EVERY SKEW HERMITIAN MATRIX CAN BE WRITTEN AS B+iC, B IS REAL SKEW SYMMETRIC & C IS REAL SYMMETRIC.

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EVERY HERMITIAN MATRIX CAN BE WRITTEN AS B+iC, WHERE B IS REAL SYMMETRIC & C IS REAL SKEW SYMMETRIC.EVERY HERMITIAN MATRIX CAN BE WRITTEN AS B+iC, WHERE B IS REAL SYMMETRIC & C IS REAL SKEW SYMMETRIC.
Every Hermitian matrix written as A+iB where A is real and symmetric B is real and skew-symmetricEvery Hermitian matrix written as A+iB where A is real and symmetric B is real and skew-symmetric
Matrices | Linear Algebra | Theorem 4 | Every Hermitian matrix A= P + i QMatrices | Linear Algebra | Theorem 4 | Every Hermitian matrix A= P + i Q
Matrices | Linear Algebra | Theorem 5 | Every Skew-Hermitian matrix A= P + i QMatrices | Linear Algebra | Theorem 5 | Every Skew-Hermitian matrix A= P + i Q
Symmetric,Skew Symmetric matrices ,lecture 4: part (C)|B.Sc.|K.U.K.|M.D.U|C.D.L.U|Symmetric,Skew Symmetric matrices ,lecture 4: part (C)|B.Sc.|K.U.K.|M.D.U|C.D.L.U|
Show every hermitian matrix can written as A+iB,where A is real&symmetric and B is real&skew-symtricShow every hermitian matrix can written as A+iB,where A is real&symmetric and B is real&skew-symtric
#Matrices | Linear Algebra | Theorems of Square matrices#Matrices | Linear Algebra | Theorems of Square matrices
ANY SQUARE MATRIX CAN UNIQUELY BE EXPRESSED AS SUM OF HERMITIAN MATRIX & SKEW HERMITIAN MATRIXANY SQUARE MATRIX CAN UNIQUELY BE EXPRESSED AS SUM OF HERMITIAN MATRIX & SKEW HERMITIAN MATRIX