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1 = v (1183) Re In the following analysis the strategy will be to nd closed-form expressions for v(t) and (t), then to integrate v(t) to determine the resulting (t) For the initial condition [v(0), (0)] = [v0 , 0 ], the solution to eqn (1182) is cos( s t) gRe sin( s t) v0 v(t) (1184) = 1 sin( t) cos( s t) s 0 (t) gRe t cos s (t ) gRe sin s (t ) a ( ) d + 1 sin s (t ) cos s (t ) g ( ) 0 gRe where s represents the Schuler frequency Eqns (1183) and (1182) can now be analyzed to determine the error response under various conditions Initial Velocity Error For a (t) = [v(0), (0)] = [v0 , 0], the solution is v(t) (t) and (t) =

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NET 3.0; Created: 3/10/2010; Tags: Convert PDF Images. This article shows how to convert PDF to multipage TIFF in C# using PDFRasterizer.NET 3.0.

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v 0 gRe g (t)

Many circuit arrangements can be used to produce oscillation The following several circuits are all known as variable-frequency oscillators (VFOs), because their frequencies are adjustable over a wide range

cos( s t) sin( s t)

(1185)

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The Armstrong Circuit A common emitter or common source class A amplifier can be made to oscillate by coupling the output back to the input through a transformer that reverses the phase of the fed-back signal The schematic diagram of Fig 24-12 shows a common-source amplifier whose drain circuit is coupled to the gate circuit by means of a transformer The frequency is controlled by a capacitor in series with the secondary winding The inductance of the secondary, along with the capacitance, forms a resonant circuit that passes energy easily at one frequency while attenuating the energy at other frequencies This circuit is known as an Armstrong oscillator A bipolar transistor can be used in place of the JFET, as long as the device is biased for class A amplification The Hartley Circuit Another method of obtaining controlled feedback at RF is shown in Fig 24-13 In this circuit, a PNP bipolar transistor is used The circuit uses a single coil with a tap on the windings to provide the feedback A variable capacitor in parallel with the coil determines the oscillating frequency, and allows for frequency adjustment This circuit is called a Hartley oscillator In the Hartley circuit, as well as in most other RF oscillator circuits, it is important to use only the minimum amount of feedback necessary to get oscillation The amount of feedback is controlled by the position of the coil tap The circuit shown in Fig 24-13 uses about 25 percent of its amplifier power to produce feedback The other 75 percent of the power can be used as output Oscillators usually produce less than 1 W of RF power output If more power is needed, the signal can be boosted by one or more stages of amplification

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error results in 13 10 4 rad (7 10 3 deg) of peak attitude error and 810 m of peak position error The velocity and attitude errors oscillate out of phase at the Schuler frequency The discussion related to Figure 113 relates to this initial condition for the full INS error model The position and attitude errors of this section correspond to the rst and fourth subplots The results of the analysis for the simpli ed model is accurate for approximately the rst hour Initial Attitude Error For a (t) = g (t) = 0 and the initial condition [v(0), (0)] = [0, 0 ], the solution to eqn (1182) is v(t) gRe sin( s t) (1186) 0 = cos( s t) (t)

jBC = j(628f C ) = j(628 1592 0001000) = j00100 Finally, consider the conductance, which is 1/100 = 0100 S, and the inductive susceptance as existing together in a single component That means that one of the parallel-connected admittances is 0100 j00100 The other is 00000 + j00100 Adding these gives 0100 + j0

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