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Several approaches to pulse-width-modulated regulator synthesis via quasilinearization
Kybernetika, Tome 8 (1972) no. 3, pp. 252-263 Cet article a éte moissonné depuis la source Czech Digital Mathematics Library

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Classification : 49N25 
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     author = {Van\v{e}\v{c}ek, Anton{\'\i}n and Fessl, Jarom{\'\i}r and \v{S}indel\'a\v{r}, Miroslav},
     title = {Several approaches to pulse-width-modulated regulator synthesis via quasilinearization},
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     year = {1972},
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Vaněček, Antonín; Fessl, Jaromír; Šindelář, Miroslav. Several approaches to pulse-width-modulated regulator synthesis via quasilinearization. Kybernetika, Tome 8 (1972) no. 3, pp. 252-263. http://geodesic.mathdoc.fr/item/KYB_1972_8_3_a5/

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[2] O. A. Solheim F. Pøhner: Optimal control of a class of discrete systems. Preprints IFAC Congr., Warshaw, June 1969, Tech. session 62, 34-51.

[3] A. Vaněček: Convergence of quasilinear approximations of dynamical systems. (In Czech.) INORGA Institute for Automation Rep., Prague, June 1971.

[4] A. Vaněček J. Fessl: A contribution to parameters and state estimation and synthesis via quasilinearization. Preprints 2nd Prague IFAC Symp. Identification and Process Parameter Estimation, 15-20 June 1970. Sec. 2.6, 1-7. Academia, Prague 1970.

[5] A. Vaněček J. Fessl M. Šindelář: Optimization of digital control using pulse-width-modulation. (In Czech.) INORGA Institute for Automation Rep., Prague, Dec. 1970.

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[8] J. Žáčková: On maximizing a concave function subject to linear constraints by Newton's method. Aplikace matematiky 13 (1968), 4, 339-335. | MR | Zbl