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4. While you re still in Create Line mode, click on the circle s center and create lines in a spiral pattern by clicking on each radial line that you intersect. Right-click to end the line when you finally reach the edge of the circle. Then right-click again to exit Create Line mode. 5. Select the circle shape, and click the Trim button. Then click on each line segment on the portion that extends beyond the circle. This trims the radial lines to the edge of the circle. Click the Trim button again when you are finished to exit Trim mode. 6. Change to Vertex subobject mode by clicking Vertex in the Modifier Stack (or by pressing 1). Then select all the vertices in the center of the circle, and click the Fuse and Weld buttons. Figure 14-34 shows the finished spider web. (I have a new respect for spiders.)

the 180 degree open loop phase line but with increasing amplitude going in the opposite direction When we look at the describing functions for both the saturation and deadband nonlinearities is becomes clear very quickly that: the only difference between the two loci are the points along the line that de ne the ratio of the input amplitude to the geometry of the nonlinearity; for most control systems saturation and deadband nonlinearities do not play a signi cant role as serial elements on their own in determining the stability margins of a typical control loop We need to be aware, however, that these apparently benign nonlinearities can turn into hysteresis once a loop is closed around them One example of this is with regard to valve overlap (deadband) in a hydraulic servo.

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If the servo actuator has a friction load, this deadband can manifest itself as hysteresis between the input and the output Thus an apparently benign nonlinearity is transformed into a more signi cant nonlinear element that can have a serious impact on the overall system performance and stability Let us now examine the hysteresis element and nd out what makes this feature so troublesome to the control system designer The Nichols chart of Figure 515 shows the locus of 1/CN for the hysteresis element together with the three typical frequency response plots for class 0, 1 and 2 linear control systems as before Here, however, the nonlinearity locus moves towards the 90 degree open loop lag line as the input amplitudes to the hysteresis reduces towards the half hysteresis width, ie as XH /Xi tends to unity.