Sentence examples for matrix transposition and from inspiring English sources
The subscripts T and ∗ denote matrix transposition and matrix conjugate transposition, respectively.
where " " denotes convolution operation, the superscript symbol " " denotes matrix transposition, and " " denotes conjugation.
The superscripts "T" and "−1" stand for matrix transposition and inverse, respectively.
The superscripts ⊺ and −1 stand for matrix transposition and matrix inverse, respectively.
The superscripts T and + are used for representing the matrix transposition and the Moore-Penrose pseudoinverse, respectively.
The superscript " " denotes matrix transposition and the notation (resp., ), where and are symmetric matrices, means that is positive semidefinite (resp., positive definite).
The superscript 'T' denotes the matrix transposition; I and 0 denote the identity matrix and zero matrix of appropriate dimensions, respectively.
We use E, trT, H, and ∥ ∥2 for expectation, trace of a matrix, transposition, conjugate transposition, and Euclidean norm, respectively.
I denotes the unit matrix, ∗ denotes the complex conjugate operation, T denotes the matrix transposition operation, and H denotes the complex conjugate transposition operation.
A rough comparison of AF and DF is also given in Section 4. Finally, conclusions and discussions for future work are given in Section 5. Throughout the paper, the symbols T, * and H represent matrix transposition, complex conjugate and Hermitian, respectively.
where indicates the inverse of the matrix, denotes the matrix conjugation transposition, and is the identity matrix: (7).
