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Figure 1 Block diagram of a typical ADAS system showing the in-vehicle networks used. |
(Click on any figure to enlarge the image.)
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Figure 1 Block diagram of a typical ADAS system showing the in-vehicle networks used. |
(Click on any figure to enlarge the image.)
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Figure 1: Automotive Ethernet is designed to support increasingly complex vehicle electronic systems. |
Probably the first question you ask is, “Why not just use standard Ethernet?” A summary of the fundamental features of Automotive Ethernet will show how much better Automotive Ethernet is than standard Ethernet at meeting the industry’s demand for a higher speed, robust, lightweight and lower cost data interface, one that can ultimately replace the many other protocols currently used throughout the vehicle.
Dynamic range is the ratio of the maximum signal level to the smallest signal level achievable in a measurement. Tools with good dynamic range are especially helpful for analyzing wide dynamic range signals in which a full-scale signal must be acquired, while at the same time, very small amplitude signal details must be visible. Here are five tips for improving the dynamic range of your measurement instrument.
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Figure 1: The lower-left and upper-right quadrants of this matrix show the S-parameters that represent mode conversion from differential to common signal, and vice versa. |
Let’s take the S-parameters SCD11 and SCD21 to see how the combination of single-ended S-parameters they represent reveal the source of mode conversion. If we look at SCD11, the reflected mode conversion, as a function of its single-ended S-parameters, we see:
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Figure 1: Model of two transmission lines with crosstalk showing the transmission and crosstalk related S-parameters. |
We have introduced mixed mode S-parameters and developed a formal structure for handling them. It is now time to discuss converting single-ended S-parameters into mixed-mode S-parameters. This is important because every instrument manufacturer obtains mixed mode S-parameters by first measuring single-ended S-parameters, then converting them mathematically to mixed-mode. This assumes that the interconnects being measured are passive, linear and time invariant. Let’s begin with our model of two transmission lines with crosstalk shown in Figure 1.
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Figure 1: Single-ended vs. differential signal "world views" of S-parameters |
With single-ended S-parameters, we look at every combination of ‘going in signals’ and ‘coming out signals’. For example, two single-ended transmission lines and their return paths would yield a four-port S-parameter file. We take the complex ratios of each port combination to obtain the S-parameter value in the form of:
S_(OUT,IN) = V_OUT/V_IN
The bold typeface indicates complex quantities.
But what happens if we drive two transmission lines with a differential source? Figure 1 compares the single-ended and differential signal world views.
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Figure 1: Sample rate as a function of time/div for three different memory lengths. Longer memory extends the range of time/div settings that support the highest sample rate. |