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Maximum length sequence

A Wisdom Archive on Maximum length sequence

Maximum length sequence

A selection of articles related to Maximum length sequence

More material related to Maximum Length Sequence can be found here:
Index of Articles
related to
Maximum Length Sequence
Maximum length sequence, Maximum length sequence - Extraction of impulse responses, Maximum length sequence - Generation of maximum length sequences, Impulse response, Frequency response, Polynomial ring

ARTICLES RELATED TO Maximum length sequence

Maximum length sequence: Encyclopedia II - Maximum length sequence - Generation of maximum length sequences

MLS are generated using linear feedback shift registers. An MLS generating system with four shift registers is shown in Fig. 1. This can be expressed using the recursive relation, a3(n + 1) = a0(n) + a1(n). Because MLS are periodic and shift registers cycle through every possible binary value (with the exception of the zero vector), ...

See also:

Maximum length sequence, Maximum length sequence - Generation of maximum length sequences, Maximum length sequence - Extraction of impulse responses

Read more here: » Maximum length sequence: Encyclopedia II - Maximum length sequence - Generation of maximum length sequences

Maximum length sequence: Encyclopedia II - Walsh code - Example

Denote W(k, n) as Walsh code k in n-length walsh matrix. It means the k-th row of H(m) Hadamard matrix, where n=2^m. Here k could be 0,1,...,n-1 W(0,1) = 1 W(0,2) = 1, 1 W(1,2) = 1,-1 W(0,4) = 1, 1, 1, 1 W(1,4) = 1,-1, 1,-1 W(2,4) = 1, 1,-1,-1 W(3,4) = 1,-1,-1, 1 W(0,8) = 1, 1, 1, 1, 1, 1, 1, 1 W(1,8) = 1,-1, 1,-1, 1,-1, 1,-1 W(2,8) = 1, 1,-1,-1, 1, 1,-1,-1 W(3,8) = 1,-1,-1, 1, 1,-1,-1, 1 W(4,8) = 1, 1, 1, 1,-1,-1,-1,-1 W(5,8) = 1,-1, 1,-1,-1, 1,-1, 1 W(6,8) = 1, 1,-1,-1,-1,-1, 1, 1< ...

See also:

Walsh code, Walsh code - Example

Read more here: » Walsh code: Encyclopedia II - Walsh code - Example

Maximum length sequence: Encyclopedia II - Maximum length sequence - Extraction of impulse responses

If a LTI system's impulse response is to be measured using a MLS, the response can be extracted from the measured system output y(n) by taking its cross-correlation with the MLS sequence. This is because the autocorrelation of a MLS is 1 for zero-lag, and nearly zero (−1/N where N is the sequence length) for all other lags; in other words, the autocorrelation of the MLS can be said to approach unit impulse function as MLS sequence length increases. If the impulse response of a system is h ...

See also:

Maximum length sequence, Maximum length sequence - Generation of maximum length sequences, Maximum length sequence - Extraction of impulse responses

Read more here: » Maximum length sequence: Encyclopedia II - Maximum length sequence - Extraction of impulse responses

More material related to Maximum Length Sequence can be found here:
Index of Articles
related to
Maximum Length Sequence
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