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Three steps are required to manufacture nely comminuted meat products: lean fragmentation, protein solubilization, and structuration. The order of these steps depends on the emulsion type (cold or hot) and the process used (Figure 7.1). For cold emulsions, these three steps can be achieved either successively in different apparatus (e.g., grinder, mixer, colloid mill) or simultaneously in a unique chopper (Figure 7.2). For hot emulsions, when a traditional process is used, liver fragmentation and protein solubilization are rst achieved simultaneously, then poached fats are fragmented, and the emulsion is formed (Figure
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In Mac OS X, applications and many other programs include files called property lists, which always end with the .plist extension. These files contain information about the programs they re associated with. Many of the tweaks and hacks in this book involve editing property lists. You can edit any property list in Mac OS X using the Property List Editor application. This application is part of Xcode Tools, a developer kit that comes with Tiger and is also available for free download at connect.apple.com. Some property lists are in text (XML) format. In addition to using Property List Editor, you can edit these in any program that handles text files, such as TextEdit. You can use a Terminal command named plutil to convert property lists to text format. For the full story on property lists, formats, and editors, see the section in 12 entitled Looking at Preferences Files.
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Note that all the items discussed and listed earlier under inflows or outflows of working capital affected a current asset or current liability account and a noncurrent account. Transactions causing inflows and/or outflows of working capital identify the cause of such changes in net working capital. However, it does not show specific details of changes in individual current asset or current liability accounts. Transactions affecting only current asset or current liability accounts will not appear on the statement of changes to working capital. For example, consider the following partial balance sheet information: Current Assets Cash Credit card receivables Accounts receivable Inventories (for resale) Total $12,000 800 2,000 8,000 $22,800 Current Liabilities Accounts payable Interest payable Bank loan payable $10,800 200 4,800 $15,800
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During emulsi cation, the interfacial area between phases drastically increases and a high amount of mechanical energy is required. The higher the interfacial tension, the more energy is required to achieve emulsi cation (Wilson 1981). Emulsi ers are conducive to emulsion formation by reducing the interfacial tension. They also enhance emulsion stability. Myosin is the main emulsi er in comminuted meat products; it orients itself with the heavy meromyosin head facing the hydrophobic phase, and the light meromyosin tail oriented toward the aqueous phase (Mandigo 2004). Emulsions are by de nition thermodynamically unstable. Therefore, a stable emulsion is only kinetically stable (Bergenstahl 1995). Different mechanisms are involved in
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the node wakes up it will transmit only one packet and go to sleep again, which is known as 1-limited scheduling [11]. A detailed model for the more general sleep policy with Bernoulli scheduling of activity period is derived in [9]. In Bernoulli scheduling, after one packet transmission, the node decides to transmit another packet with probability Pber and goes to sleep with probability 1 Pber. We can apply this approach to our model using the restriction that Pber=0. In the discussion that follows, packets are arriving to each node following the Poisson process with the rate l. All nodes have buffers of nite capacity, L packets for an ordinary sensor node and Lbri packets for the two bridge/coordinators. Consider the probability generating function (PGF) for one geometrically distributed sleep period (with parameter Psleep) as V z
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For Convert Layers, select one of the following:
The rst equation of equation (2.3) simply says that if the n0 th pulse of node 1 is transmitted at integer sc1,1 in the time scale of node 1, then the (n0 1) pulse will n0 be sent at sc1,1 1, in the time scale of node 1. The second equation of equation 0 n (2.3) makes use of the clock model of node i(2.1) to tell us the time at clock ci of a pulse transmission by node 1 at sc1,1 , where sc1,1 is in the timescale of c1 . This n0 n0 second equation effectively converts the time of a pulse transmission from the timescale of c1 to that of ci . Under the assumption that node i is in the broadcast domain of node 1, n0 n. However, this does not hold in general because in the multihop
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