9. Field of curves and field of superimposed surfaces
Theorem (Hilliard formula, 1962). In the case of a field of curves and a field of surfaces, independent and superimposed, constituting an object invariant by translations and rotations, the following formula expresses the number of points per unit volume of the field of points thus generated by intersection (p. 171 and p. 306 of
, p. 306 of
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Field of curves and field of superimposed surfaces
Bibliography
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(1) - BAAK (J.P.A.), OORT (J.), BOUW (G.M.), STOLTE (L.A.M.) -
Quantitative morphology : methods and materials I. Stereology and morphometry.
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European Journal of Obstetrics & Gynecology and Reproductive Biology, Vol. 7, N° 1, pp. 43-52 (1977).
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(2)...
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