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Generalized Inversions of Hadamard and Tensor Products for Matrices
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作者 saburou saitoh 《Advances in Linear Algebra & Matrix Theory》 2014年第2期87-95,共9页
We shall give natural generalized solutions of Hadamard and tensor products equations for matrices by the concept of the Tikhonov regularization combined with the theory of reproducing kernels.
关键词 Reproducing Kernel Positive Definite HERMITIAN MATRIX Tensor PRODUCT HADAMARD PRODUCT GENERALIZED Inverse MATRIX Equation Tikhonov Regularization 100/0 = 0 0/0 = 0 GENERALIZED Fraction GENERALIZED Fractional Function
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A Matrix Inequality for the Inversions of the Restrictions of a Positive Definite Hermitian Matrix
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作者 Weixiong Mai Mo Yan +2 位作者 Tao Qian Matteo Dalla Riva saburou saitoh 《Advances in Linear Algebra & Matrix Theory》 2013年第4期55-58,共4页
We exploit the theory of reproducing kernels to deduce a matrix inequality for the inverse of the restriction of a positive definite Hermitian matrix.
关键词 Reproducing Kernel POSITIVE Definite HERMITIAN MATRIX Quadratic Inequality Inversion of POSITIVE Definite HERMITIAN MATRIX Restriction of POSITIVE Definite HERMITIAN MATRIX SCHUR Complement Block MATRIX
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Matrices and Division by Zero z/0 = 0
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作者 Tsutomu Matsuura saburou saitoh 《Advances in Linear Algebra & Matrix Theory》 2016年第2期51-58,共8页
In this paper, a new viewpoint of the division by zero z/0 = 0 in matrices is introduced and the results will show that the division by zero is our elementary and fundamental mathematics. New and practical meanings fo... In this paper, a new viewpoint of the division by zero z/0 = 0 in matrices is introduced and the results will show that the division by zero is our elementary and fundamental mathematics. New and practical meanings for many mathematical and physical formulas for the denominator zero cases may be given. Furthermore, a new space idea for the point at infinity for the Eucleadian plane is also introduced. 展开更多
关键词 Division by Zero z/0 = 0 FIELD Y-Field Point at Infinity INFINITY Matrix Cramer’s Law Area Volume Parallel Lines Degeneracy of Figures Hooke’s Law
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