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Error Floors of LDPC Coded BICM. In particular the irregular LDPC codes introduced in  have an error ﬂoor that is much more pronounced. Richardson presented a
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Official Full-Text Paper (PDF): Error floors of LDPC coded BICM
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Error floors of LDPC codes (PDF Download Available) – Error floors of LDPC codes. We introduce a computational technique that accurately predicts performance for a given LDPC code in the error floor. T om Richardson.
Error Floors of LDPC Codes and Related Topics A dissertation submitted in partial satisfaction of. Margulis code at E b=N 0 = 2:8 dB using Richardson’s semi.
algorithms for decoding LDPC codes are based on belief propagation (BP) , and.  in line with Richardson's work, presented results on the error floor.
The error floor is a phenomenon encountered in modern iterated sparse graph-based error. For LDPC codes and turbo codes there is a point after which the curve.
The error floor is a phenomenon encountered in modern iterated sparse graph- based error correcting codes like LDPC codes and turbo codes. When the bit error ratio (BER) is plotted for conventional codes like. Jump up ^ Thomas Richardson: Error floors of LDPC codes. http://ldpccodes.com/papers/ErrorFloors. pdf.
CiteSeerX – Scientific documents that cite the following paper: Error floors of LDPC codes
Abstract: This paper addresses the prediction of error floors of low-density parity-check codes transmitted over the additive. to the strong correlation of LLR messages. We then revisit Richardson’s importance-sampling methodology.
In this paper, we propose a semi-analytical method to compute error floors of LDPC codes on the binary symmetric channel decoded iteratively using. originally defined by Richardson. In general, trapping sets are characteristic of the.
Tom Richardson. Error Floors of LDPC Codes. Michael Sipser and Daniel A. Spielman. Expander Codes. Sae-Young.
Error Floor Approximation for LDPC Codes in the AWGN Channel… 40. 4.1 Introduction. 4.6 Modifying and Applying Richardson's Semi-Analytical Tech-.
Error Floors of LDPC Codes Tom Richardson Flarion Technologies Bedminster, NJ 07921 [email protected]ﬂarion.com Abstract We introduce a computational technique that accurately.
For the intermediate blocklengths relevant in applications, however, many LDPC codes exhibit a so-called “error floor”, corresponding to a significant flattening in the curve that relates signal-to-noise ratio (SNR) to the bit error rate (BER.