Invention Grant
- Patent Title: Decoder for decoding ECC using Euclid's algorithm
- Patent Title (中): 使用欧几里德算法解码ECC的解码器
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Application No.: US220616Application Date: 1994-03-31
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Publication No.: US5517509APublication Date: 1996-05-14
- Inventor: Minoru Yoneda
- Applicant: Minoru Yoneda
- Applicant Address: JPX Kawasaki
- Assignee: Kabushiki Kaisha Toshiba
- Current Assignee: Kabushiki Kaisha Toshiba
- Current Assignee Address: JPX Kawasaki
- Priority: JPX5-074652 19930331; JPX5-196469 19930806
- Main IPC: H03M13/15
- IPC: H03M13/15 ; G06F11/10 ; H03M13/00
Abstract:
A decoder in the form of a Euclid's algorithm operation circuit in which division polyonomials are repeatedly divided by residues resulting from the division process of dividend polynomials and division polynomials until the degree of residues of the division process satisfies a prescribed condition. The Euclid's algorithm operation circuit comprises register groups for storing dividend polynomials and division polynomials, respectively, a feedback loop for storing residues resulting from the division process of the dividend polynomials by the division polynomials, a shifter for shifting contents of registers, and an exchanger for exchanging coefficients of the dividend polynomials with coefficients of the division polynomials. The decoder comprises a syndrome operator for calculating syndromes from received code-words, an erasure locator generator for generating erasure locator data from erasure locator flags synchronous with received code-words, a modified syndrome generator for generating modified syndromes, an erasure locator polynomial generator for generating erasure locator polynomials from the erasure locator data, a Euclid's algorithm operation circuit for obtaining error locator polynomials and error value polynomials, a Chien searcher for obtaining error locations and error values and a correction processor for correcting errors of the received code-word. The modified syndrome generator and the erasure locator polynomial generator are used jointly with the Euclid's algorithm operation circuit.
Public/Granted literature
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