Various Types of MatricesRegular matrix Given a square matrix , if a matrix satisfying exists, is denominated as a regular matrix, and its inverse matrix.![]() determinant resulting from the elements of ![]() Matrix of cofactors Consider that the matrix ![]() is regular. we have ![]() The matrix ![]() is the denominated matrix of cofactors of .Transposed matrix The matrix obtained by exchanging the rows with the columns of matrix ![]() is called a transposed matrix and is represented by: ![]() The matrix obtained by replacing all elements of by their complex conjugates is denoted and is represented as .Properties ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() Others is a symmetric matrix is an alternate matrix is a Hermitian matrix is a Hermitian alternate matrix is an orthogonal matrix is a unitary matrix is a normal matrix[0]Top |
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