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Image of Vibration Testing and System Dynamics
ISSN: 2475-4811 (print)
ISSN: 2475-482X (online)
Journal of Vibration Testing and System Dynamics

C. Steve Suh (editor), Pawel Olejnik (editor),

Xianguo Tuo (editor)

Pawel Olejnik (editor)

Lodz University of Technology, Poland

Email: pawel.olejnik@p.lodz.pl

C. Steve Suh (editor)

Texas A&M University, USA

Email: ssuh@tamu.edu

Xiangguo Tuo (editor)

Sichuan University of Science and Engineering, China

Email: tuoxianguo@suse.edu.cn

The City of Lubbock is Running Away. Integration and Isolation Patterns in the Wandering City

Journal of Vcibration Testing and System Dynamics 3(2) (2019) 121--132 | DOI:10.5890/JVTSD.2019.06.002

Dimitri Volchenkov, Veniamin Smirnov

Texas Tech University, Department of Mathematics and Statistics, Broadway and Boston, Lubbock, TX 79409-1042, USA

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Abstract

We propose computationally feasible statistical algorithms for the automated assessment of isolation and integration of urban locations and neighborhoods by using maps acquired from the OpenStreeMap service. Integration and isolation de ned by observing the properties of scale-dependent random walks on city street maps are not always opposites. While isolation worsens economic and social mo- bility prospects in sprawling metropolitan areas, some secluded places homing the wealthiest can be characterized as being in integrated isolation in the city.

Acknowledgments

VS is grateful to the Department of Mathematics and Statistics, Texas Tech University for the support during Summer semesters 2018. DV is grateful to the participants of the 7th International Conference on Nonlinear Science and Complexity held in August 2018 at the UASLP University, San Luis Potos, Mexico for the multiple fruitful discussions.

References

  1. [1]  Blanchard, Ph. and Volchenkov, D. (2009), Mathematical Analysis of Urban Spatial Networks, Springer Series Understanding Complex Systems, Berlin / Heidelberg.
  2. [2]  Volchenkov, D. (2018), Grammar Of Complexity: From Mathematics to a Sustainable World, in World Scientific Series, Nonlinear Physical Science.
  3. [3]  Volchenkov, D. and Blanchard, Ph. (2008), Markov Chain Methods For Analyzing Urban Networks, Journal of Statistical Physics, 1572-9613 (Online),13(2), Pages 1051-1069.
  4. [4]  Hillier, B. and Hanson, J. (1993), The Social Logic of Space, (paperback edition ed.), Cambridge: Cambridge University Press (1984).
  5. [5]  Ortega-Andeane, P., Jiménez-Rosas, E., Mercado-Doménech, S., and Estrada-Rodrýguez, C. (2005), Space syntax as a determinant of spatial orientation perception, Int. J. of Psychology, 40(1), 11-18.
  6. [6]  Chown, M.(2007), Equation can spot a failing neighborhood, New Scientist, 2628, London.
  7. [7]  Smart Growth America Report (2014), Measuring Sprawl 2014 ; available at https://www. smartgrowthamerica.org/app/legacy/documents/measuring-sprawl-2014.pdf.
  8. [8]  Hillier, B. (1999), Space is the Machine: A Configurational Theory of Architecture. Cambridge University Press. ISBN 0-521-64528-X.
  9. [9]  Hansen, W.G. (1959), How accessibility shapes land use, J. of the Am. Inst. Planners, 25, 73.
  10. [10]  Wilson, A.G. (1970), Entropy in Urban and Regional Modeling, Pion Press, London.
  11. [11]  Batty, M. (2004), A New Theory of Space Syntax, UCL Centre For Advanced Spatial Analysis Publications, CASA Working Paper, 75.
  12. [12]  Prisner, E. (1995), Graph Dynamics, Boca Raton (FL): CRC Press.
  13. [13]  Horn, R.A. and Johnson, C.R. (1990), Matrix Analysis, Cambridge University Press.
  14. [14]  Burda, Z., Duda, J., Luck, J.M., and Waclaw, B. (2009), Localization of the Maximal Entropy Random Walk, Physical Review Letters, 102(16), 160602., 10.1103/PhysRevLett.102.160602.
  15. [15]  Burda, Z., Duda, J., Luck, J.M., and Waclaw, B. (2010), The various facets of random walk entropy, Acta Physica Polonica B, 41(5), 949-987.
  16. [16]  Lovász, L. (1993), Random Walks On Graphs: A Survey. Bolyai Society Mathematical Studies, 2: Combina- torics, Paul Erdos is Eighty, 1 Keszthely (Hungary).
  17. [17]  Shlesinger, M.F. (2007), First encounters, Nature, 450(1), 40.
  18. [18]  Graves, L., (Ed.) (1962), A History of Lubbock, Lubbock: West Texas Museum Association.
  19. [19]  Ewing, R., Meakins, G., Hamidi, S., and Nelson, A.C. (2014), Relationship between urban sprawl and physical activity, obesity, and morbidity - Update and refinement, Health Place, 26, 118-126.
  20. [20]  Berrigan, D., Tatalovich, Z., Pickle, L.W., Ewing, R., and Ballard-Barbash, R. (2014), Urban sprawl, obesity, and cancer mortality in the United States: cross-sectional analysis and methodological challenges, Interna- tional Journal of Health Geographics, 13, 3.
  21. [21]  James, P., Troped, P.J., Hart, J.E., Joshu, C.E., Colditz, G.A., Brownson, R.C., Ewing, R., and Laden, F. (2013), Urban sprawl, physical activity, and body mass index: Nurses' Health Study and Nurses' Health Study II, Am J Public Health, 103(2), 369-75.
  22. [22]  Lee, I.M., Ewing, R., and Sesso, H.D. (2009), The built environment and physical activity levels: the Harvard Alumni Health Study, Am J Prev Med., 37(4), 293-298.
  23. [23]  Ewing, R., Brownson, R.C., and Berrigan, D. (2006), Relationship between urban sprawl and weight of United States youth, Am J Prev Med., 31(6), 464-74.
  24. [24]  Ewing, R., Schmid, T., Killingsworth, R., Zlot, A., and Raudenbush S. (2003), Relationship between urban sprawl and physical activity, obesity, and morbidity, Am J Health Promot, 18(1), 4-57.
  25. [25]  Volchenkov, D. and Blanchard, Ph. (2008), Intelligibility and first passage times in complex urban networks, Proc. R. Soc. A, 464, 2153-2167.
  26. [26]  Volchenkov, D. and Blanchard, Ph. (2011), Introduction to Random Walks and Diffusions on Graphs and Databases, Springer Series in Synergetics, 10, Berlin / Heidelberg.
  27. [27]  https://www.trulia.com/real estate/Lubbock-Texas/crime/.

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