Introduction to geometrical methods for the theory of linear systems

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Publisher	EUR
Series	EUR Report
Citation APA APA Style APA-ALL Style AAA Style Cell Style Chicago Style Harvard Style IEEE Style MLA Style Nature Style Vancouver Style American-Institute-of-Physics Style Council-of-Science-Editors Style BibTex Format Endnote Format RIS Format CSL Format DOIs only Format	Byrnes, C. I., Hazewinkel, M., Martin, C.& Rouchaleau, Y. (1980). Introduction to geometrical methods for the theory of linear systems. In EUR Report (273). EUR .

See Also
article Representations of the symmetric groups, the specialization order, Schubert cells and systems M. Hazewinkel (Michiel) and C.F. Martin (Clyde)
techReport Representations of the symmetric groups, the specialization order, systems and Grassmann manifolds M. Hazewinkel (Michiel) and C.F. Martin (Clyde)
techReport Representations of the symmetric groups, the specialization order, Schubert cells and systems, M. Hazewinkel (Michiel) and C.F. Martin (Clyde)
article Representations of the symmetric groups, the specialization order, Schubert cells and systems M. Hazewinkel (Michiel) and C.F. Martin (Clyde)
techReport Representations of the symmetric groups, the specialization order, systems and Grassmann manifolds M. Hazewinkel (Michiel) and C.F. Martin (Clyde)
techReport Representations of the symmetric groups, the specialization order, Schubert cells and systems, M. Hazewinkel (Michiel) and C.F. Martin (Clyde)

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