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LDV measurements are widely used for validation of CFD codes Velocity measurements can be compared directly with the results of simulations There are some subtleties here as the simulations become more complex When steady simulations are performed using velocity boundary conditions around the impeller, mean velocity measurements are used to validate circulation patterns and the RMS velocity components are combined for comparison with the simulated turbulent kinetic energy k If trailing vortices dominate, as they do for the Rushton turbine, shaft-encoded LDV data are compared with the results of sliding mesh simulations, which are ensemble averaged If macroinstabilities are of interest, large eddy simulations offer the next step of resolution in the timevarying ow The de nition of turbulence quantities for the second and third cases is still a topic of active research.

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When considering CFD validation, the reader will bene t from careful consideration of how best to characterize the ow: What are the key characteristics to be replicated, and how will they be validated Turbulence Characterization LDV has been widely used to characterize the turbulence close to impellers This work requires careful re ection and detailed experimental work Approaches range from estimates (Zhou and Kresta, 1996) to full turbulent energy balances (Escudie, 2001) and direct measurements of the dissipation (Michelet, 1998) The best way to treat regular frequencies due to blade passages and macroinstabilities is still a topic of active investigation Further discussion and references are given in 2 and by Kresta (1998) Application of Results It has often been noted that velocity elds, no matter how detailed, do not provide any direct information about process performance..

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MonthType Jan Personal Jan Business Jan Business Jan Personal Jan Business Feb Personal Feb Personal Feb Business Feb Business Mar Business Mar Personal Mar Business Mar Business Mar Business Jan Business Jan Business Feb Business Mar Business Apr Business Apr Business Category AmountAuthCode Restaurant 35 01.200 Taxi 42 02.350 Restaurant 64 02.200 Restaurant 22 01.200 Tips 12 02.900 Restaurant 32 01.200 Entertainment24 01.700 Entertainment45 02.700 Lodging 98 02.320 Airfare 250 02.300 Restaurant 24 01.200 Restaurant 45 02.200 Lodging 120 02.320 Tolls 8 02.360 Taxi 38 02.350 Lodging 127 02.320 Restaurant 64 02.200 Airfare 422 02.300 Tolls 12 02.360 Entertainment70 02.700

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For discussing holography, we will concentrate on diffraction effects caused by repetitive or periodic structures, such as evenly-spaced slits in an opaque screen (like a picket fence). We usually describe these by a transmittance function, t ( x , y ) , and periodicity in the .Ydirection with spacing d means, in mathematical terms, that t(x-md,y) = t(x, y), where m is any integer. Note that, because light will generally be moving from left to right across the page (for a while, at least), along the z-axis, the x-axis is drawn vertically here, as it will be in most of our sketches. For these examples, there will be no y-dependence of the transmittance pattern. When an undiverged laser beam hits such a periodic structure, it breaks up into several laser beams deflected upwards and downwards by multiples of a certain angle determined by the spacing and the wavelength of the light. Actually, the trigonometric sines of the angles are multiples of the sine of a certain angle, up to the limit of k1.0. The relationship is described by the simple form of the diffraction equation (which we will soon have to prove): sin8,,,,, = msin8+, = m--, d

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Understanding Trapping ...................................................................................................604 Understanding misaligned color separations ..........................................................607 Knowing how much you need to trap .....................................................................608 Trapping Illustrator files .........................................................................................608 Using complex trapping techniques in Illustrator ....................................................609 Summary ..........................................................................................................................610

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