We review the quaternionic Fourier transform(QFT). Using the properties of the QFT we establish an uncertainty principle for the right-sided QFT.This uncertainty principle prescribes a lower bound on the product of the effective widths of quaternion-valued signals in the spatial and frequency domains. It is shown that only a Gaussian quaternion signal minimizes the uncertainty
Abstract—The fractional Fourier transform (FrFT) can be thought of as a generalization of the Fourie...
In this paper, we consider a quaternionic short-time Fourier transform (QSTFT) with normalized Hermi...
The aim of this paper is to prove an uncertainty principle for the representation of a vector in two...
We review the quaternionic Fourier transform(QFT). Using the properties of the QFT we establish an u...
We review the quaternionic Fourier transform (QFT). Using the properties of the QFT we establish an ...
AbstractWe review the quaternionic Fourier transform (QFT). Using the properties of the QFT we estab...
AbstractWe review the quaternionic Fourier transform (QFT). Using the properties of the QFT we estab...
We generalize the linear canonical transform (LCT) to quaternion-valued signals, known as the quater...
A recent addition to the class of integral transforms is the quaternion quadratic-phase Fourier tran...
In recent years, the two-dimensional (2D) quaternion Fourier and quaternion linear canonical transfo...
Motivated by the fact that the quaternion Fourier transform is a powerful tool in quaternion signal ...
The fractional Fourier transform (FrFT) can be thought of as a generalization of the Fourier transfo...
This paper is concerned with Linear Canonical Transforms (LCTs) associated with two-dimensional quat...
Based on updates to signal and image processing technology made in the last two decades, this text e...
In this paper, we consider a quaternionic short-time Fourier transform (QSTFT) with normalized Hermi...
Abstract—The fractional Fourier transform (FrFT) can be thought of as a generalization of the Fourie...
In this paper, we consider a quaternionic short-time Fourier transform (QSTFT) with normalized Hermi...
The aim of this paper is to prove an uncertainty principle for the representation of a vector in two...
We review the quaternionic Fourier transform(QFT). Using the properties of the QFT we establish an u...
We review the quaternionic Fourier transform (QFT). Using the properties of the QFT we establish an ...
AbstractWe review the quaternionic Fourier transform (QFT). Using the properties of the QFT we estab...
AbstractWe review the quaternionic Fourier transform (QFT). Using the properties of the QFT we estab...
We generalize the linear canonical transform (LCT) to quaternion-valued signals, known as the quater...
A recent addition to the class of integral transforms is the quaternion quadratic-phase Fourier tran...
In recent years, the two-dimensional (2D) quaternion Fourier and quaternion linear canonical transfo...
Motivated by the fact that the quaternion Fourier transform is a powerful tool in quaternion signal ...
The fractional Fourier transform (FrFT) can be thought of as a generalization of the Fourier transfo...
This paper is concerned with Linear Canonical Transforms (LCTs) associated with two-dimensional quat...
Based on updates to signal and image processing technology made in the last two decades, this text e...
In this paper, we consider a quaternionic short-time Fourier transform (QSTFT) with normalized Hermi...
Abstract—The fractional Fourier transform (FrFT) can be thought of as a generalization of the Fourie...
In this paper, we consider a quaternionic short-time Fourier transform (QSTFT) with normalized Hermi...
The aim of this paper is to prove an uncertainty principle for the representation of a vector in two...