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In the following exercise, you draw a simple wireframe piano bench and practice using 3D coordinates for both drawing and editing commands. You also view the drawing from two different angles.

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solution and for correctly initialising the unknowns for convergence to the non-degenerate solution [22] The harmonic balance system of equations thus de ned can be solved repeatedly for several values of the frequency in a given range: a tuning curve is found, giving the dependence of the oscillation frequency on the value of the tuning parameter Whenever the system does not converge, then the requested oscillation frequency cannot be forced by the tuning parameter only, provided that numerical problems have been avoided This approach is suitable for VCO design or optimisation It must be pointed out that the calculation of the tuning curve of an oscillator can be used for oscillator analysis also.

In this approach, the frequency is swept within a suitable range around an initial guess, say 25%; the initial guess may come from a linear analysis or be taken as the resonant frequency of a high-Q resonator, when present Then, a tuning parameter is chosen, for example, the value of a capacitance or the length of a line, which can shift the oscillation frequency For each frequency in the sweep, the corresponding value of the tuning parameter is found The free oscillation frequency is the one corresponding to the original value of the tuning parameter.

The advantage of this approach is that each xed-frequency analysis does not require the recalculation of the admittance (or equivalent) matrix of the linear part of the circuit, and it is therefore quite fast; this is not true if the frequency is an unknown, whose value is changed at each iteration of the Newton s algorithm for the solution of the harmonic balance problem Moreover, some physical insight is gained on the sensitivity of the circuit to the value of the tuning parameter, if needed A qualitative example of the plot is shown in Figure 528, where the tuning parameter is a capacitance with actual value C = Cosc , the initial guess for the oscillation frequency is (0) and the oscillation frequency osc corresponds to the actual value Cosc of the capacitance in the circuit.

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The described modi cations to the harmonic or spectral balance algorithms for the analysis of oscillators can be extended to multi-tone autonomous circuits, where some external sources excite an oscillating circuit, producing a multi-tone spectrum [23] This approach is particularly interesting for the analysis of self-oscillating mixers and will be described in more detail in 7..

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