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An isoperimetrlc inequality for random quadrangle tessellations 

Author: J. Mecke a
Affiliation:   a Jena, Friedrich- Schiller-Universitat, Universitatshochhaus, DDR, Jena
DOI: 10.1080/02331888808802070
Publication Frequency: 6 issues per year
Published in: journal Statistics, Volume 19, Issue 1 1988 , pages 57 - 65
Formats available: PDF (English)
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Abstract

Random tessellations in the Euclidean plane are considered which are formed by random quadrangles. Every vertex is supposed to be incident with four edges. The following isoperimetric problem is solved under the assumption that the random tessel¬lations are stationary and ergodic: The minimum value of the density of edge lengths is determined in the class of random quadrangle tesselations with given mean area of cells
Keywords: Stochastic geometry; random tessellation; point process; isoperimetric in equalities
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