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AN ORDER-ALGEBRAIC DEFINITION OF KNUTHIAN SEMANTICSCHIRICA LM; MARTIN DF.1979; MATH. SYST. THEORY; USA; DA. 1979; VOL. 13; NO 1; PP. 1-27; BIBL. 33 REF.Article

Clustering for algebraic K-systemsNARNHOFER, H; THIRRING, W.letters in mathematical physics. 1994, Vol 30, Num 4, pp 307-316, issn 0377-9017Article

K-systems versus classical multivariate systemsJONES, B.International journal of general systems (Print). 1986, Vol 12, Num 1, pp 1-6, issn 0308-1079Article

Insensitivity of generalized semi-Markov processes evolving in a random environmentFAKINOS, D.The Journal of the Operational Research Society. 1991, Vol 42, Num 12, pp 1111-1115, issn 0160-5682Article

Propriétés ergodiques d'extensions isométriques. Théorème ergodique polynomial ponctuel. Régularisation de cocycles par cohomologie = Ergodic properties of isometric extensions. Pointwise polynomial ergodic theorem. Cohomological regularization of cocyclesDerrien, Jean-Marc; Lesigne, E.1994, 132 p.Thesis

Algebraic K-systemsNARNHOFER, H; THIRRING, W.letters in mathematical physics. 1990, Vol 20, Num 3, pp 231-250, issn 0377-9017, 20 p.Article

The interaction concept of K-systems theoryGOUW, D; JONES, B.International journal of general systems (Print). 1996, Vol 24, Num 1-2, pp 163-169, issn 0308-1079Article

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