AbstractAn algorithm is given for the k-error linear complexity of sequences over GF(pm) with period pn, p a prime. The algorithm is derived by the generalized Games–Chan algorithm for the linear complexity of sequences over GF(pm) with period pn and by using the modified cost different from that used in the Stamp–Martin algorithm for sequences over GF(2) with period 2n. A method is also given for computing an error vector which gives the k-error linear complexity
We present several generalisations of the Games- Chan algorithm. For a fixed monic irreducible polyn...
AbstractFor multisequences there are various possibilities of defining analogs of the k-error linear...
In this paper, a constructive approach for determining CELCS (critical error linear complexity spect...
AbstractAn algorithm is given for the k-error linear complexity of sequences over GF(pm) with period...
We introduce a fast algorithm for determining the linear complexity and the minimal polynomial of a ...
An efficient algorithm is presented for computing the k-error linear complexity of a binary sequence...
An efficient algorithm for determining the linear complexity and the minimal polynomial of a sequenc...
An efficient algorithm is presented for computing the k-error linear complexity of a binary sequence...
Binary sequences with high linear complexity are of interest in cryptography. The linear complexity ...
The linear Games-Chan algorithm for computing the linear complexity c(s) of a binary sequence s of p...
A fast algorithm is presented for determining the linear complexity and the minimal polynomial of a ...
In this correspondence, we study the statistical stability properties of p(m)-periodic binary sequen...
Several fast algorithms for the determination of the linear complexity of $d$-periodic sequences ove...
In this paper, a new constructive approach of determining the first descent point distribution for t...
We present several generalisations of the Games–Chan algorithm. For a fixed monic irreducible polyno...
We present several generalisations of the Games- Chan algorithm. For a fixed monic irreducible polyn...
AbstractFor multisequences there are various possibilities of defining analogs of the k-error linear...
In this paper, a constructive approach for determining CELCS (critical error linear complexity spect...
AbstractAn algorithm is given for the k-error linear complexity of sequences over GF(pm) with period...
We introduce a fast algorithm for determining the linear complexity and the minimal polynomial of a ...
An efficient algorithm is presented for computing the k-error linear complexity of a binary sequence...
An efficient algorithm for determining the linear complexity and the minimal polynomial of a sequenc...
An efficient algorithm is presented for computing the k-error linear complexity of a binary sequence...
Binary sequences with high linear complexity are of interest in cryptography. The linear complexity ...
The linear Games-Chan algorithm for computing the linear complexity c(s) of a binary sequence s of p...
A fast algorithm is presented for determining the linear complexity and the minimal polynomial of a ...
In this correspondence, we study the statistical stability properties of p(m)-periodic binary sequen...
Several fast algorithms for the determination of the linear complexity of $d$-periodic sequences ove...
In this paper, a new constructive approach of determining the first descent point distribution for t...
We present several generalisations of the Games–Chan algorithm. For a fixed monic irreducible polyno...
We present several generalisations of the Games- Chan algorithm. For a fixed monic irreducible polyn...
AbstractFor multisequences there are various possibilities of defining analogs of the k-error linear...
In this paper, a constructive approach for determining CELCS (critical error linear complexity spect...