Assuming that all matrices are n x n and invertible, solve for D .

C B (A^T) D B (C^T) A = C B^T

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21-11-2016
Mathematics

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Assuming that all matrices are n x n and invertible, solve for D .

C B (A^T) D B (C^T) A = C B^T

Verified Answer :

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syed514 syed514 · Answer 1 · 2016-11-21T14:00:54-05:00

syed514 syed514

21-11-2016

First multiply by C inverse on the leftC−1CBATDBCTA=C−1CB?
Yielding:BATDBCTA=BT

Then Multiply by B inverse and A transpose inverse on the left yielding
DBCTA=B−1A−TBT

Now, multiply by B inverse, C transpose inverse and A inverse on the right
D=B−1A−TBTB−1C−TA−1

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Assuming that all matrices are n x n and invertible, solve for D . C B (A^T) D B (C^T) A = C B^T

Verified Answer :

Related Questions

Assuming that all matrices are n x n and invertible, solve for D .

C B (A^T) D B (C^T) A = C B^T