Resolvable 2-designs for regular low-density parity-check codes
Sarah J. Johnson, S.R. Weller · IEEE Transactions on Communications · 2003
This paper extends the class of low-density parity-check (LDPC) codes that can be algebraically constructed. We present regular LDPC codes based on resolvable Steiner 2-designs which have Tanner graphs free of four-cycles. The resulting codes are (3, /spl rho/)-regular or (4, /spl rho/)-regular for any value of /spl rho/ and for a flexible choice of code lengths.