By H. A. Leniger, W. A. Beverloo (auth.)
This booklet resulted from decades of educating engineering features of meals tech nology on the Agricultural college ofWageningen, The Netherlands. during these years the subject material of training has been written down and put on the student's disposal. The Dutch textual content has been reconsidered and revised numerous occasions. ultimately the query arose even if it might be really useful to rework and translate the textual content with a view to move on hand wisdom and event to others drawn to the quite new department of meals technological know-how that meals technique engineering is. this question has been spoke back within the affirmative. in the past just a couple of books care for meals approach engineering; a few are fairly superficial and obviously intended as introductory, different ones have in our opinion an excessive amount of emphasis on chemical engineering and too little on nutrition approach engineering. We think - and this can be elucidated at a few size within the advent - that nutrients method engineering is in lots of respects a truly particular department of engineering, allied to yet definitely diversified from chemical engineering. we've got continuously endeav oured to teach similarities among quite a few branches, stressing even as how ever the variations and explaining the why and wherefore of them. the current ebook illustrates this method. It considers engineering, approach en gineering and nutrition technique engineering as rating during this order of emerging importance.
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The rule Recrit. = =2300 however only applies to pipes; in other applications the value can be quite different. A particular value of Re corresponds to a specific ratio between the forces of inertia in the flowing medium, which are proportional to ev2/2 and the friction forces, which are proportional to 1'/(v/I): Re = ev2 t',V = '~V. It may be stated that Re is a measure of the relative importance of transfer of momentum by convection rather than by diffusion; that is, the relative importance of the inertia forces and the viscous forces.
For two cases the results of such calculations have been given in graphs. 19 applies to a particle settling according to Stokes and a lateral acceleration also subject to Stokes' law. Two curves CHAPTER 2 42 have been drawn; one represents the path where the lateral acceleration has been assumed constant, the other the real path where the acceleration becomes smaller and smaller till the particle has reached the uniform lateral velocity of the fluid. 25~----~----~----~ motion in lateral fluid stream according to Stokes.
It is sufficient to say that the drag co-efficients, particularly in the Newton range, increase markedly, the more the shape of the particle deviates from that of a sphere (except when the particle is streamlined). All the foregoing applies to a single particle in an infinitely large fluid-filled space. Even when the concentration of particles is such that they occupy only 1% of the fluid-filled space, a correction has to be applied to the calculated terminal settling velocity. The settling is retarded in what is termed 'hindered' settling.