Abstract:
The paper is the first of a series of research investigations on robust digital filters which refer to filters that offer optimal performance under variations of filter p...Show MoreMetadata
Abstract:
The paper is the first of a series of research investigations on robust digital filters which refer to filters that offer optimal performance under variations of filter parameters. We begin with quantitative characterization of performance robustness of a digital filter against parameter uncertainties. This is followed by several properties of the proposed robust performance measures and design formulations of robust FIR filters in L2 (least-squares) and L∞ (minimax) sense as nonsmooth convex problems. We present an accelerated subgradient algorithm for the design of L∞-robust FIR filters with technical details involved in implementing the proposed algorithm. A numerical example is included for illustration of the proposed design method and performance evaluation in comparison with conventional minimax FIR filters.
Date of Conference: 26-29 May 2019
Date Added to IEEE Xplore: 01 May 2019
Print ISBN:978-1-7281-0397-6
Print ISSN: 2158-1525
Keywords assist with retrieval of results and provide a means to discovering other relevant content. Learn more.
- IEEE Keywords
- Index Terms
- Digital Filter ,
- Robust Filter ,
- Convex Optimization Problem ,
- Series Of Investigations ,
- Objective Function ,
- Gradient Descent ,
- Frequency Response ,
- Space Of Functions ,
- Bounding Box ,
- Design Problem ,
- Design Phase ,
- Filtration Performance ,
- Filtering Analysis ,
- Filter Design ,
- Filter Response ,
- Filter Length ,
- Grid Frequency ,
- Subgradient Method
Keywords assist with retrieval of results and provide a means to discovering other relevant content. Learn more.
- IEEE Keywords
- Index Terms
- Digital Filter ,
- Robust Filter ,
- Convex Optimization Problem ,
- Series Of Investigations ,
- Objective Function ,
- Gradient Descent ,
- Frequency Response ,
- Space Of Functions ,
- Bounding Box ,
- Design Problem ,
- Design Phase ,
- Filtration Performance ,
- Filtering Analysis ,
- Filter Design ,
- Filter Response ,
- Filter Length ,
- Grid Frequency ,
- Subgradient Method