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Stan Math Library
5.1.0
Automatic Differentiation
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Return the complex Schur decomposition of the specified square matrix.
The complex Schur decomposition of a square matrix A produces a complex unitary matrix U and a complex upper-triangular Schur form matrix T such that A = U * T * inv(U). Further, the unitary matrix's inverse is equal to its conjugate transpose, inv(U) = U*, where U*(i, j) = conj(U(j, i))
| M | type of matrix |
| m | real matrix to decompose |
m and T is the Schur form matrix of the complex Schur decomposition of m Definition at line 83 of file complex_schur_decompose.hpp.