Principles of Digital Communication And Coding
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In our eReader you can find the full English version of the book. Read Principles of Digital Communication And Coding Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book Principles of Digital Communication And Coding
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4. 15) and (3. 4. 17)] = V4p(l - P) and (Z) A WGN (4. 5. 1) (4. 5. 2) We note also, as was already observed in Sec. 2. 1 1, that if the AWGN channel is converted to the BSC by hard quantization for &JN, < 1, then CONVOLUTIONAL CODES 247 in which case -In Z * -In L/l - 4S s /nN ] ^ -In for a loss of 2/n, or approximately 2 dB, in energy-to-noise ratio.
However, for these two special channels, tighter bounds can be found by obtaining the exact pairwise error probabilities rather than their Bhatta...charyya bounds. For the BSC, we recall from (2. 10. 14) that, for unmerged segments at distance d from the correct path 7 I tf)p k (l- dodd d k=d!2 + (4. 5. 3) This can be used in the middle expressions of inequalities (4. 4. 5) and (4. 4. 8) to obtain tighter results than (4. 4. 7) and (4. 4. 12) (see also Prob. 4. 10).
Similarly, for the binary-input AWGN channel, we have from (2. 3. 10) that the pairwise error probability for code vectors at distance d is P = (4. 5. 4) While we may substitute this in the above expressions in place of Z d = e d * * 9 a more elegant and useful expression results from noting that (Prob.
What to read after Principles of Digital Communication And Coding?
You can find similar books in the "Read Also" column, or choose other free books by Andrew J Viterbi to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
4. 15) and (3. 4. 17)] = V4p(l - P) and (Z) A WGN (4. 5. 1) (4. 5. 2) We note also, as was already observed in Sec. 2. 1 1, that if the AWGN channel is converted to the BSC by hard quantization for &JN, < 1, then CONVOLUTIONAL CODES 247 in which case -In Z * -In L/l - 4S s /nN ] ^ -In for a loss of 2/n, or approximately 2 dB, in energy-to-noise ratio.
However, for these two special channels, tighter bounds can be found by obtaining the exact pairwise error probabilities rather than their Bhatta...charyya bounds. For the BSC, we recall from (2. 10. 14) that, for unmerged segments at distance d from the correct path 7 I tf)p k (l- dodd d k=d!2 + (4. 5. 3) This can be used in the middle expressions of inequalities (4. 4. 5) and (4. 4. 8) to obtain tighter results than (4. 4. 7) and (4. 4. 12) (see also Prob. 4. 10).
Similarly, for the binary-input AWGN channel, we have from (2. 3. 10) that the pairwise error probability for code vectors at distance d is P = (4. 5. 4) While we may substitute this in the above expressions in place of Z d = e d * * 9 a more elegant and useful expression results from noting that (Prob.
What to read after Principles of Digital Communication And Coding?
You can find similar books in the "Read Also" column, or choose other free books by Andrew J Viterbi to read onlineMoreLess
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