Distortion Contribution Analysis With the Best Linear Approximation

被引:10
|
作者
Cooman, Adam [1 ]
Bronders, Piet [2 ]
Peumans, Dries [2 ]
Vandersteen, Gerd [2 ]
Rolaing, Yves [2 ]
机构
[1] INRIA, FACTAS, F-06902 Valbonne, France
[2] Vrije Univ Brussel, Dept Fundamental Elect & Instrumentat, B-1050 Brussels, Belgium
关键词
Non-linear distortion; distortion contribution analysis; best linear approximation; 3-STAGE AMPLIFIERS; G(M)-C FILTERS; CIRCUITS; 2-STAGE; MATRIX; DESIGN;
D O I
10.1109/TCSI.2018.2834139
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
A distortion contribution analysis (DCA) obtains the distortion at the output of an analog electronic circuit as a sum of distortion contributions of its subcircuits. Similar to a noise analysis, a DCA helps a designer to pinpoint the actual source of the distortion. Classically, the DCA uses the Volterra theory to model the circuit and its subcircuits. This DCA has been proven useful for small circuits or heavily simplified examples. In more complex circuits, however, the amount of contributions increases quickly, making the interpretation of the results difficult. In this paper, the best linear approximation (BLA) is used to perform the DCA instead. The BLA represents the behavior of a subcircuit as a linear circuit with the unmodeled distortion represented by a noise source. Combining the BLA with a classical noise analysis yields a DCA which is simple to understand, yet capable to handle complex excitation signals and complex strongly nonlinear circuits.
引用
收藏
页码:4133 / 4146
页数:14
相关论文
共 50 条
  • [21] BEST SIMULTANEOUS APPROXIMATION IN NORMED LINEAR SPACES
    GOEL, DS
    HOLLAND, ASB
    NASIM, C
    SAHNEY, BN
    CANADIAN MATHEMATICAL BULLETIN-BULLETIN CANADIEN DE MATHEMATIQUES, 1974, 17 (04): : 523 - 527
  • [22] BEST UNIFORM APPROXIMATION BY LINEAR FRACTIONAL TRANSFORMATIONS
    BENNETT, C
    RUDNICK, K
    VAALER, JD
    JOURNAL OF APPROXIMATION THEORY, 1979, 25 (03) : 204 - 224
  • [23] On the Best Linear Approximation Method for Holder Classes
    Skorokhodov, D. S.
    UKRAINIAN MATHEMATICAL JOURNAL, 2016, 67 (09) : 1425 - 1446
  • [24] BEST APPROXIMATION WITH LINEAR CONSTRAINTS - A MODEL EXAMPLE
    LOFSTROM, J
    JOURNAL OF APPROXIMATION THEORY, 1993, 73 (03) : 343 - 356
  • [25] BEST APPROXIMATION OF LINEAR OPERATORS IN HILBERT SPACES
    AUBIN, JP
    SIAM JOURNAL ON NUMERICAL ANALYSIS, 1968, 5 (03) : 518 - &
  • [26] ON CHARACTERIZATION OF CLASSES OF FUNCTIONS BY THEIR BEST LINEAR APPROXIMATION
    ALEXITS, G
    ACTA SCIENTIARUM MATHEMATICARUM, 1968, 29 (1-2): : 107 - &
  • [27] Best linear approximation of nonlinear and nonstationary systems using Operational Modal Analysis
    Friis, Tobias
    Tarpo, Marius
    Katsanos, Evangelos I.
    Brincker, Rune
    MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2021, 152
  • [28] Lens Distortion Correction Method Based on Linear Approximation
    Qi, Min
    Xin, Hongjuan
    Li, Ke
    Fan, Yangyu
    Dong, Yong
    Wu, Zhichao
    2015 International Conference on Computer and Computational Sciences (ICCCS), 2015, : 75 - 78
  • [29] Linear System Identification in a Nonlinear Setting NONPARAMETRIC ANALYSIS OF THE NONLINEAR DISTORTIONS AND THEIR IMPACT ON THE BEST LINEAR APPROXIMATION
    Schoukens, Johan
    Vaes, Mark
    Pintelon, Rik
    IEEE CONTROL SYSTEMS MAGAZINE, 2016, 36 (03): : 38 - 69
  • [30] Analysis of Best Linear Approximation of a Wiener-Hammerstein System for Arbitrary Amplitude Distributions
    Wong, Hin Kwan
    Schoukens, Johan
    Godfrey, Keith R.
    IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT, 2012, 61 (03) : 645 - 654