Journal of the Franklin Institute, Volume 339Pergamon Press, 2002 Vols. 1-69 include more or less complete patent reports of the U. S. Patent Office for years 1825-1859. cf. Index to v. 1-120 of the Journal, p. [415] |
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Page 14
... obtained , including the linear equation for the optimally controlled minmax estimate and two Riccati equations for its ellipsoid matrix ( optimal gain matrix of the filter ) and the optimal regulator gain matrix . Note that it is ...
... obtained , including the linear equation for the optimally controlled minmax estimate and two Riccati equations for its ellipsoid matrix ( optimal gain matrix of the filter ) and the optimal regulator gain matrix . Note that it is ...
Page 58
... obtained by analysis similar to that of the first - order TDTL discussed earlier . In the presence of noise the system equation of the second - order TDTL can be obtained using Eqs . ( 11 ) , ( 23 ) , and ( 41 ) as follows : - $ ( k + 2 ) ...
... obtained by analysis similar to that of the first - order TDTL discussed earlier . In the presence of noise the system equation of the second - order TDTL can be obtained using Eqs . ( 11 ) , ( 23 ) , and ( 41 ) as follows : - $ ( k + 2 ) ...
Page 171
... obtained in the previous section . Let ĥ be the estimate of the system impulse response obtained using the algorithm proposed in [ 3 ] and let Σ be its asymptotic covariance matrix . Using the truncated Taylor series it was shown in [ 3 ] ...
... obtained in the previous section . Let ĥ be the estimate of the system impulse response obtained using the algorithm proposed in [ 3 ] and let Σ be its asymptotic covariance matrix . Using the truncated Taylor series it was shown in [ 3 ] ...
Contents
Contents | 1 |
Vol 339 No 2 MARCH 2002 | 129 |
PERGAMON ISSN 00160032 | 248 |
Copyright | |
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2002 The Franklin adaptive algorithm analysis angiogenesis applied approach Benjamin Franklin Medal Chebyshev Chebyshev polynomials chirp closed-loop computation consider constraints corresponding coset defined denote detection domain dynamic systems Elsevier Science Ltd encoding energy equation estimation example fault fault-tolerant feedback finite flywheel Franklin Institute Franklin Institute 339 Franklin Institute www.elsevier.com/locate/jfranklin frequency response frequency response functions gain given group machine homomorphism IEEE IEEE Trans implementation input k₁ mapping Mathematics matrix method NARMAX model noise nomograph nonlinear systems observer obtained optimal control optimal control problem output packet paleomagnetic paper parameters performance Petri net phase error PID controller polynomials proposed Published by Elsevier quadratic redundant residual ScienceDirect Section selectivity semiautomata semigroup shown in Fig signal processing simulation solution solve SPRO stability T₁ TDTL Theorem trajectories transfer function transform transitional filter University v₁ variables vector Widrow zero