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A 2-D systems approach to river pollution modelling. (English) Zbl 0800.93130


MSC:

93A30 Mathematical modelling of systems (MSC2010)
92D40 Ecology
Full Text: DOI

References:

[1] S. Rinaldi, R. Soncini Sessa, H. Stehfest, and H. Tamura,Modeling and Control of River Quality, McGraw Hill: New York, 1979.
[2] G.M. Fair, J. Geyer,Water Supply and Waste Water Disposal, J. Wiley: New York, 1965.
[3] N.K. Bose,Multidimensional Systems Theory, Reidel. Dordrecht, The Netherlands. 1985.
[4] E. Fornasini, G. Marchesini, ”Structure and properties of 2D systems inMultidimensional Systems: Theory and Applications, (S. Tzafestas ed.), M. Dekker. New York, N.Y. 1983.
[5] R. Eising, ”2-D Systems, an Algebraic Approach,” Thesis, Mathematisch Centrum, Amsterdam, 1979. · Zbl 0426.93028
[6] N.K. Bose (editor)Multidimensional Signal Processing, Special issue of IEEE Proceedings, 1990.
[7] M. Bisiacco, E. Fornasini, G. Marchesini, ”Dynamic regulation of 2D systems: a state space approach,”Linear Alg. Appl., 122–24, pp. 195–218, 1989. · Zbl 0678.93025 · doi:10.1016/0024-3795(89)90653-8
[8] A. Attasi,Systèmes linéaires homogènes à deux indices, Rap. Laboria, 31, 1973. · Zbl 0278.65124
[9] R.P. Roesser, A discrete state space model for linear image processing,IEEE Trans. Aut. Contr., AC-20, pp. 1–10, 1975. · Zbl 0304.68099 · doi:10.1109/TAC.1975.1100844
[10] E. Fornasini, G. Marchesini, State space realization of two dimensional filters,IEEE Trans. Aut. Contr., AC-21, pp. 489–92, 1976. · Zbl 0332.93072
[11] K. Knopp,Infinite Sequences and Series, Dover, New York, N.Y. 1956. · Zbl 0070.05807
[12] T.C. Mullis and A.R. Roberts,Digital Signal Processing, Addison Wesley: Reading, 1987. · Zbl 0689.94001
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