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    • 1. 发明授权
    • Soft error correction algebraic decoder
    • 软错误校正代数解码器
    • US06553536B1
    • 2003-04-22
    • US09611872
    • 2000-07-07
    • Martin Aureliano HassnerRichard Michael Hamilton NewArvind Motibhai PatelTetsuya TamuraBarry Marshall Trager
    • Martin Aureliano HassnerRichard Michael Hamilton NewArvind Motibhai PatelTetsuya TamuraBarry Marshall Trager
    • H03M1300
    • H03M13/154H03M13/1515H03M13/45H03M13/455
    • A soft error correction algebraic decoder and an associated method use erasure reliability numbers to derive error locations and values. More specifically, symbol reliability numbers from a maximum likelihood (ML) decoder as well as a parity check success/failure from inner modulation code symbols are combined by a Reed-Solomon decoder in an iterative manner, such that the ratio of erasures to errors is maximized. The soft error correction (ECC) algebraic decoder and associated method decode Reed Solomon codes using a binary code and detector side information. The Reed Solomon codes are optimally suited for use on erasure channels. A threshold adjustment algorithm qualifies candidate erasures based on a detector error filter output as well as modulation code constraint success/failure information, in particular parity check or failure as current modulation codes in disk drive applications use parity checks. This algorithm creates fixed erasure inputs to the Reed Solomon decoder. A complementary soft decoding algorithm of the present invention teaches the use of a key equation solver algorithm that calculates error patterns obtained as a solution to a weighted rational interpolation problem with the weights given by the detector side information.
    • 软错误纠正代数解码器和相关方法使用擦除可靠性数字来导出错误位置和值。 更具体地,来自最大似然(ML)解码器的符号可靠性数字以及来自内部调制码符号的奇偶校验成功/失败由Reed-Solomon解码器以迭代方式组合,使得擦除与误差的比率为 最大化。 软纠错(ECC)代数解码器和相关方法使用二进制码和检测器侧信息对Reed Solomon码进行解码。 Reed Solomon码最适合用于擦除通道。 阈值调整算法基于检测器误差滤波器输出以及调制码约束成功/失败信息(特别是奇偶校验或故障)来限定候选擦除,因为磁盘驱动器应用中的当前调制码使用奇偶校验。 该算法为Reed Solomon解码器创建固定的擦除输入。 本发明的补码软解码算法教导了使用由检测器侧信息给出的权重来计算作为加权有理插值问题的解的方法获得的误差模式的密钥方程求解算法。
    • 6. 发明授权
    • Method and apparatus for efficient error detection and correction in long byte strings using generalized, integrated, interleaved reed-solomon codewords
    • 用于使用广义的,集成的,交错的簧片专用码字的长字节串中的有效误差检测和校正的方法和装置
    • US06275965B1
    • 2001-08-14
    • US09260717
    • 1999-03-01
    • Charles Edwin CoxMartin Aureliano HassnerArvind PatelBarry Marshall Trager
    • Charles Edwin CoxMartin Aureliano HassnerArvind PatelBarry Marshall Trager
    • H03M1329
    • G11B20/1833H03M13/1515H03M13/29H03M13/2903
    • A method and means for enhancing the error detection and correction capability obtained when a plurality of data byte strings are encoded in a two-level, block-formatted linear code using code word and block-level redundancy. This is accomplished by vector multiplication of N data byte vectors and a nonsingular invertible integration matrix with nonzero minors with order up to B to secure the necessary interleaving among N data byte vectors to form modified data byte vectors. The selected patterns of interleaving ensure single-pass, two-level linear block error correction coding when the modified data vectors are applied to an ECC encoding arrangement. The method and means are parameterized so as to either extend or reduce the number of bursty codewords or subblocks to which the block-level check bytes can be applied. Lastly, a post-encoding process is provided to “deinterleave” or redistribute the computed codewords into modified codewords such that the data vectors and their codeword check bytes are consistently located in the same codeword with the block-level check bytes are distributed among the first-level codewords.
    • 一种用于增强当使用代码字和块级冗余以两级块格式的线性代码编码多个数据字节串时获得的错误检测和校正能力的方法和装置。 这是通过N个数据字节向量和非奇异可逆积分矩阵与非零未成年人的向量乘法来实现的,阶数达到B以在N个数据字节向量之间保证必要的交织以形成修改的数据字节向量。 所选择的交织模式当将修改的数据向量应用于ECC编码装置时,确保单程,二级线性块纠错编码。 该方法和装置被参数化,以便扩展或减少可应用块级检查字节的突发码字或子块的数量。 最后,提供后编码处理以将所计算的码字“解交织”或重新分配为经修改的码字,使得数据向量及其码字校验字节一致地位于相同的码字中,其中块级校验字节分布在第一 级代码字。
    • 7. 发明授权
    • System and method for error correction of digitized phase signals from MR/GMR head readback waveforms
    • 用于MR / GMR头回读波形数字化相位信号纠错的系统和方法
    • US06654924B1
    • 2003-11-25
    • US09675857
    • 2000-09-29
    • Martin Aureliano HassnerFrancesco RezziBarry Marshall Trager
    • Martin Aureliano HassnerFrancesco RezziBarry Marshall Trager
    • H03M1300
    • H03M13/095G11B20/1813H03M5/145H03M13/39
    • A system and method for algebraically correcting errors in complex digitized phase signals from a magneto-resistive or giant magneto-resistive (MR/GMR) head readback waveform includes a data state machine that encodes phase symbols into data bits in accordance with, e.g., the (1, 10) constraint and a parity state machine that generates parity symbols such that a single inserted parity symbol does not violate the (1, 7) constraint in a run length limited code and furthermore the data following the insertion will not violate the (1, 10) constraint in a run length limited code. The state machines can be used as a trellis to perform maximum likelihood decoding on received coded data, thus performing soft algebraic error detection on received data. The invention thus guarantees better overall error rate performance than hard decision post processing of blocks of detected bits by a parity check matrix which is otherwise vulnerable to loss of bit synchronization at high linear density recording.
    • 用于代数校正来自磁阻或巨磁阻(MR / GMR)磁头回读波形的复数数字相位信号中的误差的系统和方法包括:数据状态机,其将相位符号编码为数据位,例如, (1,10)约束和产生奇偶校验符号的奇偶校验状态机,使得单个插入的奇偶校验符号不违反游程长度限制代码中的(1,7)约束,此外,插入之后的数据将不会违反( 1,10)在运行长度限制代码中的约束。 状态机可以用作网格,对接收到的编码数据进行最大似然解码,从而对接收到的数据执行软代数误差检测。 因此,本发明保证比通过奇偶校验矩阵的硬判决后处理检测到的比特的更好的总体错误率性能,否则在高线性密度记录时易于丢失比特同步。
    • 8. 发明授权
    • Method for correcting a burst of errors plus random errors
    • 用于校正错误突发加随机错误的方法
    • US07272777B2
    • 2007-09-18
    • US10453550
    • 2003-06-04
    • Martin Aureliano HassnerBarry Marshall TragerShumel Winograd
    • Martin Aureliano HassnerBarry Marshall TragerShumel Winograd
    • H03M13/00
    • H03M13/15
    • An efficient method for finding all the possible corrections of a bust of length b and e random errors consists of finding a polynomial whose roots are the candidate location for l—the location of the beginning of the burst—thus avoiding the search over all possible values of l (it is assumed that the burst is non-trivial, i.e., at least one of its errors has a non-zero value). In order to reduce the number of spurious solutions, it is assumed that the number of syndromes is t=2e+b+s, where s is at least 2. The larger the value of s the less likely it is that the algorithm will generate “spurious” solutions. Once the location of the burst is known, standard procedures are used to determine the magnitudes of the burst errors and the location and magnitude of the random errors.
    • 发现长度为b和e的随机误差的所有可能的校正的有效方法包括找出一个多项式,其根是脉冲串开始位置的候选位置,从而避免搜索所有可能的值 (假设突发是不平凡的,即其错误中的至少一个具有非零值)。 为了减少杂散解的数量,假定综合征的数量为t = 2e + b + s,其中s为至少2. s的值越大,算法将产生的可能性越小 “虚假”解决方案。 一旦突发的位置是已知的,则使用标准程序来确定突发错误的大小以及随机误差的位置和幅度。