Examples of 'generator polynomial' in a sentence
Meaning of "generator polynomial"
generator polynomial: In mathematics and computer science, a generator polynomial is a polynomial used in error detection and correction algorithms, particularly in the context of cyclic error-correcting codes
How to use "generator polynomial" in a sentence
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generator polynomial
Multiplying the random number by the generator polynomial.
Generator polynomial for inner error correcting code is as follows.
Selecting a code is synonymous to selecting a generator polynomial set.
Generator polynomial for outer error correcting code is as follows.
All valid codewords are exactly divisible by the generator polynomial.
The degree of the generator polynomial should be less than that of the message polynomial.
The number of appended zeros is dependent on the degree of generator polynomial.
This generator polynomial can be factored into the following form,.
The multipliers on the different samples are the coefficients of the generator polynomial.
This particular generator polynomial has a real-world application, in the format patterns of the QR code.
A Reed-Solomon code is defined by its generator polynomial.
Let g ( x ) be the generator polynomial for that code.
In particular, we showed that a cyclic code is totally determined by its generator polynomial.
The generator polynomial has a non-zero coefficient in x° term.
The decoders continuously divide the incoming data by the code 's generator polynomial.
See also
Since the second or generator polynomial is of degree 8, it has 9 coefficients.
Specification of a CRC code requires definition of a so-called generator polynomial.
Since the generator polynomial is of degree 8, this code has 7 data bits and 8 checksum bits.
It is reminded that an M-sequence is obtained from a primitive generator polynomial.
This generator polynomial G ( x ) of degree k must also be a divisor of the polynomial xn -1.
By way of non-limiting example, a PN sequence may be generated with a generator polynomial.
Each codeword is a multiple of the generator polynomial g ( x ) of the BIS codeword, EPMATHMARKEREP.
In WCDMA, all of the Gold codes are generated using the same generator polynomial.
The ( primitive ) generator polynomial used for generating the M-sequence is here, EPMATHMARKEREP.
In this case, a may be specifically x in a generator polynomial g ( x ).
The decoder 10 of the generator polynomial is shown in greater detail in FIG . 2.
Register 76 initially contains the coefficients of generator polynomial g.
Does there exist a generator polynomial G ( x ) of degree k=3 making such a code possible?
With the algorithms presented above, the generator polynomial was calculated,.
It includes 21 information bits and 10 parity bits calculated by a well known BCH generator polynomial.
Now, Ids ( x ) is a multiple of the generator polynomial g ( x ) of the LDS codeword.
Each of the second blocks of CRC parity bits are based on a second generator polynomial 218.
The parity bits are computed based on a first CRC generator polynomial 212.
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