Search Results - "Forney, G.D."

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  1. 1

    On the design of low-density parity-check codes within 0.0045 dB of the Shannon limit by Sae-Young Chung, Forney, G.D., Richardson, T.J., Urbanke, R.

    Published in IEEE communications letters (01-02-2001)
    “…We develop improved algorithms to construct good low-density parity-check codes that approach the Shannon limit very closely. For rate 1/2, the best code found…”
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  2. 2

    Modulation and coding for linear Gaussian channels by Forney, G.D., Ungerboeck, G.

    Published in IEEE transactions on information theory (01-10-1998)
    “…Shannon's determination of the capacity of the linear Gaussian channel has posed a magnificent challenge to succeeding generations of researchers. This paper…”
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  3. 3

    Sphere-bound-achieving coset codes and multilevel coset codes by Forney, G.D., Trott, M.D., Sae-Young Chung

    Published in IEEE transactions on information theory (01-05-2000)
    “…A simple sphere bound gives the best possible tradeoff between the volume per point of an infinite array L and its error probability on an additive white…”
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  4. 4

    Dimension/length profiles and trellis complexity of linear block codes by Forney, G.D.

    Published in IEEE transactions on information theory (01-11-1994)
    “…This semi-tutorial paper discusses the connections between the dimension/length profile (DLP) of a linear code, which is essentially the same as its…”
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  5. 5

    The dynamics of group codes: state spaces, trellis diagrams, and canonical encoders by Forney, G.D., Trott, M.D.

    Published in IEEE transactions on information theory (01-09-1993)
    “…A group code C over a group G is a set of sequences of group elements that itself forms a group under a component-wise group operation. A group code has a…”
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  6. 6

    Codes on graphs: normal realizations by Forney, G.D.

    Published in IEEE transactions on information theory (01-02-2001)
    “…A generalized state realization of the Wiberg (1996) type is called normal if symbol variables have degree 1 and state variables have degree 2. A natural…”
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  7. 7

    On quantum detection and the square-root measurement by Eldar, Y.C., Forney, G.D.

    Published in IEEE transactions on information theory (01-03-2001)
    “…We consider the problem of constructing measurements optimized to distinguish between a collection of possibly nonorthogonal quantum states. We consider a…”
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  8. 8

    Convolutional and Tail-Biting Quantum Error-Correcting Codes by Forney, G.D., Grassl, M., Guha, S.

    Published in IEEE transactions on information theory (01-03-2007)
    “…Rate-(n-2)/n unrestricted and CSS-type quantum convolutional codes with up to 4096 states and minimum distances up to 10 are constructed as stabilizer codes…”
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  9. 9

    Optimal tight frames and quantum measurement by Eldar, Y.C., Forney, G.D.

    Published in IEEE transactions on information theory (01-03-2002)
    “…Tight frames and rank-one quantum measurements are shown to be intimately related. In fact, the family of normalized tight frames for the space in which a…”
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  10. 10

    Random codes: minimum distances and error exponents by Barg, A., Forney, G.D.

    Published in IEEE transactions on information theory (01-09-2002)
    “…Minimum distances, distance distributions, and error exponents on a binary-symmetric channel (BSC) are given for typical codes from Shannon's random code…”
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  11. 11

    Trellis shaping by Forney, G.D.

    Published in IEEE transactions on information theory (01-03-1992)
    “…The author discusses trellis shaping, a method of selecting a minimum-weight sequence from an equivalence class of possible transmitted sequences by a search…”
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  12. 12

    Minimal tail-biting trellises: the Golay code and more by Calderbank, A.R., Forney, G.D., Vardy, A.

    Published in IEEE transactions on information theory (01-07-1999)
    “…Tail-biting trellis representations of block codes are investigated. We develop some elementary theory, and present several intriguing examples, which we hope…”
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  13. 13

    Geometrically uniform codes by Forney, G.D.

    Published in IEEE transactions on information theory (01-09-1991)
    “…A signal space code C is defined as geometrically uniform if, for any two code sequences in C, there exists an isometry that maps one sequence into the other…”
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  14. 14

    The dynamics of group codes: Dual abelian group codes and systems by Forney, G.D., Trott, M.D.

    Published in IEEE transactions on information theory (01-12-2004)
    “…Fundamental results concerning the dynamics of abelian group codes (behaviors) and their duals are developed. Duals of sequence spaces over locally compact…”
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  15. 15

    Codes on graphs: constraint complexity of cycle-free realizations of linear codes by Forney, G.D.

    Published in IEEE transactions on information theory (01-07-2003)
    “…Cycle-free graphical realizations of linear codes generalize trellis realizations. Given a linear code C and a cycle-free graph topology, there exists a…”
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  16. 16

    Trellis precoding: combined coding, precoding and shaping for intersymbol interference channels by Eyuboglu, M.V., Forney, G.D.

    Published in IEEE transactions on information theory (01-03-1992)
    “…On a linear Gaussian channel with intersymbol interference (ISI), trellis precoding is a method that achieves the equalization performance of…”
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  17. 17

    Generalized minimum-distance decoding of Euclidean-space codes and lattices by Forney, G.D., Vardy, A.

    Published in IEEE transactions on information theory (01-11-1996)
    “…It is shown that multistage generalized minimum-distance (GMD) decoding of Euclidean-space codes and lattices can provide an excellent tradeoff between…”
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  18. 18

    V.92: the last dial-up modem? by Dae-Young Kim, Humblet, P.A., Eyuboglu, M.V., Brown, L., Forney, G.D., Mehrabanzad, S.

    Published in IEEE transactions on communications (01-01-2004)
    “…Ever since the first dial-up modems appeared in the 1960s, their obsolescence has been repeatedly predicted. However, contrary to such predictions, dial-up…”
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  19. 19
  20. 20

    Density/length profiles and trellis complexity of lattices by Forney, G.D.

    Published in IEEE transactions on information theory (01-11-1994)
    “…The density/length profile (DCP) of a lattice /spl Lambda/ is analogous to the dimension/length profile of a linear code. The DLP is a geometrical invariant of…”
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