Titlebook: Dynamical Systems, Control, Coding, Computer Vision; New Trends, Interfac Giorgio Picci,David S. Gilliam Conference proceedings 1999 Birkh?

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Group Codes and Behaviors,inear time-invariant (LTI) system over a . field, always finite-dimensional, in general multivariable. These connections were exploited in the 1970’s to develop an algebraic structure theory of convolutional codes [5], the key elements of which turned out later to be useful in linear system theory [

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The Berlekamp-Massey algorithm, error-correction, keystreams and modeling,e have been observations on the existence of connections between the two areas. One of the first of these observations was concerned with the Berlekamp-Massey algorithm, derived in [5, 22] for the purpose of decoding BCH/Reed-Solomon codes. Indeed, following upon Massey’s exposition in [22], Sain po

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https://doi.org/10.1007/978-3-663-11793-3tral factorization, can be mirrored by state variable procedures which rely on knowledge of a steady state Riccati equation solution. In contrast to many occurrences of steady state Riccati equations, it is possible (especially in network applications) to encounter equations which have strong, but n

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Informationsdarstellung für Analphabetenslight generalizations of previous results, see Gohberg and Zucker [12, 13] and Zucker [18]. Rather, the main interest is in the different, functional oriented, technique used which allows the establishing of a clearer connection between factorization theory and geometry. That such a connection exis