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From an RF ESD design perspective, the characteristics of an RF ESD design are focused on its RF characteristics at the RF application frequency. From an RF perspective, the ideal RF ESD network has the following features:  An ideal RF ESD network would have zero impedance during an ESD pulse.  An ideal RF ESD network has in nite impedance during RF functional applications.  An ideal RF ESD network during RF functional operation would not be a function of the current or voltage conditions.  An ideal RF ESD network during RF functional operation is not to be temperature dependent. Hence from the perspective of frequency design window for RF ESD design, it is desirable to have the RF ESD network to have zero impedance at low frequencies (e.g., HBM, MM, and CDM phenomenon regime below 5 GHz), and high impedance in the application frequency (e.g., RF application frequency regime). Figure 2.3 shows the RF ESD frequency design window and an ideal impedance characteristic imposed on the window. In a frequency regime below the CDM phenomenon, it would be desirable for the ideal ESD device to be zero impedance, and in nite impedance at the application frequency. In the gure, the capacitance and inductance as a function of
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32 bytes each affects the transmission, which is an error event that can be seen as affecting the rst 17 columns in Figure 5.6, an erasure of 5 bytes happens in the column 17 of that array, which is a received vector for the second decoder. This column contains bytes of received vectors numbered 1, 5, 9, 13 and 17, which were received and erased by the rst decoder after truncating 4 bytes of redundancy. The second decoder [RS code CRS (28, 24)] cannot correct this error pattern. Therefore the whole system is able to correct a burst error event of 16 vectors of 32 bytes, and so the total number of bits that can be corrected in a burst error pattern is 16 24 8 = 3072 bits As seen in the above description of the interleaving procedure, there is a big difference in the error-correction capability of the concatenated RS codes when interleaving is used. The difference with respect to the concatenation of the same RS codes without interleaving is now evident, as in this latter case, error events of more than 2 bytes in a given vector normally cannot be corrected. As pointed out previously, the concatenation of the two RS codes without interleaving has an error-correction capability similar to that of only one of the RS codes used. RS codes demonstrate a very strong error-correction capability, especially against the burst errors that happen in mobile communications and in the reading process of a CD. One of the reasons for such a high correction capability is that RS codes are non-binary, and their error correction is performed over an element of a Galois eld, that is, over a group of bits, no matter whether one or all of them are in error. This error-correction capability increases enormously if these codes are implemented in serial concatenation with interleaving, which has the ability to spread burst errors into several successive outer code vectors, converting burst errors into random-like errors.
# Create the global filter MT::Template::Context->add_global_filter ( to_uppercase => \&to_uppercase ); # Filter Handler Routine for to_uppercase sub to_uppercase { my ($text, $arg_value, $ctx) = @_; # Translate all lowercase characters to uppercase $text =~ tr/a-z/A-Z/; # Return the translated text return $text; }
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