The weighted least-squares design of Farrow-based variable fractional delay filters is known to suffer from numerical difficulties which can lead to design failures. In this paper, we derive a set of analytical expressions to overcome these difficulties. The analytical expressions also allow us to prove conclusively a number of properties that previous researchers have claimed regarding the design of variable fractional delay filters. We also unify under a common framework the various weighted least-squares design formulations that have been proposed and studied
This paper investigates the optimal design of variable fractional delay (VFD) filter with discrete c...
This brief investigates a tradeoff between the integral squared error and the peak deviation error f...
In this paper, the least-squares design of variable fractional-delay (VFD) finite impulse response (...
Variable fractional delay filters allow the delay of a filter to be varied continuously over an inte...
In this paper, we generalize the well-known variable fractional delay filter structure of Farrow to ...
To design an FIR filter, the Weighted Least Squares (WLS) method is a well-known technique. And it h...
Abstract—This paper presents a noniterative weighted-least-squares (WLS) method for designing allpas...
[[abstract]]In this paper, a weighted least-squares method is presented to design one-dimensional an...
This paper proposes a weighted-least-squares singular-value-decomposition (WLS-SVD) method and shows...
[[abstract]]In this paper, the Taylor series expansion is used to transform the design problem of a ...
This paper presents a computational method for the optimal design of all-pass variable fractional-de...
Abstract—In this letter, the Taylor series expansion is used to transform the design problem of a fr...
In most approximation techniques for implementing a vari-able fractional delay, like Lagrange interp...
This letter develops an efficient computational procedure for the design of an odd-order variable fr...
This correspondence investigates the least squares and minimax design problems for allpass variable ...
This paper investigates the optimal design of variable fractional delay (VFD) filter with discrete c...
This brief investigates a tradeoff between the integral squared error and the peak deviation error f...
In this paper, the least-squares design of variable fractional-delay (VFD) finite impulse response (...
Variable fractional delay filters allow the delay of a filter to be varied continuously over an inte...
In this paper, we generalize the well-known variable fractional delay filter structure of Farrow to ...
To design an FIR filter, the Weighted Least Squares (WLS) method is a well-known technique. And it h...
Abstract—This paper presents a noniterative weighted-least-squares (WLS) method for designing allpas...
[[abstract]]In this paper, a weighted least-squares method is presented to design one-dimensional an...
This paper proposes a weighted-least-squares singular-value-decomposition (WLS-SVD) method and shows...
[[abstract]]In this paper, the Taylor series expansion is used to transform the design problem of a ...
This paper presents a computational method for the optimal design of all-pass variable fractional-de...
Abstract—In this letter, the Taylor series expansion is used to transform the design problem of a fr...
In most approximation techniques for implementing a vari-able fractional delay, like Lagrange interp...
This letter develops an efficient computational procedure for the design of an odd-order variable fr...
This correspondence investigates the least squares and minimax design problems for allpass variable ...
This paper investigates the optimal design of variable fractional delay (VFD) filter with discrete c...
This brief investigates a tradeoff between the integral squared error and the peak deviation error f...
In this paper, the least-squares design of variable fractional-delay (VFD) finite impulse response (...