A Numerical Integration Method for Calculating the Bit Error Rate of Time-Modulated Array

In this paper, we present a novel approach for computing the bit error rate of time-modulated array using the Laplace inversion integral. We express the bit error rate as a Laplace inversion integral and select the integration path using the saddle point method. The integration result is obtained through numerical integration, and we derive the upper bound of the truncation error. The time-modulated array under consideration includes a single pole double throw switch array, which can independently exist in two states. This calculation method can be readily extended to time-modulated arrays with multiple states. To assess the accuracy of this method, we provide an example for verification and comparison with the results of exact calculations. The findings demonstrate consistency between the two methods while significantly reducing computational complexity.

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Publication Details

Journal
IEEE Open Journal of Antennas and Propagation
Published
2024-12-04
DOI
https://doi.org/10.1109/ojap.2024.3510759
Citations
1
Primary Topic
Antenna Design and Optimization
Type
article
Field-Weighted Citation Impact
1.30
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article

A Numerical Integration Method for Calculating the Bit Error Rate of Time-Modulated Array

Kexin Wang, Jian Zhang, Xue Lei, Jun Gao et al.
1 citations
IEEE Open Journal of Antennas and Propagation
Antenna Design and Optimization
1.30
article

A Numerical Integration Method for Calculating the Bit Error Rate of Time-Modulated Array

Kexin Wang, Jian Zhang, Xue Lei, Jun Gao, Gang Xin, Tianpeng Li
article en
1 citations

Abstract

In this paper, we present a novel approach for computing the bit error rate of time-modulated array using the Laplace inversion integral. We express the bit error rate as a Laplace inversion integral and select the integration path using the saddle point method. The integration result is obtained through numerical integration, and we derive the upper bound of the truncation error. The time-modulated array under consideration includes a single pole double throw switch array, which can independently exist in two states. This calculation method can be readily extended to time-modulated arrays with multiple states. To assess the accuracy of this method, we provide an example for verification and comparison with the results of exact calculations. The findings demonstrate consistency between the two methods while significantly reducing computational complexity.

IEEE Open Journal of Antennas and PropagationVol. 6(1)
PLA Information Engineering University (CN), System Equipment (China) (CN)
Openalex Percentile: Top 11%
Antenna Design and Optimization
1.30
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