Search Results - "Roth, Ron M."

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  1. 1

    Higher-Order MDS Codes by Roth, Ron M.

    Published in IEEE transactions on information theory (01-12-2022)
    “…An improved Singleton-type upper bound is presented for the list decoding radius of linear codes, in terms of the code parameters <inline-formula> <tex-math…”
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  2. 2

    Corrections to “Analog Error-Correcting Codes” by Roth, Ron M.

    Published in IEEE transactions on information theory (01-06-2023)
    “…In the above article [1] , Lemma 2 contained an error, which also affects the proof of Theorem 1 therein. Specifically, Theorem 1 holds only when [Formula…”
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  3. 3

    Error-Detection Schemes for Analog Content-Addressable Memories by Roth, Ron M.

    Published in IEEE transactions on computers (01-07-2024)
    “…Analog content-addressable memories (in short, a-CAMs) have been recently introduced as accelerators for machine-learning tasks, such as tree-based inference…”
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  4. 4

    Asymptotic Bounds on the Rate of Locally Repairable Codes by Roth, Ron M.

    Published in IEEE transactions on information theory (01-03-2022)
    “…New asymptotic upper bounds are presented on the rate of sequences of locally repairable codes (LRCs) with a prescribed relative minimum distance and locality…”
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  5. 5

    Analog Error-Correcting Codes by Roth, Ron M.

    Published in IEEE transactions on information theory (01-07-2020)
    “…Coding schemes are presented that provide the ability to locate computational errors above a prescribed threshold while using analog resistive devices for…”
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  6. 6

    Construction of Sidon Spaces With Applications to Coding by Roth, Ron M., Raviv, Netanel, Tamo, Itzhak

    Published in IEEE transactions on information theory (01-06-2018)
    “…A subspace of a finite extension field is called a Sidon space if the product of any two of its elements is unique up to a scalar multiplier from the base…”
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  7. 7

    Fault-Tolerant Dot-Product Engines by Roth, Ron M.

    Published in IEEE transactions on information theory (01-04-2019)
    “…Coding schemes are presented that provide the ability to correct and detect computational errors while using dot-product engines for integer vector-matrix…”
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  8. 8

    Two-Dimensional Maximum-Likelihood Sequence Detection Is NP Hard by Ordentlich, E., Roth, R. M.

    Published in IEEE transactions on information theory (01-12-2011)
    “…A 2-D version of the classical maximum-likelihood sequence detection (MLSD) problem is considered for a binary antipodal signal that is corrupted by linear…”
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  9. 9

    On Decoding Rank-Metric Codes Over Large Fields by Roth, Ron M.

    Published in IEEE transactions on information theory (01-02-2018)
    “…A decoding algorithm is presented for a rank-metric array codes that are based on diagonal interleaving of maximum-distance separable codes. With respect to…”
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  10. 10

    On the Pointwise Threshold Behavior of the Binary Erasure Polarization Subchannels by Ordentlich, Erik, Roth, Ron M.

    Published in IEEE transactions on information theory (01-10-2019)
    “…It is shown that when Arıkan's <inline-formula> <tex-math notation="LaTeX">n </tex-math></inline-formula>-level polarization transformation is applied to the…”
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  11. 11

    On the Capacity of Generalized Ising Channels by Sharov, Artyom, Roth, Ron M.

    Published in IEEE transactions on information theory (01-04-2017)
    “…Nearly tight lower and upper bounds on the capacity of generalized Ising channels are presented. For the case where feedback is allowed, a closed-form…”
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  12. 12

    On Spectral Design Methods for Quasi-Cyclic Codes by Roth, Ron M., Zeh, Alexander

    Published in IEEE transactions on information theory (01-05-2019)
    “…A method is provided for constructing upper triangular square matrices over the univariate polynomial ring over a finite field, under certain constraints on…”
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  13. 13

    On the Implementation of Boolean Functions on Content-Addressable Memories by Roth, Ron M.

    “…Let <inline-formula> <tex-math notation="LaTeX">[q\rangle </tex-math></inline-formula> denote the integer set <inline-formula> <tex-math…”
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  14. 14

    Variable-Length Constrained Coding and Kraft Conditions: The Parity-Preserving Case by Roth, Ron M., Siegel, Paul H.

    Published in IEEE transactions on information theory (01-09-2021)
    “…Previous work by the authors on parity-preserving fixed-length constrained encoders is extended to the variable-length case. Parity-preserving variable-length…”
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  15. 15

    On Bi-Modal Constrained Coding by Roth, Ron M., Siegel, Paul H.

    Published in IEEE transactions on information theory (01-03-2021)
    “…Bi-modal (respectively, multi-modal) constrained coding refers to an encoding model whereby a user input block can be mapped to two (respectively, multiple)…”
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  16. 16

    Long Cyclic Codes Over GF(4) and GF(8) Better Than BCH Codes in the High-Rate Region by Roth, Ron M., Zeh, Alexander

    Published in IEEE transactions on information theory (01-01-2017)
    “…An explicit construction of an infinite family of cyclic codes is presented which, over GF(4) (resp., GF(8)), have approximately 8/9 (resp., 48/49) the…”
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  17. 17

    Coding for Combined Block-Symbol Error Correction by Roth, Ron M., Vontobel, Pascal O.

    Published in IEEE transactions on information theory (01-05-2014)
    “…We design low-complexity error correction coding schemes for channels that introduce different types of errors and erasures: on the one hand, the proposed…”
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  18. 18

    Bounds and Constructions for Granular Media Coding by Sharov, Artyom, Roth, Ron M.

    Published in IEEE transactions on information theory (01-04-2014)
    “…Bounds on the rates of grain-correcting codes are presented. The lower bounds are Gilbert-Varshamov-like ones, whereas the upper bounds improve on the…”
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  19. 19

    Burst List Decoding of Interleaved Reed-Solomon Codes by Kolan, Tom, Roth, Ron M.

    Published in IEEE transactions on information theory (01-01-2014)
    “…It is shown that interleaved Reed-Solomon codes can be list-decoded for burst errors while attaining the generalized Reiger bound for list decoding. A…”
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  20. 20

    Low Complexity Two-Dimensional Weight-Constrained Codes by Ordentlich, E., Roth, R. M.

    Published in IEEE transactions on information theory (01-06-2012)
    “…Two low complexity coding techniques are described for mapping arbitrary data to and from m × n binary arrays in which the Hamming weight of each row…”
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