A Necessary and Sufficient Condition for Products of Quasi-Positive Definite Matrices and Generaliza

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A quasi-positive definite matrix is the generalization of a positive definite matrix. A necessary and sufficient condition of quasi-positive definite matrix is obtained in this paper for the Kronecker product and Hadamard product of two quasi-positive definite matrices, and Schur's achievements in Hadamard product of the positive definite matrix is generalized to quasi-positive definite matrix theory.
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