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**public sources and our publisher partners.**We classify some p/sup k/-ary (p prime, k integer) generalized m-sequences and generalized Gordon-Mills-Welch (GMW) sequences of period p/sup 2k/-1 over a residue class ring R=GF(p)[/spl xi/]/(/spl… Expand

International Symposium on Information Theory and…

We propose Variable-to-Check Residual Belief Propagation (VCRBP) for LDPC decoding for faster convergence, better error correcting performance and lower complexity. It is similar to Residual Belief… Expand

In this correspondence, we present a connection between designing low-correlation zone (LCZ) sequences and the results of correlation of sequences with subfield decompositions presented in a recent… Expand

IEEE International Symposium on Information…

Let p be an odd prime, q be a divisor of p - 1 and mu be a primitive root mod p. A g-ary PRS (power residue sequence) of period p is defined as s(n) = k if n isin Ck where Ck = {muqt+k|t =… Expand

We propose a modification on the improved progressive-edge-growth(IPEG) algorithm. Proposed modification increases the connectivity of variable nodes using extrinsic message degree of variable nodes,… Expand

It is important to use a better criterion in selection and discretization of attributes for the generation of decision trees to construct a better classifier in the area of pattern recognition in… Expand

In this correspondence, we prove that the complex cross-correlation of a k-ary Sidel'nikov sequence of period q-1 and its constant multiple sequence is upper bounded by radicq+3, where q=pm and here… Expand

Let p = ef + 1 be an odd prime for some e and e and let f, be the finite field with Fp elements. In this paper, we explicitly describe the trace representations of the binary characteristic sequences… Expand

Let p be a prime, q = pm and Fq be the finite field with q elements. In this paper, we will consider q-ary sequences of period qn - 1 for q > 2 and study their various balance properties:… Expand

In this correspondence, the characteristic polynomial and hence the linear complexity of Hall's sextic residue sequences are determined.