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Some remarks on the Chebyshev functional
Josip E Pečarić
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Chebyshev Functional Link Artificial Neural Network Based on Correntropy Induced Metric
Neural Processing Letters, 2017Wentao, Badong Chen
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Tangent-chebyshev maps over finite fields: New properties and functional graphs
Cryptography and Communications, 2022Ravi B D Figueiredo
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Nonlinear dynamic system identification using Chebyshev functional link artificial neural networks
Jagdish C. Patra
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Chebyshev Approximation and Threshold Functions
IEEE Transactions on Electronic Computers, 1965Where previous authors have considered linear approximations with a minimum sum of squared differences, we consider, instead, Chehyshev linear approximations, which minimize the maximum deviation. We obtain thus: 1) A new characterization of threshold functions, 2) A characterization of optimal threshold realizations as being virtually identical to the
Kaplan, K. R., Winder, R. O.
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Chebyshev Functional Expansion Based Artificial Neural Network Controller for Shunt Compensation
IEEE Transactions on Industrial Informatics, 2018Three-phase four-wire (TPFW) distribution systems are prone to various power quality (PQ) issues, such as voltage fluctuations, poor power factor, unbalanced load conditions, and the presence of harmonics in current. Mitigation of these PQ problems using
Prakash Chittora +2 more
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Generalised chebyshev basis functions
International Journal of Computer Mathematics, 1999The construction of generalised Chebyshev basis functions in one dimension is carried out for both linear and quadratic cases. The optimal selection of the point of reflection of the required Chebyshev Polynomial (s) is identified.
M. A. Ibiejugba +3 more
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Chebyshev Individual Adaptive Exponential Functional Link Filter for Nonlinear System Identification
IEEE India Conference, 2023Recently introduced adaptive exponential functional link networks (AEFLNs) are widely employed nonlinear filters with linear-in-the-parameters. In addition, sinusoidal basis functions are used with individually varying adaptive exponential factors for ...
Chayan Bhar, Vasundhara
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Chebyshev subspaces of vector-valued functions
Mathematical Notes of the Academy of Sciences of the USSR, 1976It is shown that if on a compact space Q any polynomial\(P_N (z) = \sum\nolimits_1^N {\alpha _i } \left( {\begin{array}{*{20}c} {f_{i1} } \\ \vdots \\ {f_{is} } \\ \end{array} } \right),\sum\nolimits_1^N {|\alpha _i |^z > 0} \), in a system of continuous vector functions with real coefficients such that N=n·s and s=2p +1 has at most n−1 zeros, then Q ...
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