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- Jørn Justesen
- IEEE Trans. Information Theory
- 1972

- James L. Massey, Daniel J. Costello, Jørn Justesen
- IEEE Trans. Information Theory
- 1973

101 With no = 4, p = 10, n can be increased to 16 * 40 = 640 also indebted to the referees for their valuable comments bits, the number of redundant symbols r = 160, k = and suggestions. 640-160 = 480 and r 7. lo-lo.

- Jørn Justesen
- IEEE Trans. Communications
- 2011

- Søren Forchhammer, Jørn Justesen
- IEEE Trans. Information Theory
- 1999

- Tom Høholdt, Helge Elbrønd Jensen, Jørn Justesen
- IEEE Trans. Information Theory
- 1985

the Rudin-Shapiro sequence [lo], which have been proposed for use in phasing multitone signals to minimize peak factors [ll]. A&ret-A class of binary sequences of length N = 2m is considered, and it is shown that their aperiodic autocorrelations can be calculated recursively in a simple way. Based on this, the merit factor of the sequences is calculated and… (More)

- Jørn Justesen, Tom Høholdt
- IEEE Trans. Information Theory
- 2001

- Jørn Justesen, Knud J. Larsen, Helge Elbrønd Jensen, Tom Høholdt
- IEEE Trans. Information Theory
- 1992

Improvement to an earlier decoding algorithm for codes from algebraic geometry is presented. For codes from an arbitrary regular plane curve we correct up to d*/2-m2/8 + m /4-9/8 errors, where d* is the designed distance of the code and m is the degree of the curve. The complexity of finding the error locator is O(n7/3), where n is the length of the code.… (More)

- Jørn Justesen
- IEEE Trans. Information Theory
- 1982

- Elwyn R. Berlekamp, Jørn Justesen
- IEEE Trans. Information Theory
- 1974

- Jørn Justesen, Tom Høholdt
- IEEE Trans. Information Theory
- 1984

Abstruct-The Markov chain that has maximum entropy for given first and second moments is determined. The solution provides a discrete analog to the continuous Gauss-Markov process.