By Gustavo V Barbosa-Cánovas; et al
Addresses key elements of nutrients powder expertise. This publication provides a finished evaluate at the characterization of parts, semi-processed and comprehensive items after they are in a powdered shape. It comprises the outline of alternative commercial unit operations similar to drying, grinding, blending, agglomeration, and encapsulation.
content material: Preliminaries; CONTENTS; 1 Sampling; 2 Particle homes; three Bulk houses; four garage; five Conveying; 6 dimension aid; 7 measurement expansion; eight Encapsulation strategies; nine blending; 10 Separation and class; eleven Drying; 12 bad Phenomena and Their Relation to Processing; Index.
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Extra resources for Food powders : physical properties, processing, and functionality
8%, and n is the slope of the line (Svarovsky, 1981). Lower values of n are associated with a more scattered distribution, while higher values of n will imply an increasingly uniform particle structure. 23) where Y is the cumulative weight fraction under size x, x0 the parameter related to the maximum particle size, m is called the Schuhmann slope, and r is the ratio of x0 to the size modulus. Materials with a normal distribution of particle size are relatively rare and are found chieﬂy among the particulate produced by chemical processes like condensation or precipitation.
REFERENCES Allen, T. (1981). Particle Size Measurement, 3rd ed. Chapman & Hall, London. Allen, T. (1997). Particle Size Measurement, 5th ed. Chapman & Hall, London. M. (1982). Sampling of Particulate Materials—Theory and Practice. Elsevier, Amsterdam. Gy, P. (1998). Sampling for Analytical Purpose. John Wiley & Sons, New York. Herdan, G. (1960). Small Particle Statistics. Butterworths, London. Kennedy, J. M. (1976). Basic Statistical Methods for Engineers and Scientists. Harper & Row, New York.
Some of these mentioned functions will be reviewed below. 5. Size Distribution Functions There are many different types of size distribution functions, either in cumulative or relative percentage frequency form. , 1986; Peleg and Normand, 1986); and the Grifﬁth and Johnson’s SB function (Yu and Standish, 1990). Some of these distributions, of common use in characterizing food powders, will be reviewed. 21) k where Y is the cumulative weight fraction under size x, k is the characteristic size of the distribution, and m is the measurement of the distribution spread, also called the Schuhmann slope.