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Use the Block object s Reload method to reload an external reference whenever you want, even if the Xref is already loaded. Reload an already-loaded Xref when you modify the underlying drawing and then want to update the in-memory copy in the current drawing. This method has the following syntax: BlockObject.Reload The following example demonstrates the Detach, Reload, and Unload methods using an external reference: Public Sub TestExternalReference() Dim strName As String Dim strOpt As String Dim objBlock As AcadBlock On Error Resume Next '' get input from user With ThisDrawing.Utility '' get the block name .InitializeUserInput 1 strName = .GetString(True, vbCr & "External reference name: ") If Err Then Exit Sub '' get the block definition Set objBlock = ThisDrawing.Blocks.Item(strName) '' exit if not found If Err Then MsgBox "Unable to get block " & strName Exit Sub End If '' exit if not an xref If Not objBlock.IsXRef Then MsgBox "That is not an external reference" Exit Sub End If '' get the operation .InitializeUserInput 1, "Detach Reload Unload" strOpt = .GetKeyword(vbCr & "Option [Detach/Reload/Unload]: ") If Err Then Exit Sub

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Uplink: Saturation flux density 1 dBK . Downlink: Satellite saturation EIRP 26.6 dBW; output BO 6 dB; free-space loss 196.7 dB; earth station G/T 40.7 dBK 1. For this example, the other losses may be ignored. Calculate the carrier-to-noise density ratios for both links and the combined value.

As in the previous examples, the data are best presented in tabular form, and values are shown in decilogs. The minus signs in Eqs. (12.50) and (12.55) are attached to the tabulated numbers:

Decilog values Uplink Saturation flux density [A0] at 6 GHz Input BO Satellite saturation [G/T] [k] [C/N0] from Eq. (12.50) Downlink Satellite [EIRP] Output BO Free-space loss Earth station [G/T] [k] [C/N0] from Eq. (12.55) 26.6 6 196.7 40.7 228.6 93.2 67.5 37 11 11.6 228.6 101.5

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Application of Eq. (12.61) provides the combined [C/N0]: N0 5 10210.15 1 1029.32 5 5.49 3 10210 C C c d 5 210 logs5.49 3 10210d N0 92.6 dBHz

Again, it is seen from Example 12.19 that the combined C/N0 value is close to the lowest value, which is the downlink value. So far, only thermal and antenna noise has been taken into account in calculating the combined value of C/N0 ratio. Another source of noise to be considered is intermodulation noise, which is discussed in the following section. 12.11 Intermodulation Noise Intermodulation occurs where multiple carriers pass through any device with nonlinear characteristics. In satellite communications systems, this most commonly occurs in the traveling-wave tube HPA aboard the satellite, as described in Sec. 7.7.3. Both amplitude and phase nonlinearities give rise to intermodulation products. As shown in Fig. 7.20, third-order intermodulation products fall on neighboring carrier frequencies, where they result in interference. Where a large number of modulated carriers are present, the intermodulation products are not distinguishable separately but instead appear as a type of noise which is termed intermodulation noise.

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The carrier-to-intermodulation-noise ratio is usually found experimentally, or in some cases it may be determined by computer methods. Once this ratio is known, it can be combined with the carrier-to-thermal-noise ratio by the addition of the reciprocals in the manner described in Sec. 12.10. Denoting the intermodulation term by (C/N 0)IM and bearing in mind that the reciprocals of the C/N0 power ratios (and not the corresponding dB values) must be added, Eq. (12.61) is extended to N0 C a N0 C b

'' perform operation requested If strOpt = "Detach" Then objBlock.Detach ElseIf strOpt = "Reload" Then objBlock.Reload Else objBlock.Unload End If End With End Sub

(12.62)

For a satellite circuit the carrier-to-noise ratios are uplink 23 dB, downlink 20 dB, intermodulation 24 dB. Calculate the overall carrier- to-noise ratio in decibels. From Eq. (12.62), N C c C N d 10 log(0.0019) 17.2 dBHz 10

In order to reduce intermodulation noise, the TWT must be operated in a BO condition as described previously. Figure 12.10 shows how the [C/N0]IM ratio improves as the input BO is increased for a typical TWT. At the same time, increasing the BO decreases both [C/N0]U and [C/N0]D, as shown by Eqs. (12.50) and (12.55). The result is that there is an optimal point where the overall carrier-to-noise ratio is a maximum. The component [C/N0] ratios as functions of the TWT input are sketched in Fig. 12.11. The TWT input in dB is [ ]S [BO]i, and therefore, Eq. (12.50) plots as a straight line. Equation (12.55) reflects the curvature in the TWT characteristic through the output BO, [BO]0, which is not linearly related to the input BO, as shown in Fig. 12.7. The intermodulation curve is not easily predictable, and only the general trend is shown. The overall [C/N0], which is calculated from Eq. (12.62), is also sketched. The optimal operating point is defined by the peak of this curve.

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