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In practice, mathematical expectation operator is an averaging operation, like spatial or frequential smoothing or both of them [19 22].
E stands for the mathematical expectation operator.
The mathematical expectation operator with respect to (mathbb{P}) is denoted by (mathbb{E}(cdot )).
E stands for the mathematical expectation operator with respect to the given probability measure.
E stands for the mathematical expectation operator with respect to the given probability measure P.
(mathscr{E} { cdot }) stands for the mathematical expectation operator with respect to the given probability measure.
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In this paper, the superscript 'T' represents transpose operator, superscript ' + ' denotes conjugate transpose operator, superscript ' ∗' represents conjugate operator and E denotes the mathematical expectation.
The superscript T denotes transposition of a matrix, the operator E denotes mathematical expectation and det stands for determinant of a matrix.
Upper (lower) bold face letters will be used for matrices (vectors);,,,, and denote the Hermitian transpose, mathematical expectation, identity matrix, Euclidean norm, trace operator, and the space of matrices with complex entries, respectively.
Upper (lower) bold face letters will be used for matrices (vectors);,,,,, and denote conjugate, transpose, Hermitian transpose, mathematical expectation, identity matrix, and Frobenius norm, respectively.,,, denote the matrix trace operator, vectorization operator, space of matrices with complex entries, and the Kronecker product, respectively.
with the expectation operator and the transpose conjugate operation.
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