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Fuzhen Zhang
Fuzhen Zhang
Professor of Mathematics, Nova Southeastern University
Verified email at nova.edu
Title
Cited by
Cited by
Year
The Schur complement and its applications
F Zhang
Springer Science & Business Media, 2006
22832006
Matrix theory: basic results and techniques
F Zhang
Springer Science & Business Media, 2011
17442011
Quaternions and matrices of quaternions
F Zhang
Linear algebra and its applications 251, 21-57, 1997
13231997
Eigenvalue inequalities for matrix product
F Zhang, Q Zhang
IEEE Transactions on Automatic Control 51 (9), 1506-1509, 2006
1152006
On the unitary diagonalisation of a special class of quaternion matrices
CC Took, DP Mandic, F Zhang
Applied Mathematics Letters 24 (11), 1806-1809, 2011
1062011
A matrix decomposition and its applications
F Zhang
Linear and Multilinear Algebra 63 (10), 2033-2042, 2015
1052015
Basic properties of the Schur complement
RA Horn, F Zhang
The Schur Complement and Its Applications, 17-46, 2005
892005
Geršgorin type theorems for quaternionic matrices
F Zhang
Linear Algebra and its Applications 424 (1), 139-153, 2007
852007
Some inequalities for the eigenvalues of the product of positive semidefinite Hermitian matrices
B Wang, F Zhang
Linear algebra and its applications 160, 113-118, 1992
821992
The Schur complements of generalized doubly diagonally dominant matrices
J Liu, Y Huang, F Zhang
Linear algebra and its applications 378, 231-244, 2004
662004
On the precise number of (0, 1)-matrices in A (R, S)
BY Wang, F Zhang
Discrete mathematics 187 (1-3), 211-220, 1998
641998
On the eigenvalues of quaternion matrices
FO Farid, QW Wang, F Zhang
Lin. Multilin. Alg. 59 (4), 451-473, 2011
632011
A generalization of the complex Autonne–Takagi factorization to quaternion matrices
RA Horn, F Zhang
Linear and Multilinear Algebra 60 (11-12), 1239-1244, 2012
552012
Disc separation of the Schur complement of diagonally dominant matrices and determinantal bounds
J Liu, F Zhang
SIAM journal on matrix analysis and applications 27 (3), 665-674, 2005
552005
Schur complements and matrix inequalities of Hadamard products
BY Wang, F Zhang
Linear and Multilinear Algebra 43 (1-3), 315-326, 1997
511997
Matrix theory. Universitext
F Zhang
Springer, New York,, 2011
502011
Trace and eigenvalue inequalities for ordinary and Hadamard products of positive semidefinite Hermitian matrices
BY Wang, F Zhang
SIAM journal on matrix analysis and applications 16 (4), 1173-1183, 1995
491995
Some inequalities on generalized Schur complements
BY Wang, X Zhang, F Zhang
Linear Algebra and its Applications 302, 163-172, 1999
481999
Jordan canonical form of a partitioned complex matrix and its application to real quaternion matrices
F Zhang, Y Wei
Communications in Algebra 29 (6), 2363-2375, 2001
422001
Schur complements and matrix inequalities in the Löwner ordering
F Zhang
Linear Algebra and Its Applications 321 (1-3), 399-410, 2000
402000
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