2004
DOI: 10.1109/tsp.2004.834411
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Selection of a Time-Varying Quadratic Volterra Model Using a Wavelet Packet Basis Expansion

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Cited by 8 publications
(5 citation statements)
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“…The LPE Volterra model of (4) has been used extensively in RF research. The model has been applied to develop solutions related to nonlinear communication system modeling and estimation [12], satellite communication [13], digital transmission channel equalization [14], multichannel nonlinear CDMA system equalization [15], analysis, and cancellation of the intercarrier interference in nonlinear orthogonal frequency division multiplexing (OFDM) systems [16], decision feedback equalization [17], nonlinear system and circuit analysis [18], data predistortion [19], PA modeling [20]- [22], and DPD [23]- [25]. Although computationally more efficient than its passband counterpart, the LPE Volterra series in its classical form (4) still suffers from a large number of kernels.…”
Section: Classical Lpe Volterra-series Overviewmentioning
confidence: 99%
See 1 more Smart Citation
“…The LPE Volterra model of (4) has been used extensively in RF research. The model has been applied to develop solutions related to nonlinear communication system modeling and estimation [12], satellite communication [13], digital transmission channel equalization [14], multichannel nonlinear CDMA system equalization [15], analysis, and cancellation of the intercarrier interference in nonlinear orthogonal frequency division multiplexing (OFDM) systems [16], decision feedback equalization [17], nonlinear system and circuit analysis [18], data predistortion [19], PA modeling [20]- [22], and DPD [23]- [25]. Although computationally more efficient than its passband counterpart, the LPE Volterra series in its classical form (4) still suffers from a large number of kernels.…”
Section: Classical Lpe Volterra-series Overviewmentioning
confidence: 99%
“…The model is then given by (20) Using the fading memory assumption for the steady-state response of the PA (the transient-response time-invariant Volterra series is defined as ) [27], the corresponding model can be represented as (21) Using the symmetry of the integrated function (distortion components are symmetrical and Volterra kernels can be symmetrized [11]), the model can be simplified to (22) Digitization of the model yields (23) where and denote the memory depth of the first-and third-order Volterra series. Similar to the above derivation, it could be shown that the fifth-order Volterra kernel, , is given by (24) where denotes the memory depth of the fifth-order Volterra series.…”
Section: A Model Derivationmentioning
confidence: 99%
“…Nichols applied the Markov chain Monte Carlo for sampling the parameter distributions and extended this approach for identifying the delamination in a composite beam . Green presented a data annealing‐based Markov Chain Monte Carlo (MCMC) algorithm for Bayesian identification of a nonlinear system . In addition, dynamic fuzzy wavelet neural network can be employed to predict the structural responses for damage identification .…”
Section: Introductionmentioning
confidence: 99%
“…Another weakness of the approaches currently used is that they refer to differential systems, thus being unsuitable for modelling systems described by integral equations. Besides, although some attempts have been done in order to generalize the techniques mentioned above to the case of nonstationary systems [9], Non-Linear Non-Stationary System Identification (NLNSSI) can still be considered as an open problem.…”
Section: Introductionmentioning
confidence: 99%