Cited by 1

The DOI matches its Crossref record; 2 of the 2 references it cites were found in a registry or an index.

A technique for modelling networks with junctions and what it tells us about the Roman road network of Gaul

Carroll, Edward, Carroll, Fiona·2023·Journal of Archaeological Science: Reports

Overview

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Registry

Crossref · 10.1016/j.jasrep.2023.104140

Cites

2 of 2 references verified0 citation errors · 0 not checkable

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Verification

Claims the paper makes

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  • Least-cost path networks might offer suitable methodology for such a combined model.

    “In light of this conclusion, it seems that a model combining topographic and anthropic variables would be better suited to explain the layout of Roman roads, and for this least-cost path networks might offer suitable methodology (Carroll & Carroll, 2023;Groenhuijzen & Verhagen, 2017;Herzog, 2023;Prignano et al., 2019).”
  • A model combining topographic and anthropic variables would be better suited to explain the layout of Roman roads.

    “In light of this conclusion, it seems that a model combining topographic and anthropic variables would be better suited to explain the layout of Roman roads, and for this least-cost path networks might offer suitable methodology (Carroll & Carroll, 2023;Groenhuijzen & Verhagen, 2017;Herzog, 2023;Prignano et al., 2019).”

Citations

Cites

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Research works printed but not linked: 14

  1. Barker, E., Simon, R., Isaksen, L. and de Soto Canamares, P., 2016. The Pleiades gazetteer and the Pelagios project. In: Berman, M.L., Mostern, R. and Southall, H. (eds.), Placing Names: Enriching and Integrating Gazetteers, 97–109. Bloomington: Indiana University Press. 10.2307/j.ctt2005zq7.12. · DOI
  2. Coulton, 2002, The dioptra of Hero of Alexandria, Sci. Mathematics in Ancient Greek Culture, 150, 10.1093/acprof:oso/9780198152484.003.0008 · DOI
  3. Cuomo, S., 2019. Mathematical traditions in ancient Greece and Rome. HAU: Journal of Ethnographic Theory, 9(1), pp.75-85. · DOI
  4. Dijkstra, 1959, A note on two problems in connexion with graphs, Numer. Math., 1, 269, 10.1007/BF01386390 · DOI
  5. Evans, 2017, Was thebes necessary? contingency in spatial modeling, Frontiers in Digital Humanities, 4, 8, 10.3389/fdigh.2017.00008 · DOI · Paper page
  6. Frommer, I. and Golden, B., 2007. A genetic algorithm for solving the Euclidean Non-Uniform Steiner Tree problem. Extending the Horizons: Advances in Computing, Optimization, and Decision Technologies, pp.31-48. DOI: https://doi.org/10.1007/978-0-387-48793-9_3. · DOI · Paper page
  7. Groenhuijzen, 2017, Comparing network construction techniques in the context of local transport networks in the Dutch part of the Roman limes, J. Archaeol. Sci. Rep., 15, 235
  8. Herzog, I., 2013. The potential and limits of optimal path analysis. In: Bevan, A and Lake, M (eds.), Computational Approaches to Archaeological Spaces, 179–211. Walnut Creek, CA: Left Coast Press. DOI: 10.1080/00 293652.2013.773368. · DOI
  9. Prignano, 2019, Modelling terrestrial route networks to understand inter-polity interactions (southern Etruria, 950–500 BC), J. Archaeol. Sci., 105, 46, 10.1016/j.jas.2019.02.007 · DOI · Paper page
  10. Roero, C.S., 2005. Gottfried Wilhelm Leibniz, first three papers on the calculus (1684, 1686, 1693). In Landmark Writings in Western Mathematics 1640-1940 (pp. 46-58). Elsevier Science. 10.1016/B978-044450871-3/50085-1. · DOI
  11. Schrader, 1962, Historically Speaking,—: the Newton-Leibniz controversy concerning the discovery of the calculus, The Mathematics Teacher, 55, 385, 10.5951/MT.55.5.0385 · DOI
  12. Tandy, 1920, ‘Groma’: the ancient land-surveying instrument, Archaeological J., 77, 207, 10.1080/00665983.1920.10853354 · DOI
  13. Verhagen, P., Polla, S. and Frommer, I., 2014. Finding Byzantine junctions with Steiner trees. Computational Approaches to Movement in Archaeology. Theory, practice and interpretation of factors and effects of long term landscape formation and transformation, pp.73-97. DOI: 10.1515/9783110288384.73. · DOI
  14. Zipf, G.K., 1949. Human behavior and the principle of least effort: an introduction to human ecology. Cambridge, MA: Addison-Wesley. DOI: 10.1126/ science.110.2868.669. · DOI

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