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It would be irresponsible not to mention the root locus method of linear control system design and analysis because it is so closely linked to Laplace transforms. We introduce this topic here, therefore, to provide the reader with an interesting and insightful approach to system design through the process of optimizing the loop gain. Root locus involves working in the s plane and therefore the system transfer functions are de ned by their Laplace transforms. To begin, let us revisit the baseline de nition of the system closed loop transfer function (CLTF): forward path output = input 1 + loop The denominator, when set equal to zero, is called the characteristic equation of the system. This equation s solution de nes the transient response characteristics of the system; however, it is important to realize that the de nition of the speci c locations of input and output around the loop do not affect the de nition of the characteristic equation as indicated graphically by Figure 4.21. Each of the block diagrams in

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In this exercise, we are going to build a very simple WCF service, which supports duplex communication between server and client, and host it in a Windows console application. Using a local console application is the simplest way to host a service, which we use as our host to prove the concept.

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Linear arrays are arrays in which the objects form straight lines, such as rows and columns. Using the Array dialog box, you can specify an offset along the X-, Y-, and Z-axes at the top of the dialog box and define this offset as an incremental amount or as a total amount. To change between incremental values and total values, click the arrows to the left and right of the Move, Rotate, and Scale labels. For example, an array with 10 elements and an incremental value of 5 will position each successive object a distance of 5 units from the previous one. An array with 5 elements and a total value of 100 will position each element a distance of 20 units from the previous one. The Move row values represent units as specified in the Units Setup dialog box. The Rotate row values represent degrees, and the Scale row values are a percentage of the selected object. All values can be either positive or negative values. Clicking the Re-Orient check box causes the coordinate system to be reoriented after each rotation is made. If this check box isn t enabled, then the objects in the array do not successively rotate. Clicking the Uniform check box to the right of the Scale row values disables the Y and

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