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Exact(9)
P>0 (≥0) means that matrix P is positive definite (positive semidefinite).
For satisfying, denote,, and.,, means that matrix is a positive definite (nonnegative definite) and symmetric matrix.
(A le B) ((A < B)) means that matrix (B - A) is symmetric positive semi-definite (definite).
The notation X > Y ( X ≥ Y ) means that matrix X − Y is positive definite (positive semi-definite, respectively).
This means that matrix dimensions are also fixed, so all the initialization messages from the neighbours must be received in order to start the training step.
Notations Throughout this paper, the superscript 'T' denotes the transpose, and the notation X ≥ Y ( X > Y ) means that matrix X − Y is positive semi-definite (positive definite, respectively).
Similar(51)
Kruskal has demonstrated that the condition (9) is sufficient for uniqueness in CP decomposition [13], where k A is the krank of A. This means that matrices A, B, and C are unique up to permutation and (complex) scaling of their columns, under the Kruskal's condition: k A + k B + k C ≥ 2 R + 2 (9).
The deviation of the Cu curve is very obvious and must be discussed in detail, because this means that matrix-independent quantification will fail in some cases.
The superscript " " denotes matrix transposition and the notation (resp., ), where and are symmetric matrices, means that is positive semidefinite (resp., positive definite).
The superscript " " denotes the transpose and the notation (resp., ) where and are symmetric matrices, means that is positive semi-definite (resp., positive definite).
The superscript " " denotes the transpose and the notation (resp., ), where and are symmetric matrices, means that is positive semidefinite (resp., positive definite).
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