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001 | 004461 | ||
003 | armpuni | ||
005 | 20160923153929.0 | ||
008 | 160923s1996####xx#a##########000#0#und#d | ||
040 |
_aarmpuni _carmpuni |
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041 | _aen | ||
080 | _a621.372 | ||
100 | 1 | _aHaykin, Simon | |
245 | 1 | 0 |
_aAdaptive filter theory / _cSimon Haykin |
250 | _athird edition | ||
260 |
_aNew Jersey : _bPrentice Hall, _c1996 |
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300 |
_axii, 989 p.: _bil.; _c23 cm. |
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500 | _aabbreviations p. 932 | ||
500 | _aAppendix p. | ||
500 | _aBibliography p. 941 | ||
500 | _aIncluye glosario p. 928 | ||
500 | _aPrincipal symbols p. 933 | ||
550 | _aLinear filter structures. Backround material.Discrete-time signal processing. Stationary processes and models. Spectrum analysis. Eigenanalysis. Linear optimum filtering. Wiener filters. Linear prediction. Kalman filters. Linear adaptive filtering. Method of steepes descent. Least-Mean-Square algorithm. Frequency-domain adaptive filters. Method of least squares. Rotations and reflections. Recursive least-squares algorithm. Square-Root Adaptive filters. Order-recursive adaptive filters. Tracking of time-varyng systems. Finite-precision effects. Nonlinear adaptive filtering. Blind deconvolution. Back-propagation learning. Radial basis function networks. Complex variables. Differentiation with respect to a vector. Methods of lagrange multipliers. Estimation theory. Maximum-entropy method. Minimum-variance distortionless response spectrum. Grandient adaptive lattice algorithm. Steady-state analysis of the LMS Algorithm without invoking the independence assumption. | ||
650 | 7 |
_aFILTROS _2LEMB |
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942 |
_cLB _2cdu |
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945 |
_aMDC _d1999-09-14 |
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999 |
_c4460 _d5635 |