,” Softw. Pract. Exper ., vol. 34, no. 8, p. 711–726, Jul. 2004

  3. [11]

    Bubing: Massive crawling for the masses,

    P . Boldi, A. Marino, M. Santini, and S. Vigna, “Bubing: Massive crawling for the masses,” ACM Trans. Web , vol. 12, no. 2, Jun. 2018

  4. [12]

    Ultra- large-scale repository analysis via graph compression,

    P . Boldi, A. Pietri, S. Vigna, and S. Zacchiroli, “Ultra- large-scale repository analysis via graph compression,” in SANER. IEEE, 2020, pp. 184–194

  5. [13]

    The software heritage graph dataset: Public software development un- der one roof,

    A. Pietri, D. Spinellis, and S. Zacchiroli, “The software heritage graph dataset: Public software development un- der one roof,” in 2019 IEEE/ACM 16th International Conference on Mining Software Repositories (MSR) , 2019

  6. [14]

    MS-BioGraphs: Sequence similarity graph datasets,

    M. Koohi Esfahani, P . Boldi, H. V andierendonck, P . Kilpatrick, and S. Vigna, “MS-BioGraphs: Sequence similarity graph datasets,” 2023. [Online]. Available: https://doi.org/10.48550/arXiv.2308.16744

  7. [15]

    Webgraph: The next generation (is in rust),

    T. Fontana, S. Vigna, and S. Zacchiroli, “Webgraph: The next generation (is in rust),” in ACM Web Conference 2024, 2024

  8. [16]

    Clique partitions, graph com- pression and speeding-up algorithms,

    T. Feder and R. Motwani, “Clique partitions, graph com- pression and speeding-up algorithms,” in Proceedings of the twenty-third annual ACM symposium on Theory of computing, 1991, pp. 123–133

  9. [17]

    Graphzip: a clique-based sparse graph compression method,

    R. A. Rossi and R. Zhou, “Graphzip: a clique-based sparse graph compression method,” Journal of Big Data , vol. 5, no. 1, p. 10, 2018

  10. [18]

    Qclique: Optimizing performance and acuracy in maximum weighted clique,

    Q. Abbas, M. Koohi Esfahani, I. Overton, and H. V andierendonck, “Qclique: Optimizing performance and acuracy in maximum weighted clique,” in Euro-Par 2024

  11. [19]

    Graph summarization with bounded error,

    S. Navlakha, R. Rastogi, and N. Shrivastava, “Graph summarization with bounded error,” in Proceedings of the 2008 ACM SIGMOD international conference on Management of data , 2008, pp. 419–432

  12. [20]

    Graph compression,

    F. Zhou, “Graph compression,” Department of Computer Science and Helsinki Institute for Information Technol- ogy HIIT , pp. 1–12, 2015

  13. [21]

    Compressgraph: Ef fi cient parallel graph analytics with rule-based compression,

    Z. Chen, F. Zhang, J. Guan, J. Zhai, X. Shen, H. Zhang, W. Shu, and X. Du, “Compressgraph: Ef fi cient parallel graph analytics with rule-based compression,” Proceed- ings of the ACM on Management of Data , vol. 1, no. 1, pp. 1–31, 2023

  14. [22]

    Estimating and sampling graphs with multidimensional random walks,

    B. Ribeiro and D. Towsley, “Estimating and sampling graphs with multidimensional random walks,” in Pro- ceedings of the 10th ACM SIGCOMM conference on Internet measurement , 2010, pp. 390–403

  15. [23]

    Query preserving graph compression,

    W. Fan, J. Li, X. Wang, and Y . Wu, “Query preserving graph compression,” in Proceedings of the 2012 ACM SIGMOD international conference on management of data, 2012, pp. 157–168

  16. [24]

    Compressing network graphs,

    A. C. Gilbert and K. Levchenko, “Compressing network graphs,” in Proceedings of the LinkKDD workshop at the 10th ACM Conference on KDD , vol. 124, 2004

  17. [25]

    A survey on methods and systems for graph compression,

    S. Maneth and F. Peternek, “A survey on methods and systems for graph compression,” arXiv preprint arXiv:1504.00616, 2015

  18. [26]

    Summa- rizing semantic graphs: a survey,

    ˇS. ˇCebiri´c, F. Goasdou ´e, H. Kondylakis, D. Kotzinos, I. Manolescu, G. Troullinou, and M. Zneika, “Summa- rizing semantic graphs: a survey,” The VLDB journal , vol. 28, pp. 295–327, 2019

  19. [27]

    Summarizing static and dynamic big graphs,

    A. Khan, S. S. Bhowmick, and F. Bonchi, “Summarizing static and dynamic big graphs,” 2017

  20. [28]

    Endgraph: An ef fi cient distributed graph preprocessing system,

    T. Liu and D. Li, “Endgraph: An ef fi cient distributed graph preprocessing system,” in 2022 IEEE 42nd Inter- national Conference on Distributed Computing Systems (ICDCS), 2022, pp. 111–121

  21. [29]

    Grapu: Ac- celerate streaming graph analysis through preprocessing buffered updates,

    F. Sheng, Q. Cao, H. Cai, J. Y ao, and C. Xie, “Grapu: Ac- celerate streaming graph analysis through preprocessing buffered updates,” in Proceedings of the ACM Symposium on Cloud Computing . ACM, 2018

  22. [30]

    Evaluation of parallel graph loading techniques,

    M. Then, M. Kaufmann, A. Kemper, and T. Neumann, “Evaluation of parallel graph loading techniques,” ser. GRADES ’16. ACM, 2016

  23. [31]

    A survey of graph pre-processing methods: From algorithmic to hardware perspectives,

    Z. Lv, M. Y an, X. Liu, M. Dong, X. Y e, D. Fan, and N. Sun, “A survey of graph pre-processing methods: From algorithmic to hardware perspectives,” 2023

  24. [32]

    The lustre storage architecture,

    P . Braam, “The lustre storage architecture,” 2019. [Online]. Available: https://arxiv.org/abs/1903.01955

  25. [33]

    Lustre unveiled: Evolution, design, advancements, and current trends,

    A. George, A. Dilger, M. J. Brim, R. Mohr, A. She- hata, J. Y . Choi, A. M. Karimi, J. Hanley, J. Simmons, D. Manno, V . M. V ergara, S. Oral, and C. Zimmer, “Lustre unveiled: Evolution, design, advancements, and current trends,” ACM Trans. Storage , 2025

  26. [34]

    Toward greener matrix operations by lossless compressed formats,

    F. Tosoni, P . Bille, V . Brunacci, A. d. Angelis, P . Ferrag- ina, and G. Manzini, “Toward greener matrix operations by lossless compressed formats,” IEEE Access , vol. 13, pp. 56 756–56 779, 2025

  27. [35]

    The graph structure in the web – analyzed on different aggregation levels,

    R. Meusel, S. Vigna, O. Lehmberg, and C. Bizer, “The graph structure in the web – analyzed on different aggregation levels,” The Journal of Web Science , vol. 1, no. 1, pp. 33–47, 2015

  28. [36]

    Graph structure in the web: Aggregated by pay-level domain,

    O. Lehmberg, R. Meusel, and C. Bizer, “Graph structure in the web: Aggregated by pay-level domain,” in Pro- ceedings of the 2014 ACM Conference on Web Science , ser. WebSci ’14. ACM, 2014, p. 119–128

  29. [37]

    Graph structure in the web — revisited: A trick of the heavy tail,

    R. Meusel, S. Vigna, O. Lehmberg, and C. Bizer, “Graph structure in the web — revisited: A trick of the heavy tail,” ser. WWW ’14 Companion. ACM, 2014

  30. [38]

    A large time-aware graph,

    P . Boldi, M. Santini, and S. Vigna, “A large time-aware graph,” SIGIR F orum, vol. 42, no. 2, pp. 33–38, 2008

  31. [39]

    What is twitter, a social network or a news media?

    H. Kwak, C. Lee, H. Park, and S. Moon, “What is twitter, a social network or a news media?” in Proceedings of the 19th International Conference on World Wide Web , ser. WWW ’10. ACM, 2010, p. 591–600

  32. [40]

    Introducing the graph 500,

    R. C. Murphy, K. B. Wheeler, B. W. Barrett, and J. A. Ang, “Introducing the graph 500,” Cray Users Group , 2010

Pith tools

Reviewed August 6, 2026 · model on record in the stance chip above.