Erich P. Stuntebeck, John S. Davis II, et al.
HotMobile 2008
Complexity distortion theory (CDT) is a mathematical framework providing a unifying perspective on media representation. The key component of this theory is the substitution of the decoder in Shannon's classical communication model with a universal Turing machine. Using this model, the mathematical framework for examining the efficiency of coding schemes is the algorithmic or Kolmogorov complexity. CDT extends this framework to include distortion by defining the complexity distortion function. We show that despite their different natures, CDT and rate distortion theory (RDT) predict asymptotically the same results, under stationary and ergodic assumptions. This closes the circle of representation models, from probabilistic models of information proposed by Shannon in information and rate distortion theories, to deterministic algorithmic models, proposed by Kolmogorov in Kolomogorov complexity theory and its extension to lossy source coding, CDT.
Erich P. Stuntebeck, John S. Davis II, et al.
HotMobile 2008
S.F. Fan, W.B. Yun, et al.
Proceedings of SPIE 1989
Raymond F. Boyce, Donald D. Chamberlin, et al.
CACM
Michael Ray, Yves C. Martin
Proceedings of SPIE - The International Society for Optical Engineering