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Articles

Estimating fractal dimension of lineaments using box counting method for the Indian landmass

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Pages 314-331 | Received 22 Dec 2011, Accepted 02 Jan 2013, Published online: 05 Apr 2013

References

  • Aki K. 1981. A probabilistic synthesis of precursory phenomena. In: Simpson DW, Richards PG, editors. Earthquake prediction: an international review, Maurice Ewing ser. Washington, DC: AGU; p. 566–574.
  • Oncel Ali Osman, Wilson Thomas, Nishizawa Osama. 2001. Size scaling relationships in the active fault networks of Japan and their correlation with Gutenberg-Richter b values. J Geophys Res. 106:827–841.
  • Barton DJ, Foulger GR, Henderson JR, Julian BR. 1999. Frequency-magnitude statistics and spatial correlation dimensions of earthquakes at Long Valley Caldera,California. Geophys J Int. 138:563–570.
  • Bhattacharya SN, Dattatrayam RS. 2002. Earthquake sequence in Kerala during December 2000 and January 2001. Curr Sci. 82:1275–1278.
  • Bhattacharya SN, Suresh G, Mitra S. 2009. Lithospheric S-wave velocity structure of the Bastar Craton, Indian peninsula, from surface-wave phase-velocity measurements. Bull Seismol Soc Am. 99:2502–2508.
  • Bhattacharya PM, Kayal JR, Baruah H, Arefiev SS. 2010. Earthquake source zones in Northeast India: seismic tomography, fractal dimension and b value mapping. Pure Appl Geophys. 167:999–1012.
  • Brown SR, Scholz CH. 1998. Broad bandwidth study of the topography of natural rock surfaces. J Geophys Res. 90:575–582.
  • Dowrick David. 2003. Earthquake risk reduction. West Sussex: John Wiley & Sons.
  • Goltz C. 1997. Fractal and chaotic properties of earthquakes. Berlin: Springer.
  • Gonzato G, Mulargia F, Ciccotti M. 2000. Measuring fractal dimensions of ideal and actual objects: implications for applications in geology and geophysics. Geophys J Int. 192:108–116.
  • Gutenberg R, Richter CF. 1944. Frequency of earthquakes in California. Bull Seismol Soc Am. 34:185–188.
  • Hirata T. 1989. A Correlation between the b value and the fractal dimension of earthquakes. J Geophys Res. 94:7507–7514.
  • Idziak A, Teper L. 1996. Fractal dimension of faults network in the Upper Silesian coal basin (Poland): preliminary studies. Pure Appl Geophys. 147:239–247.
  • Libicki E, Ben-Zion Y. 2005. Stochastic branching models of fault surfaces and estimated fractal dimension. Pure Appl Geophys. 162:1077–1111.
  • Mandelbrot BB. 1982. The fractal geometry of nature. New York, NY: W. H Freeman.
  • Meiling GE, Qizhong L. 2009. Realizing the box-counting method for calculating fractal dimension of urban form based on remote sensing image. Geo-Spatial Inf Sci. 12:265–270.
  • Nanjo K, Nagahama H. 2000. Spatial distribution of aftershocks and the fractal structure of active fault systems. Pure Appl Geophys. 157:575–588.
  • NDMA. 2011. Development of probabilistic seismic hazard map of India: Technical Report of National Disaster Management Authority (NDMA) of India (March 2011). Available from: http://ndma.gov.in/ndma/disaster/earthquake/PSHATechReportMarch%202011.pdf
  • Oncel AO, Wilson TH, Nishizawa O. 2001. Size scaling relationships in the active fault networks of Japan and their correlation with Gutenberg–Richter b – values. J Geophys Res. 106:827–841.
  • Poroohan N, Kermani MP, Aryan M. 2009. An assessment on correlations of seismotectonic parameters preceding and following Roudbar-Manjil earthquake (Gilan, North of Iran). Aust J Basic Appl Sci. 3:3443–3451.
  • Ram A, Roy PNS. 2005. Fractal dimensions of blocks using a box counting technique for the 2001 Bhuj earthquake, Gujarat, India. Pure Appl Geophys. 162:531–548.
  • Robertson MC, Sammis CG, Sahimi M, Martin AJ. 1995. Fractal analysis of three dimensional spatial distributions of earthquakes with a percolation interpretation. J Geophys Res. 100:609–620.
  • Scholz CH. 2002. The mechanics of earthquake and faulting. Cambridge: University Press.
  • Scholz CH, Aviles CA. 1986. The fractal geometry of faults and faulting in earthquake source mechanics. Geophys. Monograph. 37:147–155.
  • Sitharam TG, Anbazhagan P, Ganesha Raj K. 2006. Use of remote sensing and seismotectonic parameters for seismic hazard analysis of Bangalore. Nat Hazard Earth Syst Sci. 6:927–939.
  • Sunmonu LA, Dimri VP. 2000. Fractal geometry and seismicity of Koyna- Warna, India. Pure Appl Geophys. 157:1393–1405.
  • Thingbaijam KKS, Nath SK, Yadav A, Raj A, Walling Y, Mohanty WK. 2008. Recent seismicity in Northeast India and its adjoining region. J. Seismolog. 12:107–123.
  • Turcotte DL. 1989. A fractal approach to probabilistic seismic hazard assessment. Tectonophysics. 167:171–177.
  • Turcotte DL. 1997. Fractals and chaos in geology and geophysics. Cambridge: Cambridge University Press.

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