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QR decomposition for complex-valued matrices

**Library:**Fixed-Point Designer / Matrices and Linear Algebra / Matrix Factorizations

The Complex Burst QR Decomposition block uses QR decomposition to compute
*R* and *C* = *Q*'*B*, where *Q**R* = *A*, and *A* and *B* are complex-valued
matrices. The least-squares solution to *A**x* = *B* is *x* = *R*\*C*. *R* is an upper triangular matrix and *Q*
is an orthogonal matrix. To compute *C* = *Q'*, set *B* to be the identity matrix.

`fixed.getQRDecompositionModel(`

generates a template model containing a Complex Burst QR Decomposition block
for complex-valued input matrices `A`

,`B`

)*A* and *B*.

- Complex Burst Q-less QR Decomposition | Complex Partial-Systolic QR Decomposition | Real Burst QR Decomposition