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Bezier curves with low density parity check codes over galois field GF (2⁁m) for error recovery in an image

机译:在伽罗瓦场GF(2⁁m)上具有低密度奇偶校验码的贝塞尔曲线,用于图像中的错误恢复

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Forward Error Correction is a technique which is used to correct the modified data when transmitted over a noisy channel. Forward Error correcting codes detect and correct errors with decoders. In this paper Error Recovery Algorithm is proposed which combines the Bezier curves over Galois Field GF (pΛm) and the Low Density Parity Check Codes to generate non-binary codeword. The proposed decoder is capable of detecting and correcting the modified image. When binary representation is used for Galois field elements, the Error Correction can be achieved by performing modular addition over Galois Field. The hardware complexity reduces to XOR gates. This enhances the speed of the decoder as there is no generation and propagation of carry during Galois field addition.
机译:前向纠错是一种在经过有噪声信道传输时用于校正修改后数据的技术。前向纠错码可检测和纠正解码器中的错误。本文提出了一种错误恢复算法,该算法结合了Galois场GF(pΛm)上的Bezier曲线和低密度奇偶校验码来生成非二进制码字。所提出的解码器能够检测和校正修改后的图像。当二进制表示形式用于Galois字段元素时,可以通过在Galois字段上执行模块化加法来实现纠错。硬件复杂度降低到XOR门。由于在Galois场相加过程中没有进位的产生和传播,因此提高了解码器的速度。

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