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Shaded with Edges. The model is displayed with shading, and edges are shown using HLR. Edges can either be all a single color that you set in Tools Options Colors (typically black), or they can match the shaded color of the part. Tools Options Document Properties Colors is where you find the document specific setting to use the same color for shaded and wireframe display, which becomes very useful in an assembly when all the parts shown in wireframe are the same color as they are when they are shaded, instead of all being black. Shaded. The model is displayed with shading, and edges are not shown. Shadows in Shaded Mode. When the model is displayed shaded, a shadow displays under the part. Regardless of how you rotate the model, when Shadows are initially turned on, the shadow always starts out parallel to the standard plane that is closest to the bottom of the monitor. As you rotate the model, the shadow moves with it. If Shadows are turned off and then on again, they again display parallel to the standard plane that is closest to the bottom of the monitor. Section View. Sections the display of the model. Figure 5.7 shows the Section View command at work. You can use up to three section planes at once. Solid and surface models as well as assemblies can be sectioned. You can use the spin boxes, enter numbers manually, or drag the arrows that are attached to the section planes to move the section through the model. Section planes can also be rotated by dragging the border of the plane.

In this section, we discuss the development of a user-friendly interface solution using the fourth-order Runge Kutta method. The idea from this method can easily be incorporated into solving a similar problem using the other methods. Fourth-Order Runge Kutta Method (RK4) The fourth-order Runge Kutta method is one of the most commonly used techniques for solving the first-order initial value problem. The Runge Kutta method is derived from the Taylor series (refer to Burden and Faires [1] for details) and it has many variations in the form of the nth-order expansion of the series. We discuss the fourth-order Runge Kutta method. As the order suggests, RK4 is based on the fourth-order Taylor series expansion with the terms k1, k2, k3, and k4 given as follows: k1 = hf (xi, yi) k2 = hf (xi + h/2, yi + k1/2) k3 = hf (xi + h/2, yi + k2/2) k4 = hf (xi + h, yi + k3) The solution is provided according to the following formula:

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On the surface, mixing in-context references with configurations sounds like it is combining two powerful techniques that should offer you great control over models Although this may sometimes be true, I want to caution you about some of the effects that combining these two techniques may cause In particular, you should be careful about part configurations, particularly configurations of the referenced part If you are using in-context relations to parts with configurations, then you may want to consider a few things First, look at the door-hinge part shown in Figure 1612 At the top are three configurations of one of the hinge plates The second hinge plate is built in the context of the assembly so that it will always match the first plate At the bottom are the results of changing the first hingeplate part configuration in the assembly.

As shown in Figure 4.1, a balun is a transformation block between a single-ended stage and a differential pair, either from the single-ended block to the differential pair as shown in Figure 4.1(a) or vice versa as shown in Figure 4.1(b). A balun transforming a signal from a single-ended to a differential pair splits a single-ended RF signal into a pair of differential signals with the same magnitude but 180 phase difference. A differential pair of signals has some special functions in the transportation and manipulation of signals. For instance, the capability of common mode rejection potentially exists in a differential pair but not in a single-ended signal. A balun transforming a signal from a differential pair to a single-ended signal combines a pair of differential signals into a single one, which simpli es both the simulation and testing of a block with a differential con guration when the special purpose of a differential pair signal is no longer needed. The word balun is a portmanteau term formed from the words balanced and unbalanced, in which balanced implies a differential con guration and unbalanced represents a single-ended con guration. It might seem reasonable that we rename the balun in Figure 4.1(b) as an unbal. Sometimes, people refer to the balun type in Figure 4.1(a) as a splitter and the balun type in Figure 4.1(b) as a combiner. The splitter is a reversed combiner, and vice versa. From now on, we will only focus on the splitter unless otherwise noted. The balun is usually implemented by passive parts and, if so, can be called a passive balun. However, active baluns are also available, in which the block contains both active and passive parts. In this chapter, our discussion is con ned to passive baluns.

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