• Chapman, C.A, 1952.  A new quantitative method of topographic analysis: American Journal of Science, 250(6):428-452.
• Clarke, K.C., 1986, Computation of the fractal dimension of topographic surfaces using the triangular prism surface area method: Computers & Geosciences, vol.12, no.5, pp.713-722.
• Curran, P.J., 1988.  The semivariogram in remote sensing: an introduction: Remote Sensing of Environment, 24:493-507.
• Drummond, R.R., and Dennis, H.W., 1968.  Qualifying relief terms: Professional Geographer,20(5):326-332.
• Etzelmuller, B., 2000. On the quantification of surface changes using grid-base digital elevation models (DEMs): Transactions in GIS, 4(2):129-143.
• Evans, I.S., 1980.  An integrated system of terrain analysis and slope mapping: Zeitschrift für Geomorphologie N.F. Supplementband, 36:274-295.
• Evans, I.S., 1998.  What do terrain statistics really mean? in Lane, S.N., Richards, K.S., and Chandler, J.H., eds., Landform monitoring, modelling and analysis. J.Wiley, Chichester, p.119-138.
• Fisher, N.L, Lewis, T., and Embleton, B.J.J., 1987.  Statistical analysis of spherical data: Cambridge University Press, 330 p.
• Gallant, J.C., Moore, I.D., Hutchinson, M.F., and Gessler, P., 1994, Estimating fractal dimension of profiles: A comparison of methods: Mathematical Geology, Vol.26, No. 4, p. 455 – 481.
• Guth, P.L., 1995.  Slope and aspect calculations on gridded digital elevation models: Examples from a geomorphometric toolbox for personal computers: Zeitschrift für Geomorphologie N.F. Supplementband, 101:31-52.
• Guth, P.L., 2003.  Terrain Organization Calculated From Digital Elevation Models: in Evans, I.S., Dikau, R., Tokunaga, E., Ohmori, H., and Hirano, M., eds., Concepts and Modelling in Geomorphology: International Perspectives: Terrapub Publishers, Tokyo, p.199-220.  Online at http://www.terrapub.co.jp/e-library/ohmori/pdf/199.pdf. 
• Klinkenberg, B., 1994, A review of methods used to determine the fractal dimension of linear features: Mathematical Geology, vol.26, no.1, p.23-46.
• Klinkenberg, B., and Goodchild, M.F., 1992.  The fractal properties of topography: a comparison of methods: Earth Surface Processes and Landforms, 7(3):217-234.
• Malinverno, A., 1995.  Fractals and ocean floor topography: in Barton, C.C, and LaPointe, P.R., eds., Fractals in the Earth Sciences, Plenum Press, p.107-130.
• Mark, D.M., 1975.  Geomorphometric parameters: A review and evaluation: Geografiska Annaler, 57A(3-4):165-177.
• McClean, C.J., and Evans, I.S., 2000.  Apparent fractal dimensions from continental scale digital elevation models using variogram methods. Transactions in GIS, 4(4):361-378.
• Mueller, Jerry (1968). An Introduction to the Hydraulic and Topographic Sinuosity Indexes: Annals of the Association of American Geographers 58: 371. doi:10.1111/j.1467-8306.1968.tb00650.x
• Pike, R.J., and Wilson, S.E., 1971.  Elevation-relief ratio, hypsometric integral and geomorphic area-altitude analysis: Geological Society of America Bulletin, 82(4):1079-1084.
• Pike, R.J., Evans, I.S., and Hengl, T., 2009. Geomorphometry: A brief guide, In Hengl, T., Reuter, H.I. (eds), Geomorphometry: concepts, software, applications. Developments in Soil Science Series, Elsevier, pp.1-30.
• Press, W.H., Flannery, B.P., Teukolsky, S.A., and Vetterling, W.T., 1986.  Numerical Recipes: The art of scientific computing: Cambridge University Press, 818 p.
• Strahler, A.N., 1952.  Hypsometric (area-altitude) analysis of erosional topography: Geological Society of America Bulletin, 63(11):1117-1142.
• Strahler, A. N. (1957), "Quantitative analysis of watershed geomorphology", Transactions of the American Geophysical Union 8 (6): 913–920 .
• Tate,NJ, 1998, Maximum entropy spectral analysis for the estimation of fractals in topography: Earth Surface Processes and Landforms, vol.23, p.1197-1217.
• Wood, J.D., 1996.  The geomorphological characterisation of digital elevation models: unpublished PhD Thesis, University of Leicester, UK.
• Woodcock, N.H., 1977.  Specification of fabric shapes using an eigenvalue method: Geological Society of America Bulletin, vol. 88, no.9, p.1231-1236.

Parameter and index summaries

• Bartłomiej Szypuła, 2017, Digital Elevation Models in Geomorphology: DOI: 10.5772/intechopen.68447 https://www.intechopen.com/chapters/55617

Last revision 12/11/2021