The Use of Continuous Phase for Interpolation, Smoothing and Forming Mean Values of Complex Frequency Response Curves
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J. Panzer, and L. Ferekidis, "The Use of Continuous Phase for Interpolation, Smoothing and Forming Mean Values of Complex Frequency Response Curves," Paper 6005, (2004 May.). doi:
J. Panzer, and L. Ferekidis, "The Use of Continuous Phase for Interpolation, Smoothing and Forming Mean Values of Complex Frequency Response Curves," Paper 6005, (2004 May.). doi:
Abstract: The direct application of interpolation, smoothing or mean-value algorithms to complex valued frequency response data may cause interference patterns and, due to this, not yield the expected result. This paper demonstrates the effect of the use of continuous phase in a variety of example-applications, such as interpolation between two frequency response curves, complex smoothing with down-sampling using a logarithmic grid and forming mean values of a set of complex frequency response curves. The continuous phase-approach takes into account the multi-valued property of the exponential function of the phase term.
@article{panzer2004the,
author={panzer, joerg and ferekidis, lampos},
journal={journal of the audio engineering society},
title={the use of continuous phase for interpolation, smoothing and forming mean values of complex frequency response curves},
year={2004},
volume={},
number={},
pages={},
doi={},
month={may},}
@article{panzer2004the,
author={panzer, joerg and ferekidis, lampos},
journal={journal of the audio engineering society},
title={the use of continuous phase for interpolation, smoothing and forming mean values of complex frequency response curves},
year={2004},
volume={},
number={},
pages={},
doi={},
month={may},
abstract={the direct application of interpolation, smoothing or mean-value algorithms to complex valued frequency response data may cause interference patterns and, due to this, not yield the expected result. this paper demonstrates the effect of the use of continuous phase in a variety of example-applications, such as interpolation between two frequency response curves, complex smoothing with down-sampling using a logarithmic grid and forming mean values of a set of complex frequency response curves. the continuous phase-approach takes into account the multi-valued property of the exponential function of the phase term.},}
TY - paper
TI - The Use of Continuous Phase for Interpolation, Smoothing and Forming Mean Values of Complex Frequency Response Curves
SP -
EP -
AU - Panzer, Joerg
AU - Ferekidis, Lampos
PY - 2004
JO - Journal of the Audio Engineering Society
IS -
VO -
VL -
Y1 - May 2004
TY - paper
TI - The Use of Continuous Phase for Interpolation, Smoothing and Forming Mean Values of Complex Frequency Response Curves
SP -
EP -
AU - Panzer, Joerg
AU - Ferekidis, Lampos
PY - 2004
JO - Journal of the Audio Engineering Society
IS -
VO -
VL -
Y1 - May 2004
AB - The direct application of interpolation, smoothing or mean-value algorithms to complex valued frequency response data may cause interference patterns and, due to this, not yield the expected result. This paper demonstrates the effect of the use of continuous phase in a variety of example-applications, such as interpolation between two frequency response curves, complex smoothing with down-sampling using a logarithmic grid and forming mean values of a set of complex frequency response curves. The continuous phase-approach takes into account the multi-valued property of the exponential function of the phase term.
The direct application of interpolation, smoothing or mean-value algorithms to complex valued frequency response data may cause interference patterns and, due to this, not yield the expected result. This paper demonstrates the effect of the use of continuous phase in a variety of example-applications, such as interpolation between two frequency response curves, complex smoothing with down-sampling using a logarithmic grid and forming mean values of a set of complex frequency response curves. The continuous phase-approach takes into account the multi-valued property of the exponential function of the phase term.
Authors:
Panzer, Joerg; Ferekidis, Lampos
AES Convention:
116 (May 2004)
Paper Number:
6005
Publication Date:
May 1, 2004Import into BibTeX
Session Subject:
Automotive Audio; Instrumentation and Measurement
Permalink:
http://www.aes.org/e-lib/browse.cfm?elib=12652