In this work we study the reliability and secrecy performance achievable by practical low-density parity-check (LDPC) codes over the Gaussian wiretap channel. While several works have already addressed this problem in asymptotic conditions, i.e., under the hypothesis of codewords of infinite length, only a few approaches exist for the finite length regime. We propose an approach to measure the performance of practical codes and compare it with that achievable in asymptotic conditions. Moreover, based on the secrecy metrics we adopt to achieve this target, we propose a code optimization algorithm which allows to design irregular LDPC codes able to approach the ultimate performance limits even at moderately small codeword lengths (in the order of 10000 bits).
Performance assessment and design of finite length LDPC codes for the Gaussian wiretap channel / Baldi, Marco; Ricciutelli, Giacomo; Maturo, Nicola; Chiaraluce, Franco. - ELETTRONICO. - (2015), pp. 446-451. (Intervento presentato al convegno International Conference on Communications, Workshop on Wireless Physical Layer Security tenutosi a London, UK nel 8-12 June 2015) [10.1109/ICCW.2015.7247218].
Performance assessment and design of finite length LDPC codes for the Gaussian wiretap channel
BALDI, Marco;RICCIUTELLI, GIACOMO;MATURO, NICOLA;CHIARALUCE, FRANCO
2015-01-01
Abstract
In this work we study the reliability and secrecy performance achievable by practical low-density parity-check (LDPC) codes over the Gaussian wiretap channel. While several works have already addressed this problem in asymptotic conditions, i.e., under the hypothesis of codewords of infinite length, only a few approaches exist for the finite length regime. We propose an approach to measure the performance of practical codes and compare it with that achievable in asymptotic conditions. Moreover, based on the secrecy metrics we adopt to achieve this target, we propose a code optimization algorithm which allows to design irregular LDPC codes able to approach the ultimate performance limits even at moderately small codeword lengths (in the order of 10000 bits).I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.