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Let be a positive semidefinite matrix, let be a vector, and let be scalars.
What is a vector?
The profile is a vector.
"They're a vector for tuberculosis.
Letting, should be a positive semidefinite matrix of rank.
Let B be a positive semidefinite matrix of order n.
Let (W_{i} in mathbb {M}_{k}) be a positive semidefinite matrix.
Let now τ = P ( T ) be a symmetric positive semidefinite matrix.
Let A be a positive-semidefinite matrix of order n.
where is the vector of all ones, (we tuned ) is the upper bound, is a positive semidefinite matrix (18). is the kernel.
where is a positive semidefinite matrix, and denotes that is a positive semidefinite matrix.
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