Geodesic
Influence of resolution power of an instrument on estimation of basic material spatial structure parameters
Kybernetika, Tome 14 (1978) no. 6, pp. 447-460 Cet article a éte moissonné depuis la source Czech Digital Mathematics Library

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Classification : 62P99 
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Horálek, Vratislav. Influence of resolution power of an instrument on estimation of basic material spatial structure parameters. Kybernetika, Tome 14 (1978) no. 6, pp. 447-460. http://geodesic.mathdoc.fr/item/KYB_1978_14_6_a5/

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[2] V. Horálek: Statistické modely pro zkoušení a kontrolu výrobků, materiálů a surovin. (Statistical models for testing and inspection of products, materials and raw materials.) Charles University, Prague 1961 (dissertation).

[3] J. Likeš: Stanovení počtu a velikosti částic dispersní fáze metodami kvantitativní metalografie. (Determining number and size of particles of a dispersion phase by methods of quantitative metallography.) Rozpravy ČSAV, Series of Techn. Sci. 74 (1964), No. 1.

[4] R. L. Fulmann: Measurement of particle sizes in opague bodies. Journal of Metals 5 (1953), 447-452.

[5] V. Horálek: Příspěvek k otázce hodnocení struktury materiálu. (A contribution to study of material structure.) Aplikace matematiky 3 (1958), 376-383.

[6] H. Cramér: Mathematical Methods of Statistics. Princeton Univ. Press, Princeton 1946. | MR

[7] M. Abramowitz I. A. Stegun: Handbook of Mathematical Functions. Dover Publication, Inc., N. York 1970.

[8] J. Ježek J. Vobořil: Elektronová metalografie jemnozrnných fází. (Electron Metallography of Finegrained Phases.) NČSAV, Praha 1972.