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In this way, almost real-time measurement of demand can be achieved and many stores now have replenishment deliveries two or three times per day The data from stores is usually sent back to regional headquarters There, planning programs may modify the immediate demands with forecast requirements, including information from short-term weather forecasts, analyses of current trends and cyclical data from earlier years, before communicating with warehouses and to the transportation eets that deliver the goods The warehouses must themselves have ways of accurately knowing what goods they have in stock For a variety of reasons, of which pilfering is not the least important, this is not as simple as it seems Goods must then be batched for loading onto eets and the eets guided securely to the desired destination One dream of the distribution business has been cross docking wherein there are no, or at least, minimal warehouses.

Goods arriving from each supplier to a dock rather like a railway platform, are spilt into their outgoing order sizes and loaded onto lorries, in more or less one operation By and large, this remains a dream, but is a good conceptual model and an aspiration for a process designer Direct vending to the customer certainly does not let this become any easier: order quantities are much reduced, whereas order uctuation probably increases..

and the Public Sector (Flushing, NY: Looseleaf Law Publications, Inc., 2002), 245 248.

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the K number of a hexagonal chain is entirely determined by its LA-sequence, no matter which way the kinks go [33] The term isoarithmicity for this phenomenon is coined Thus, P6 x1 , x2 , , xn represents a class of isoarithmic hexagonal chains Figure 212b shows a square chain P4,11 We introduce a representation of square chains in order to establish a mapping between square and hexagonal chains that will enable us to obtain the K numbers for square chains A square chain P4,s is represented by a word of length s over the alphabet {A, L}, also called its LAsequence The ith letter is A if and only if each vertex of the ith square also belongs to an adjacent square Otherwise the ith letter is L For instance, the square chain in Figure 2.

By drawing the demand and supply curves for a good or service together on the same graph, you can easily compare the benefits and costs of producing each and every unit of output. To see how this is done, take a look at Figure 11-1, on which we draw a demand curve, D, and a supply curve, S.

Fig. 5.30 Cells for ITIES measurements: (a) cell with a stationary interface for voltammetry and (b) cell with a dropping electrolyte electrode for polarography. 1: aqueous electrolyte phase; 1': aqueous electrolyte drop; 2: organic phase; 3: Teflon capillary; 4: reservoir of aqueous electrolyte. CE and RE denote the counter and reference electrodes.

Variations of load voltages with time in the range 0 50 ps for several values of interconnection lengths are shown in Fig. 3.3.3 while Fig. 3.3.4 shows the dependence of delay time on interconnection lengths in the range 20 1000 mm. Figure 3.3.4 shows that the delay time increases almost linearly for interconnection lengths above about 100 mm. For lengths below about 100 mm, the delay is caused

It is usually very dif cult, and sometimes impossible, to solve variational problems explicitly in terms of formulas or geometric constructions involving known simple elements. Instead, one is often satis ed with merely proving the existence of a solution under certain conditions and afterward investigating properties of the solution. In many cases, when such an existence proof turns to be more or less dif cult, it is stimulating to realize the mathematical conditions of the problem by corresponding physical devices, or rather, to consider mathematical problem as an interpretation of a physical phenomenon. The existence of the physical phenomenon then represents the solution of the mathematical problem [16].

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Linking multiple video components together in a series is called daisy chaining. For example, a video camera can be connected to a digital signal processor, which is in turn connected to a VCR. Although daisy-chained equipment is convenient, it is important to know that the MTF decreases at each signal-handling device. As discussed, the response factor of camera electronics is described in terms of the rise time required for the signal to rise to peak value (the response frequency). When several electronic components are linked together, such as a video camera plus VCR, the overall system rise time is lengthened, and system MTF and spatial resolution are reduced. Thus, two cascaded circuits with the same bandwidth and rise time are found to reduce the horizontal resolution of the system by 30% compared to each circuit individually. The relationship is described in terms of system bandwidth, BW, and is given as 1/BW of system 1/(BW each component)2.

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