- Accueil
- Volume 15 (1996)
- Number 1 - Mathematical foundations of stereology - Feb. 1996
Number 1 - Mathematical foundations of stereology - Feb. 1996
Contents- Bente Pakkenberg
Foreword – Presidential address - Viktor Beneš, Joël Chadoeuf & Joachim Ohser
Anisotropic stereology of fibres and surfaces - Viktor Beneš, Arun M. Gokhale & Margarita Slámová
Unfolding the bivariate size-orientation distribution - Andrew J. Einstein & Joan Gil
Classification procedures for diagnosis based on multiple morphometric parameters - Stephen L. Gay
A geometric probability approach to estimating particle volume distribution - Dominique Jeulin
Random structures generation by lattice gas - Patricia Jouannot, Jean-Paul Jernot & Christian Lantuejoul
Unbiased estimation of the specific Euler-Poincaré characteristic - Lars M. Karlsson & Arun M. Gokhale
Estimating mean linear intercept length using the trisector - Pavel Krejčíř & Viktor Beneš
Orientation analysis in second-order stereology - Marie-José Labouré, Michel Jourlin, Isabelle Fillère, Jean-Marie Becker & François Frénéa
Isoperimetric inequalities and shape parameters - Christian Lantuejoul
A stereological algorithm to generate uniform points over a domain in a high dimensional space - Jan Rataj
Estimation of oriented normal direction distribution via mixed areas - Konrad Sandau
A further method to measure fractal dimension and the maximum property - Ivan Saxl & Jan Rataj
Spherical contact and nearest neighbour distances in Boolean cluster fields - Masaharu Tanemura
On random packings by non-spherical particles - France Sevšek
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