Editing Isoperimetric dimension (section)

==References==
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* Isaac Chavel, ''Isoperimetric Inequalities: Differential geometric and analytic perspectives'', Cambridge university press, Cambridge, UK (2001), {{ISBN|0-521-80267-9}}
:Discusses the topic in the context of manifolds, no mention of graphs.
* N. Th. Varopoulos, ''Isoperimetric inequalities and Markov chains'', J. Funct. Anal. '''63:2''' (1985), 215–239.
* Thierry Coulhon and Laurent Saloff-Coste, ''Isopérimétrie pour les groupes et les variétés'', Rev. Mat. Iberoamericana '''9:2''' (1993), 293–314.
:This paper contains the result that on groups of polynomial growth, volume growth and isoperimetric inequalities are equivalent. In French.
* Fan Chung, ''Discrete Isoperimetric Inequalities''. ''Surveys in Differential Geometry IX'', International Press, (2004), 53–82. http://math.ucsd.edu/~fan/wp/iso.pdf.
:This paper contains a precise definition of the isoperimetric dimension of a graph, and establishes many of its properties.

[[Category:Mathematical analysis]]
[[Category:Dimension]]