Razmik Karabed, Paul Siegel
ISIT 1991
We continue the work of Karabed and Marcus on constructing finite-state codes between constrained systems called sofic systems. It S1 is a shift of finite type and S2 is a sofic system with E/q = h(S2)/h(S1), wnere h denotes entropy, there is a. non-catastrophic finite-state invertible code from S1 to S2 at rate p: q if: (1) S1 and S2 satisfy a. certain algebraic condition, and (2) S1 and S2 satisfy a certain condition on their periodic points. Moreover, if S2 is an almost finite type sofic system then the decoder can be sliding block.
Razmik Karabed, Paul Siegel
ISIT 1991
Weiqin Chen, Mark Squillante, et al.
AAAI 2025
Robert E. Cypher, J. Sanz, et al.
IEEE Transactions on Pattern Analysis and Machine Intelligence
Joy Thomas
ISIT 1991